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2000 Math. Subj. Class: 42C05, 33E20, 28A80, 30E15, 30E20
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singular measures, Fourier transform, dimensions, 
orthogonal polynomials, iterated function systems
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\begin{document}
\title{The Asymptotic Behaviour of the Fourier
Transforms of Orthogonal Polynomials II: IFS measures and Quantum
Mechanics }
\author{Giorgio Mantica and Davide Guzzetti }
%
\date{ }
\maketitle
%
\begin{abstract} We study  measures generated by
systems of linear iterated functions, their Fourier transforms,
and those of their orthogonal polynomials. We show that a Mellin
analysis permits to fully characterize the asymptotic behaviours
of these and other related quantities. Relevance of this analysis
to quantum mechanics is briefly discussed.

\end{abstract}

{\em 2000 Math. Subj. Class: 42C05, 33E20, 28A80, 30E15, 30E20}

{\em Keywords: singular measures, Fourier transform, dimensions,\\
orthogonal polynomials, iterated function systems.}

\section{Introduction}\label{intro}

This paper applies the general results of the companion paper I in
the case of measures generated by Linear Iterated Functions
Systems, that are perhaps the most manageable example of singular
measures. In addition, further details and different proofs can be
obtained for this class of measures. Specifically, we shall
consider the Fourier Bessel functions ${\cal J}_n(\mu;t)$:
 \beq
   {\cal J} _n(\mu;t) :=
     \int d\mu(s) ~p_n(\mu;s)~e^{-its},
 \nuq{geb1}
where, as in paper I, $p_n(\mu;s)$ are the orthogonal polynomials
of the measure $\mu$, that are easily proven to exist.
 We shall
study the asymptotic, for large argument $t$, of the Cesaro
averages of ${\cal J}_n(\mu;t)$, and of the quadratic quantities
${\cal J}_n(\mu;t){\cal J}^*_m(\mu;t)$. These averages will be
indicated by $\bar{{\cal J}}_n(\mu;t)$ and $A_{nm}(\mu;t)$,
respectively. We refer to paper I for further notations and
general results. In particular, results from paper I will be
referred to with the suffix -I.

In the quadratic case, when $n=m=0$, this problem has already been
treated in the literature, as remarked in Paper I. In  our
context, measures generated by L.I.F.S. are particularly simple,
since they allow for the examination of the nature of the
singularities determining the analyticity range of the Mellin
transforms, as originally remarked by Turchetti et al.
\cite{turca} and by Makarov \cite{maka}. Motivation of the
extension to the general $n,m$ case is dictated by the quantum
mechanical applications of the formalism \cite{physd}. As a
consequence of these applications, we shall sometimes refer to the
argument $t$ of the F-B. functions as to the ``time''. In fact,
when the Jacobi matrix of a measure is considered as the
Hamiltonian in the Schr\"odinger equation of the  evolution in a
separable Hilbert space, the components of the quantum motion are
precisely the Fourier transforms of the orthogonal polynomials of
the spectral measure \cite{dan}.

We shall proceed as follows. In the next section we outline the
relations between generalized Fourier-Bessel functions and quantum
time evolution. In Sect. \ref{lifs} we review the essentials of
the formalism of Iterated Function Systems. We then assume a sort
of separation condition for the I.F.S. measure, that leads in
Sect. \ref{ifs1} to derive the local dimension of the measure
$\mu$ at fixed points of the I.F.S. maps. We also obtain a theorem
on the measure of the ball of radius $\veps$ centered at such
points. The same direct techniques allow to derive the asymptotics
of the F-B. functions, developed in Sect. \ref{asyft}. Graphical
illustrations are also displayed.  Starting from Sect. \ref{mely}
we resume the theory of Paper I, by studying the Mellin transforms
of F-B. functions, whose analytic continuation leads to the
inversion theorems described in Sect. \ref{anyco}. We derive here
a trigonometric series representation for the time-rescaled F-B.
functions. In the following Sect. \ref{avera}, we discuss how the
same Mellin techniques can be applied to averaging procedures
other than Cesaro, and as a by-product, we derive a Fourier series
representation for the the measure of the ball of radius $\veps$,
when rescaled by the appropriate exponent.
 The asymptotic behaviour, in a strip of the complex plane, of
the Mellin transforms is studied in Sect. \ref{asmt}, where we
present quite general results, and graphical--numerical
illustrations. We employ these results in Sect. \ref{asmt2} to
further enhance the convergence properties of the trigonometric
series derived in the previous sections. The same goal is achieved
in Sect. \ref{discmel} by introducing discrete Cesaro sums. These
latter constitute an argument worth of investigation in
themselves, that is briefly sketched. In Sect. \ref{quadrata} we
then move to consider products of F-B. functions. The theory is
now seen as an extension of the techniques of the preceding
sections. To avoid repetitions, the conclusions in Sect.
\ref{concl} are no more than a brief recap of the aims of this
paper.



\section{Fourier-Bessel Functions and Quantum Dynamics}


The relevance of the generalized Fourier-Bessel functions ${\cal
J}_n(\mu;t)$ in a quantum mechanical context can be seen as
follows. Let  ${\cal H}$ be the Hilbert space given by the closure
in $L^2({\bf R}, d\mu)$ of the vector subspace generated by
$\{1,s,s^2,...,s^n,...\}$. In ${\cal H}$ the  orthonormal
polynomials
 $\{p_n(\mu;s)\}_{n\in {\bf N}}$
can be taken as basis set $\{e_n\}_{n\in {\bf N}}$ of $\cal H$. It
is well known  that these polynomials satisfy the recursion
relation
 \beq
   sp_n(\mu;s) = a_{n+1} p_{n+1}(\mu;s) +b_n  p_n(\mu;s) +a_n  p_{n-1}(\mu;s),
 \nuq{opol2}
where $a_n>0$, and $b_n$ are real numbers which obviously depend
on $\mu$ (so that we feel no need to indicate this dependence
explicitly).
%
 In ${\cal H}$ we consider the operator $H$ defined by
$$(Hf)(s)= s f(s) ~~\hbox{ for any } f\in {\cal D}(H)=\{f\in {\cal
H} | sf(s) \in {\cal H} \}$$ ${\cal D}(H)$ is dense in ${\cal H}$
and $H$ is self-adjoint on it. The recursion relation
(\ref{opol2}) can now be written as
%
$$
 Hp_n = a_{n+1}p_{n+1} +b_n p_n +a_np_{n-1}
$$
%
and the matrix elements of $H$ on $\{ p_n\}_{n \in {\bf N}}$ form
the {\it Jacobi Matrix} $J$ of the system of orthogonal
polynomials
%
$$
   J =((p_n,H p_m),{\footnotesize n,m=0,\ldots})=
              \pmatrix{ b_0  & a_1 &      &      &       \cr
                               a_1  & b_1 & a_2  &      &       \cr
                                    & a_2 & b_2  & a_3  &       \cr
                                    &     &   \ddots    &    \ddots   &   \ddots \cr
                               } .
$$
 where $(\cdot,\cdot)$ denotes the scalar product in $\cal H$.
Outside the tri-diagonals, the matrix elements are null.
%
We can interpret $H$ (equivalently, $J$) as the Hamiltonian of a
tight-binding model on a lattice with canonical basis $\{e_n\}_{n
\in {\bf N}}$.

Let us then consider the evolution generated in the separable
Hilbert $\cal H$ space by Schr\"odinger equation,
 \beq
  H \psi(t) = i \frac{d}{dt} \psi(t).
 \nuq{sch}
In this equation, $\psi$ is the {\em wave-function}. The physical
amplitudes of the quantum motion are the square moduli of the
projections of the wave-function on the basis states of  Hilbert
space, $\psi_n:=(\psi(t),e_n)$:
 \beq
      A_{nn}(t) := |\psi_n(t)|^2 := |(\psi(t),e_n)|^2.
  \nuq{amp0}

The initial state of the evolution, $\psi(0)$, can be chosen
freely. Letting it coincide with the first basis state $e_0 =
p_0(\mu;s) = 1$ leads to:
 \bpr
 \label{th3.1}
  Let $\mu$, $H$, $J$, $\psi(0)=e_0$  and
$\psi(t)$ be defined as in the above. Then, $\psi_n(t)$, the
projection of the time evolution on the $n$-th basis state, is
${\cal J}_n(\mu;t)$, the $n$-th generalized Fourier-Bessel
function.
 \epr
%
{\em Proof}. We first observe that $\mu$ coincides with the
spectral measure associated to $p_0$, that is, $\mu_{p_0}=(p_0|P_B
p_0)=\int d\mu(s) ~\chi_B(s)=\int_B d\mu(s)$, where $P_B$ is a
projector in the spectral family of $H$ associated to the Borel
set $B$ and $\chi_B$ is the characteristic function of $B$. Then,
from
% \beq
%
$
  \psi(t)= e^{-it H} e_0 = e^{-its} p_0(\mu;s) = e^{-its},
$
 % \nuq{mot1}
  one has at once
  \beq
    \psi_n(t) = (e_n,\psi(t))= \int d\mu(s) ~p_n(\mu;s)~e^{-its} =
    {\cal J} _n(\mu;t). \;\;\;\; \mbox{\qed}
    \nuq{mot2}
This proposition has been the basis of various investigations of
the quantum dynamics of systems with singular continuous spectral
measures \cite{physd,dan,parl,france,cstar,cstar2,cstar3,sparse}.



\section{Linear Iterated Function Systems} \label{lifs}

Systems of hyperbolic linear iterated functions
\cite{hut,dem,ba2} are finite collections of real maps
\begin{equation}
\label{mappi}
    \ell_{i} (s) := \delta_{i} s + \beta_{i}, \;\;  i = 1, \ldots, M ,
\end{equation}
where $\delta_{i},\beta_{i}$ are real constants, and where the
contraction rates $\delta_{i}$ have modulus larger than zero and
less than one. For simplicity, we shall assume that these constant
are positive.
%
A weight, $\pi_i$, is associated with each map: $\pi_{i} > 0$,
$\sum_{i} \pi_{i} = 1$. Employing these weights, a measure $\mu$
can be defined as:
%
\bde
 The balanced invariant I.F.S. measure $\mu$ is the unique measure that
 satisfies
\begin{equation}
\label{bala1}
   \int   f \; d\mu \; =
   \sum_{i=1}^{M}
   \; \pi_{i}
   \; \int   \;
 (f \circ \ell_{i}) \; d\mu ,
\end{equation}
for any continuous function $f$. \ede
 This measure is supported
on $A$, the subset of ${\bf R}$ that solves the equation
% \begin{equation}
% \label{attra}
 $
    A=\bigcup_{i=1,\ldots ,M}\;\ell_i(A).
 $
%\end{equation}
The set $A$ is invariant under the action of shrinking, and
pasting. Because of this, the geometry of this set is typically
fractal (except for special choices of the map parameters). In
turn, the balance relation (\ref{bala1}) is responsible for the
multi-fractal properties of the measure $\mu$.

We shall need in this paper a few results easily derived in IFS
theory.
 \ble
 \label{lem9.1}
    For any $n$,
\begin{equation}
\label{le1}
   p_n(\ell_i(s))=\sum_{l=0}^n \Gamma _{i,l}^n\;p_l(s),
   \;\;\; i = 1,\ldots, M.
\end{equation}
 \ele
 {\em Proof.} It is immediate, since $p_n(\ell_i(s))$ is an
$n$-th degree polynomials, that can be expanded on the first $n$
orthogonal polynomials; $\Gamma_{i,l}^n$, $l=0,\ldots ,n$, are the
related coefficients. \qed
%
% The second result is
\begin{lemma}
Let  $\Gamma_{jl}^n$ be the coefficients in eq. (\ref{le1}) for a
linear I.F.S., as defined in eqs. (\ref{mappi}, \ref{bala1}).
Then, $\Gamma_{j,n}^n
 ={\delta_j}^n$.
 \label{legamma}
\end{lemma}
%
{\em Proof.} Obviously,  $p_n(s)=a_n^ns^n+a_{n-1}^n s^{n-1}+\ldots
+a_0^n $; then,
         %
        $$ p_n(\ell_j(s))= a_n^n(\delta_js+\beta_j)^n+\ldots+a_0^n
        ={\delta_j}^n a_n^n s^n +\ldots= {\delta_j}^n p_n(s) +
                    Q_{n-1}(s), $$
where $Q_{n-1}$ is a polynomial of degree $n-1$. Comparing with
                    $$ p_n(\ell_j(s))=\Gamma_{j,n}^np_n(s)+\Gamma_{j,n-1}^n p_{n-1}(s)
                    +\ldots + \Gamma_{j,0}^n, $$
and using the orthogonality of the polynomials $\{p_n(\mu;s)\}$
gives the result. \qed

\section{Local analysis of IFS measures} \label{ifs1}

Let us now study in detail the local properties of the I.F.S.
measures $\mu$. For simplicity, we assume that zero is the fixed
point of the first I.F.S. map, and that a kind of separability
condition holds:
%
 \bhypo
The I.F.S. maps are such that $\ell_1(s)= \delta_1 s$, and that
the distance between zero and $\ell_j(A)$ is strictly positive,
for any $j \neq 1$. Here $A$ is the attractor of the I.F.S.
 \label{hpara} \ehypo
%
Notice that this assumption is implied by the open set condition,
but it is weaker than this latter. Indeed, it allows for overlaps
of the map images.
%
A realization of this hypothesis is given by an I.F.S. whose
parameters satisfy $\beta_1=0$,   $\beta_j>0$ for $j \neq 1$, $0 <
\delta_j < 1$ {\mbox for all } $j$.
%


The analysis extends with only notational complications to fixed
points of finite combinations of I.F.S. maps, when the analogue
hypothesis to \ref{hpara} holds, and, via a suitable approximation
argument, to the generic point in the support of the I.F.S.
measure $\mu$. The measure $\mu$ so defined enjoys distinctive
properties. We first observe that
 \bpr
 \label{lem9.0}
 %  {\bf Lemma 9.0} {\em
 If assumption \ref{hpara} holds, then
% \beq
 $
  \mu( [-\veps,\veps]) = \veps^a {A}(\log \veps),
 $
 % \nuq{loca7c}
where $a={\log \pi_1 }/{\log \delta_1}$, and ${A}$ is a strictly
positive periodic function, of period $\log \delta_1^{-1}$:
 $
   {A} (\zeta) = {A} (\zeta + \log \delta_1^{-1}).
 $
 Moreover, $a$ is the local dimension of the IFS measure $\mu$
at zero:
  $
   \gamma_-(\mu;0) =  \gamma_+(\mu;0) = d_0(\mu;0) = {\log \pi_1 }/{\log
   \delta_1}.
   $
  \epr
 {\em Proof.}
Let $m(\veps)$ be the measure of the ball of radius $\veps$
centered at zero:
 \beq
  m(\veps) = \int d \mu(s)  \chi_{(-\veps,\veps)}(s).
 \nuq{loca1}
Applying the balance relation (\ref{bala1}) one obtains
 \beq
 m(\veps) = \sum_{i=1}^M \pi_i \int d \mu(s) \chi_{(-\veps,\veps)}(\delta_i s
 + \beta_i).
 \nuq{loca2}
 We now let $B(\veps)$ denote the terms with $i \neq 1$ at r.h.s.:
 \beq
 B(\veps) = \sum_{i \neq 1} \pi_i \int d \mu(s) \chi_{(-\veps,\veps)}(\delta_i s
 + \beta_i).
 \nuq{loca2b}
In the term $i=1$ in eq. (\ref{loca2}) we use the property
 $\chi_{(-\veps,\veps)}(\delta_1 s) = \chi_{(-\veps/\delta_1,\veps/\delta_1)}(s)$
of the characteristic function, to arrive at
 \beq
 m(\veps) = \pi_1 m(\veps/\delta_1) +  B(\veps).
 \nuq{loca3}

Eq. (\ref{loca3}) is a sort of renormalization equation for the
function $A$. To proceed further, we need to study the function
$B(\veps)$. It is easy to see that $B(\veps)$ is null for
$\veps<\varrho_{\mbox{min}}$, where $\varrho_{\mbox{min}}$ is the
minimum distance of the images $\ell_j(A)$ from zero, for $j \neq
1$. Also, $m(\veps)$ is a continuous, monotone non-decreasing
function, bounded from below by zero and from above by one. It can
also be noted that $m(\varrho_{\mbox{min}})$ is strictly larger
than zero, since $m(\veps)$ is such for any $\veps>0$, being zero
the fixed point of one of the I.F.S. maps. Let now $\veps_0$
belong to $I_0 =
(\varrho_{\mbox{min}},\varrho_{\mbox{min}}/\delta_1)$, and let
$\veps_k = \delta_1^k \veps_0$. Then, applying  eq. (\ref{loca3})
once, we have
 \beq
 m(\veps_1) = \pi_1 m(\veps_0) +  B(\veps_1).
 \nuq{loca4}
Since $B(\veps_k) = 0$ for $k \geq 1$, the above equation extends
to
 \beq
 m(\veps_k) = \pi_1^{k}  m(\veps_0), \;\; k=1,2,\ldots .
 \nuq{loca5}
 Let now $a= {\log \pi_1 }/{\log \delta_1} $,
  $\varsigma = \log(\veps)$, and $\varsigma_k = \log(\veps_k) =
  \varsigma_0 + k \log \delta_1$.
Let also ${A}(\varsigma) = e^{-a \varsigma} m(e^\varsigma)$: in
the new variables, eq. (\ref{loca5}) becomes
 \beq
 {A}(\varsigma_k) = {A}(\varsigma_0).
 \nuq{loca6}
Therefore, ${A}(\varsigma)$ is a continuous,  periodic function.
It is strictly positive, because $m(\veps)$ is such in $I_0$. As a
consequence, we obtain the first part of the thesis:
 $
  m(\veps) = \veps^a {A}(\log \veps).
$
  %\nuq{loca7}
Recall now the definition of local dimension, Def. 7-I, Paper I,
and Thm. 1-I, paper I, that permit to conclude.
 \qed

We shall come back to the function $A(\varsigma)$ at the end of
Sect. \ref{avera}. It is evident  that we can construct I.F.S.
measures with arbitrary local dimension $d_0(\mu) $ in
$(0,\infty)$ \cite{remturc}. This fact will be helpful to
investigate the import of the value $d_0(\mu)$ on the asymptotic
of F-B. functions.

\section{Asymptotics of F-B. functions for I.F.S. measures} \label{asyft}


Recall the definition of the asymptotic exponents $\alpha_n(\mu)$
from paper I and the property:
 \beq
     \alpha_n(\mu) = \min \{d_n(\mu),1 \}.
    \nuq{alphadef}
These quantities provide us with the asymptotic decay of the
generalized F-B. functions, via Thm. 5-I. A further application of
the balance relation of I.F.S. measures is a renormalization
argument that leads to a different proof, and to further detail:
 \bth
 \label{th9.0}
 For an I.F.S. in the conditions of assumption \ref{hpara},
 when $d_0=\alpha_0(\mu) <1$ and when
$d_0>\alpha_0(\mu) = 1$, the function
 \beq
  j_n(\mu;t) := t^{\alpha_0(\mu)} \bar{\cal J}_n(\mu;t)
   \nuq{jdef}
is bounded. In the first instance, moreover, $j_n(\mu;t)$ is an
asymptotically log periodic function of period $\log
 \delta_1^{-1}$:
 \[
   j_n(\mu;\delta_1^{-k} t) \rightarrow u_n(t),
   \]
   as $k \rightarrow \infty$, for all $t \in {\bf R}$.
The function $u_n(t)$ is continuous, and log-periodic:
$u_n(\delta_1^{-1}t) = u_n(t)$ for all $t \in {\bf R}$.
 \eth
 {\em Proof.} Recall that  $d_0(\mu) = \log \pi_1 /\log \delta_1$.
In the following, we drop for simplicity the reference to the
measure $\mu$ in the arguments of $j_n$, $p_n$, and elsewhere. Let
 \beq
 \theta_n(t)  := t^{d_0} \bar{\cal
J}_n(\mu;t)  =  t^{d_0} \int d \mu(s) \frac{\sin
 (t s)}{t s}  p_n(s).
 \nuq{ee}
 Apply eqs. (\ref{bala1}) and (\ref{le1}), to obtain
 \beq
 \theta_n(t) =
  t^{d_0 -1}
  \sum_{i=1}^{M} \pi_{i}
   \int  d\mu(s) \;
 \frac{\sin
 (t(\delta_i s + \beta_i ))}{\delta_i s + \beta_i }  p_n(\delta_i s + \beta_i ),
 \nuq{ee2}
 \beq
 \theta_n(t) =
  t^{d_0 -1}
  \sum_{i=1}^{M} \pi_{i} \sum_{l=0}^n \; \Gamma _{i,l}^n
   \int  d\mu(s) \;
 \frac{\sin
 (t(\delta_i s + \beta_i ))}{\delta_i s + \beta_i }  p_l(s) .
 \nuq{ee2b}
 Observe that the index $i$ labels the summation over all I.F.S.
 maps. Let us now part the terms with $i=1$ from the rest:
 \beq
 \theta_n(t) = \frac{\pi_{1}}{\delta_1}
  t^{d_0 -1}
 \sum_{l=0}^n \; \Gamma _{1,l}^n
   \int  d\mu(s)
  p_l(s)
  \frac{\sin t\delta_1 s}{s} + t^{d_0 -1} \phi_n(t),
  \nuq{ee2c}
where we have put
 \beq
 \phi_n(t) :=
 \sum_{i=2}^{M} \pi_{i}
   \int
     d\mu(s) \;
     \frac{\sin
  (t(\delta_i s + \beta_i ))}{\delta_i s + \beta_i }  p_n(\delta_i s + \beta_i
  ).
  \nuq{ee2d}
 Working out the first
term in eq. (\ref{ee2c}) we finally obtain
 \beq
  \theta_n(t) =
  \sum_{l=0}^n \; \Gamma _{1,l}^n \theta_l(\delta_1 t) + t^{d_0 -1} \phi_n(t),
  \nuq{ee3}
where the definition of $d_0$ has been employed, to simplify
$\pi_1 \delta_1^{-d_0} = 1$.

Observe that when assumption  \ref{hpara} holds, $\phi_n(t)$ are
bounded functions: $|\phi_n(t)| \leq C_n$. In fact, take any
integral appearing in eq. (\ref{ee2d}), that contributes to
$\phi_n(t)$: on the support of $\mu$, the denominators $\delta_i s
+ \beta_i$ are larger than, or equal to $\varrho_{\mbox{min}}.$
Then,
 \[
 | \int d\mu(s) \;
 \frac{\sin
 (t(\delta_i s + \beta_i ))}{\delta_i s + \beta_i }  p_n(\delta_i s + \beta_i ) |
 \leq
  \frac{\|p_n\|_\infty}{\varrho_{\mbox{min}} } ,
\]
where we have introduced the infinity norm of $p_n$ over the
bounded support of $\mu$, $\|p_n\|_\infty$.

Let us now first consider the case when $n=0$. The relation
(\ref{ee3}) becomes:
 \beq
 \theta_0(t) = \theta_0(\delta_1 t) + t^{d_0 -1} \phi_0(t).
 \nuq{ee5}
Take now an arbitrary $t = t_0 \in {\bf R}$ and set  $t_k :=
\delta_1^{-k} t_0$. Eq. (\ref{ee5}) becomes
 \beq
  \theta_0(t_k) - \theta_0(t_{k-1}) = t_k^{d_0-1} \phi_0 (t_k),
  \nuq{je1}
and
 \beq
  \sum_k |\theta_0(t_k) - \theta_0(t_{k-1})| \leq C \sum_k t_k^{d_0-1} = C
  t_0^{d_0-1} \sum_k \delta_1^{-k(d_0-1)} .
  \nuq{je2}
When $d_0=\alpha <1$ the function $\theta_0(t)$ coincides with
$j_0(t)$. In addition, the last series is convergent, and
therefore the sequence $j_0(t_k)$ converges to a limit, that we
call $u_0(t)$. Quite obviously, $u_0(\delta_1^{-1}t) = u_0(t)$ for
all $t \in {\bf R}$.
%
Take now the interval $I=[t_0,\delta_1^{-1}t_0]$, and the sequence
of functions $u^k_0(t):= j_0(\delta_1^{-k}t)$ defined over $I$.
These functions are clearly continuous. Because of the estimate
(\ref{je2}) this sequence is uniformly convergent, and therefore
$u_0=\lim_{k \rightarrow \infty} u_0^k$ is a continuous function.
This proves the full theorem for $n=0$ and $d_0 < 1$.

The case of $n > 0$, $d_0 = \alpha < 1$,  can now be proven by
induction. In fact, the relation
 $\Gamma _{1,n}^n = \delta_1^n$ allows us to re-write
eq. (\ref{ee3}) as follows:
 \beq
 \theta_n(t)   = \delta_1^n \theta_n(\delta_1 t)
 +
\sum_{l=0}^{n-1} \Gamma_{1,l}^n \theta_l(\delta_1 t) + t^{d_0 - 1}
\phi_n(t),
 \nuq{ee9}
and therefore
 \[
 j_n(t_k) - j_n(t_{k-1}) = \delta_1^n ( j_n(t_{k-1}) - j_n(t_{k-2}))
 +
\]
 \beq
+ \sum_{l=0}^{n-1} \Gamma_{1,l}^n ( j_l(t_{k-1}) - j_l(t_{k-2})) +
t_k^{d_0-1} ( \phi_n(t_k) - \delta_1^{d_0-1} \phi_n(t_{k-1})).
 \nuq{ee20}
 Take now the modulus, bound the r.h.s., and sum over $k$ from
 two to infinity:
 \[
 \sum_{k=2}^\infty
 |j_n(t_k) - j_n(t_{k-1}) | \leq  \delta_1^n \sum_{k=2}^\infty |( j_n(t_{k-1}) -
 j_n(t_{k-2}))|
 +
\]
 \beq
+ \sum_{l=0}^{n-1} |\Gamma_{1,l}^n| \sum_{k=2}^\infty | (
j_l(t_{k-1}) - j_l(t_{k-2}))| + \sum_{k=2}^\infty t_k^{d_0-1} |(
\phi_n(t_k) - \delta_1^{d_0-1} \phi_n(t_{k-1})) |.
 \nuq{ee21}
 Because of the difference in the indices,
the first line of the above inequality can be modified as:
\[
 (1 - \delta_1^n) \sum_{k=2}^\infty
 |j_n(t_k) - j_n(t_{k-1}) | \leq  \delta_1^n |( j_n(t_{1}) -
 j_n(t_{0}))|
 + \ldots
\]
without affecting the rest. In the second line, the terms $|(
\phi_n(t_k) - \delta_1^{d_0-1} \phi_n(t_{k-1})) |$ are bounded;
when $d_0<1$ the series $\sum_{k=2}^\infty t_k^{d_0-1}$ was proven
to converge in eq. (\ref{je2}) above. Therefore, the induction
hypothesis that $\sum_{k=2}^\infty | ( j_l(t_{k-1}) -
j_l(t_{k-2}))|$ is convergent for $l=0,\ldots,n-1$ guarantees that
this is the case also for $l=n$. The induction seed for $l=0$ has
been proven in in eq. (\ref{je2}), and in conclusion
 \beq
 \sum_{k=1}^\infty | ( j_n(t_{k})
- j_n(t_{k-1}))|  < \infty
 \nuq{ee22}
for any value of $n$. The proof can then be completed as in the
case $n=0$.

Observe now that a convenient  representation of the function
$\theta_0(t)$ can be obtained by applying iteratively eq.
(\ref{ee5}) $k$ times:
 \beq
  \theta_0(t) = \theta_0(\delta_1^k t)
  + t^{d_0-1} \sum_{j=0}^{k-1} (\frac{\pi_1}{\delta_1})^j
  \phi_0(\delta_1^j t).
  \nuq{ser1}
Because of the definition (\ref{ee}), and because $d_0>0$,
$\lim_{t \rightarrow 0} \theta_n(t) = 0$; hence,  $\delta_1 <1$
implies that $\theta_0(\delta_1^k t) \rightarrow 0$ as $k
\rightarrow \infty$. Taking this limit in eq. (\ref{ser1}) we get
 \beq
  \theta_0(t) =
 t^{d_0-1} \sum_{j=0}^{\infty} (\frac{\pi_1}{\delta_1})^j
  \phi_0(\delta_1^j t).
 \nuq{ser2}
Remark that our proof shows that this representation is valid even
in the absence of the full assumption \ref{hpara}: it only
requires zero to be the fixed point of one of the I.F.S. maps.

To further exploit this point, let now $\psi_0(t) := \phi_0(t)/t$.
Eq. (\ref{ser2}) can now be written in terms of the F-B. function
and of $\psi_0$:
 \beq
   \bar{\cal J}_0(\mu;t) = \frac{1}{t}
   \sum_{j=0}^{\infty} (\frac{\pi_1}{\delta_1})^j
  \phi_0(\delta_1^j t) =
   \sum_{j=0}^{\infty} {\pi_1}^j
  \psi_0(\delta_1^j t) .
 \nuq{ser3}
Observe that, in force of the definition (\ref{ee2d}) $\psi_0(t)$
is always a bounded function, so that the last series in the above
is totally convergent.

 Let us now re-assume validity of hypothesis \ref{hpara},
that amounts to have $\phi_0(t)$ bounded.  Consider the case
$n=0$, and $d_0 > \alpha = 1$, that implies
$\frac{\pi_1}{\delta_1} < 1.$  Then, we have total convergence of
the first series in eq. (\ref{ser3}):
 \[
    \sum_{j=0}^{\infty} (\frac{\pi_1}{\delta_1})^j
 | \phi_0(\delta_1^j t) | \leq C_0 \frac{\delta_1}{\delta_1-\pi_1},
   \]
 whose sum defines the bounded function $\Phi_0(t)$.
This permits to write
 \beq
 \bar{\cal J}_0(\mu;t) = \frac{1}{t} \Phi_0(t).
 \nuq{ser4}

%
By utilizing again eq. (\ref{ee9}) we can prove iteratively that
there exist bounded functions $\Phi_n(t)$ such that $\bar{\cal
J}_n(\mu;t) = \frac{1}{t} \Phi_n(t)$, for all $n$. In fact, when
written in terms of $j_n(\mu;t) = t \bar{\cal J}_n(\mu;t)$ (recall
that now $\alpha = 1$), eq. (\ref{ee9}) becomes:
 \beq
 j_n(\mu;t)   = \delta_1^{n+d_0-1}  j_n(\mu;\delta_1 t)
 +
\sum_{l=0}^{n-1} \Gamma_{1,l}^n \delta_1^{d_0-1} j_l(\mu;\delta_1
t) +  \phi_n(t).
 \nuq{ee29}
Suppose now that $j_l(\mu;t)$ are bounded functions for
$l=0,\ldots,n-1$. Then, the last two terms in eq. (\ref{ee29})
define a bounded function $B_n(t)$:
 \beq
 j_n(\mu;t)   = \delta_1^{n+d_0-1}  j_n(\mu;\delta_1 t)
 + B_n(t).
\nuq{ee30}
 Let us iterate this equation, to get
\beq
 j_n(\mu;t)   =
\delta_1^{k(n+d_0-1)}  j_n(\mu;\delta_1^k t)  +
 \sum_{j=0}^k \delta_1^{k(n+d_0-1)} B_n(\delta_1^{k} t).
\nuq{ee31}
 Again, if $d_0 > 1$ the first term at r.h.s. vanishes for $k
 \rightarrow \infty$, and
\beq
 |j_n(\mu;t) |   \leq
 \sum_{j=0}^k \delta_1^{k(n+d_0-1)} |B_n(\delta_1^{k} t)|
 \leq \frac{C }{1-\delta_1^{n+d_0-1}}.\;\;\; \mbox{\qed}
\nuq{ee32}



\bre {\rm Equation (\ref{ser3}), or better (\ref{ee5}), are a
convenient means for numerical experiments. In fact, the functions
at r.h.s. can be efficiently computed using the techniques of
\cite{tutesi,steve,cap}. Figures (\ref{twinpeaks}) and
(\ref{logdiv}) obtained in this way provide an illustration of the
content of this Theorem. } \ere


\begin{figure}[htbp]
\centering\epsfig{file=serper2d2.ps,width=1.2
\linewidth,angle=270} \caption{Convergence of $j_0(\mu;t)$ to the
log-periodic limit for the L.I.F.S. with $\ell_1(s) =\frac{2}{5}
s$, $\ell_2(s) =\frac{2}{5} s + \frac{4}{5}$, and
$\pi_1=\frac{3}{5}$, $\pi_2=\frac{2}{5}$. Here, $d_0(\mu) \simeq
0.5574929506...$ is a number between one half and one. Time is
logarithmically scaled via the variable $w \in [0,1]$: $t(w)=t_0
\delta_1^{-n-w}$, with $t_0=100$. The vertical scale has been
divided by $\delta_1$. In (a) four different periods
($n=0,\ldots,3$) are shown. The region around $w=.33$ (circled) is
magnified in the inset (b): a single peak for $n=0$ splits into a
twin structure. The same pattern is then repeated (inset (c),
where only $n=1,2,3$ are plotted). In the limit, the graph of the
function $j_0(t(w))$ is a fractal curve. }
\protect\label{twinpeaks}
\end{figure}


\begin{figure}[htbp]
\centering\epsfig{file=series.ps,width=1.2 \linewidth,angle=270}
\caption{Function
 $j_0(\mu;t)$ for the L.I.F.S. with $\ell_1(s) =\frac{2}{5} s$,
$\ell_2(s) =\frac{2}{5} s + \frac{4}{5}$, and $\pi_1=\frac{2}{5}$,
$\pi_2=\frac{3}{5}$. Here, $d_0(\mu) = 1$, and $\bar{\cal
J}_0(\mu;t)$ is infinitesimal with respect to $t^{-x}$, for all $x
< 1$. In this borderline case we are not assured that $j_0(\mu;t)$
is a bounded function; yet its divergence---if any---should be
slower than any power-law. The numerical data suggest that a
logarithmic divergence is taking place. } \protect\label{logdiv}
\end{figure}

\bre {\rm The asymptotically log-periodic character of the
functions $j_n(\mu;t)$, with their convergence to the fractal
curve $u_n(t)$, is a remarkable result, born out of the technique
of Cesaro averaging. This is particularly evident in comparison
with the parallel situation in the absence of averaging
\cite{strirose}. } \ere


\section{Mellin Analysis of F-B. functions: Singularities} \label{mely}

In the previous section, the exact asymptotic behaviour of the
Cesaro averaged F-B. functions have been derived. Compare in fact
the statement of Thm. \ref{th9.0} with that of Thm. 5-I of paper
I. The unifying power of the analysis presented in paper I permits
to understand why this achievement has been possible: the nature
of the singularities of the Mellin transform for I.F.S. can be
fully mastered.

Recall the definitions: we let $M_n(\mu;z)$ be the Mellin
transform of the function $\bar{\cal J}_n(\mu;t)$:
 \beq
  M_n(\mu;z) = \int_0^\infty
    dt \; t^{z-1}
  \bar{\cal J}_n(\mu;t).
  \nuq{meldf4}
This can be written as
 \beq
  M_n(\mu;z) = H(z) \; G_n(\mu;z),
  \nuq{fub4}
  with $H(z) =
    \Gamma(z-1) \sin [\frac{\pi}{2} (z-1)],$ and
    \beq
 G_n(\mu;z) = \int \; d\mu(s) \frac{ p_n(s) }{  |s|^{z}}.
 \nuq{melc2b2}

It is now easy to find the singularity picture of $M_n(\mu;z)$, in
the family of I.F.S. measures we are treating.

\bpr
 \label{lem9.2}
 % {\bf Lemma 9.2} {\em
  $G_n(\mu,z)$ has simple
poles at $z_m + k$, $m = -\infty, \ldots, \infty$, $k=0,\ldots,n$.
We have set
 $z_m := d_0(\mu) + i m \omega$,
with
 $d_0(\mu) =  \frac{\log \pi_1}{\log |\delta_1|}$, and
 $\omega := - \frac{2 \pi}{\log |\delta_1|}$.
 \epr
 {\em Proof:}
 Combining the I.F.S. balance  relation and
eq. (\ref{le1}) in the integral defining $G_n(\mu,z)$, one obtains
 \beq
  G_n(\mu,z) =
  \sum_{i=1}^{M} \sum_{l=0}^n \; \Gamma _{i,l}^n
    \pi_{i}
   \; \int  \; d\mu(s) \;
   p_l(s) |\delta_i s + \beta_i |^{-z} .
\nuq{bal1} Under assumption \ref{hpara}, terms with $i \neq 1$ at
r.h.s. are analytic functions of $z$ (because $\delta_i s +
\beta_i$ is never null, when $s$ belongs to the support of $\mu$),
and will be collectively denoted by $\Phi_n(\mu;z)$:
 \beq
  \Phi_n(\mu;z) =
  \sum_{i=2}^{M} \sum_{l=0}^n \; \Gamma _{i,l}^n
    \pi_{i}
   \; \int  \; d\mu(s) \;
   p_l(s) |\delta_i s + \beta_i |^{-z} .
\nuq{bal1b}
 In particular,
 \beq
 \Phi_0(\mu;z) =
  \sum_{i=2}^{M}
    \pi_{i}
   \; \int  \; d\mu(s) \;
   |\delta_i s + \beta_i |^{-z} .
\nuq{bal1b0}

%
Then, we also split off the term with $i=1$, and $l=n$. We use the
relation $\Gamma_{i,n}^n= \delta_i^n$, proven in section
\ref{lifs}, to get:
 \beq
  E(z-n) G_n(\mu,z) = \Phi_n(\mu;z) + \pi_1 |\delta_1|^{-z}
  \sum_{l=0}^{n-1} \; \Gamma _{1,l}^n
  G_l(\mu,z) ,
\nuq{gi1}
 where the function $E(z)$ is defined by:
 \beq
  E(z) := 1 - \pi_1 |\delta_1|^{-z} .
\nuq{gi2} The set of equations (\ref{gi1}) can be iteratively
solved: the first gives \beq
  G_0(\mu,z) = \frac{\Phi_0(\mu;z)}{E(z)} ,
\nuq{gi0}
 which has simple poles at
 $z_m := d_0(\mu) + i m \omega$,
with
 $d_0(\mu) =  \frac{\log \pi_1}{\log |\delta_1|}$, and
 $\omega := -\frac{2 \pi}{\log |\delta_1|}$.
%
This proves the lemma for $n=0$. The general case follows by
iteration of  eq. (\ref{gi1}), with the aid of eqs.
(\ref{gi2}),(\ref{gi0}). \qed

We can now apply the theory of paper I to obtain the the
asymptotic decay of the Cesaro averages $\bar{\cal J}_n(\mu;t)$,
as in the first part of Theorem \ref{th9.0}. We so prove that
$\bar{\cal J}_n(\mu;t) = o (t^{-x})$, for any $x < \alpha_0(\mu)$.
Yet, the Mellin technique  can lead us to obtain stronger results.




%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%



\section{Analytic Continuation and Inversion Thms.} \label{anyco}

The full power of the Mellin transform approach is appreciated
when effecting the analytic continuation of $M_n(\mu;z)$. Because
of Prop. \ref{lem9.2} just one of the vertical lines of
singularity can occur in the strip $0 < \Re (z) < 1$. We now study
what happens in this case. We therefore assume for starters that
$\alpha_0(\mu)= d_0(\mu) < 1$. Otherwise, we can apply Thms. 6-I,
7-I, and 8-I of paper I. The results obtained in this fashion are
two theorems:

  \bth
  \label{th9.3}
 % {\bf Theorem 9.3} \\
Let  $ 0 < d_0(\mu)=\alpha_0(\mu) < \frac{1}{2}$. One can write
  \beq
   \bar{\cal J}_n(\mu;t) = t^{-\alpha_0(\mu)} \Psi_n(\log t) +  N_n(t),
 \nuq{dun8}
where $\Psi_n$ is a periodic function, and $t^{\bar{x}} N_n(t)$ is
infinitesimal, when $t \rightarrow \infty$, for any
 $\alpha_0(\mu)< \bar{x} < \frac{1}{2}$.
 \eth

 \bth
 \label{th9.4}
 % {\bf Theorem 9.4} \\
%   Let $\alpha$ be like in Definition (\ref{alphadef}).
Let  $ \frac{1}{2} \leq d_0(\mu)=\alpha_0(\mu) < 1$.
One can write
  \beq
   \bar{\cal J}_n(\mu;t) = t^{-\alpha_0(\mu)} \Psi_n(\log t)
   % + t^{-\bar{x}} s_n(\bar{x};t),
+ N_n(t),
   \nuq{dun9}
where $\Psi_n$ is a periodic function, and
% $s_n(\bar{x};t)$
$t^{\bar{x}} N_n(t)$ belongs to $L^2((1,\infty),\frac{dt}{t})$ for
all $\alpha_0(\mu)< \bar{x} < 1$.
 \eth
%
{\em Proof:}
 We now compute a contour integral similar to that of
Thms 7-I of paper I,
%\ref{th7.1},
but where the rightmost vertical component is
to the right of the first line of singularities: Consider the
sequence of rectangular paths $\gamma_N$,
% depicted in Fig. 2,
composed of the straight line $x+iy$, with $x < \frac{1}{2}$, $y
\in [-(N+\frac{1}{2})\omega,(N+\frac{1}{2})\omega]$, the
horizontal line from $x+i(N+\frac{1}{2})\omega$ to
$\bar{x}+i(N+\frac{1}{2})\omega$, with $\alpha_0(\mu)< \bar{x} <
1$ and the two remaining segments needed to form a rectangle in
the complex plane. As in paper I, consider the function
 $m_n(z):= M_n(\mu;z) e^{-\tau z}$,
which is now meromorphic in the the strip, and let $I_N(n,\tau)$
be its contour integral. It can be parted according to the contour
components, as
 \beq
   I_N (n,\tau) = I_N(x,n,\tau) + H_N(x,\bar{x},n,\tau) - I_N(\bar{x},n,\tau) ,
\nuq{dun3} where $I_N(x,n,\tau)$ denotes the integral over the
vertical component with $\mbox{Re} (z) = x$, and the terms over
the horizontal segments have been collected in the function $H_N$.
We now interrupt for a moment the proof of  Thms. \ref{th9.3},
\ref{th9.4}  to introduce a series of technical lemmas needed in
the evaluation of the terms in eq. (\ref{dun3}). $\triangle$

 \ble
  The functions $\Phi_n(\mu;z)$
are uniformly bounded in the strip $x < \Re (z) < \bar{x}$, with
arbitrary $0 < x <  \bar{x}$.
 \label{lemastr}
 \ele
 {\em Proof.}
The integrals in eq. (\ref{bal1b}) can be bounded by:
\[
   \| p_l  \|_\infty  \int  \; d\mu(s) \;
    |\delta_i s + \beta_i |^{- \Re (z)} ,
\]
for $i=2,\ldots$, and for these maps the minimum of $|\delta_i s +
\beta_i |$ over the support of $\mu$,  $\varrho_{\mbox{min}}$, is
strictly positive, in force of the assumption \ref{hpara}.
Therefore,
 %     $\forall z \in \kappa_N, \; N = 1,\ldots,$
 \beq
      |\Phi_n(\mu;z)| \leq
 \max \{1,\varrho_{\mbox{min}}^{-\bar{x}}\}
  \sum_{i=2}^{M}
 \pi_{i}
  \sum_{l=0}^n \;
  |\Gamma _{i,l}^n|
     \| p_l \|_\infty
    .
 \nuq{bounda1}
The r.h.s. is then a constant that depends only on $n$. \qed

 \ble Let $\kappa_N =
\{ z \in {\bf C} \; \mbox{ s.t }
  z=u \pm i (N+\frac{1}{2})\omega , u \in [x,\bar{x}] \}$ with
arbitrary $0 < x <  \bar{x}$. Then, there exist positive constants
$g_n$ depending on $n$, but not on $N$, such that
$
 | G_n(\mu;z) | \leq g_n,
 $
for all  $z \in \kappa_N$.
 \label{leka1}
 \ele
%
{\em Proof.} First of all,  the functions $\Phi_n(\mu;z)$ are
uniformly bounded on the horizontal segments $\kappa_N$, in force
of the previous lemma \ref{lemastr}. Secondly, the functions
$E(z-n)$ are real, and uniformly inferiorly bounded on $\kappa_N$:
since $|\delta_1|^{\pm i (N+\frac{1}{2})\omega} = -1$,
 \beq
  E(z-n) =
   1 - \pi_1 |\delta_1|^{-u -n \pm i (N+\frac{1}{2})\omega} =
 1 + \pi_1 |\delta_1|^{-u -n} > 1 \; \; \forall z \in \kappa_N .
 \nuq{bounda2}
For the same reason, $\pi_1 |\delta_1|^{-z} = - \pi_1
|\delta_1|^{-u}$. Finally, eqs. (\ref{bounda1},\ref{bounda2})
imply that
 $
     | G_0(\mu;z) | \leq C_0
 $
for all $z \in \kappa_N$, and the lemma follows by induction using
eq. (\ref{bal1b}), together with eqs.
(\ref{bounda1},\ref{bounda2}). \qed

\ble For any $x,\bar{x}$ in $(0,\frac{3}{2})$, $\tau \geq  0$, $
 H_N(x,\bar{x},n,\tau) \rightarrow 0
$
 uniformly in $\tau$, as $N$ tends to infinity.
 \label{leka2}
 \ele
%
{\em Proof.} Clearly,
\[
  H_N(x,\bar{x},n,\tau) = \int_{\kappa_N}
  e^{-\tau z} H(z) G_n(\mu;z) \; dz.
  \]
We can then use Lemma \ref{leka1}, and the asymptotic information
 \beq
  H(z_m) \simeq |m|^{-\frac{3}{2} + \alpha},
  \nuq{asyh}
 to show that
\[
  H_N(x,\bar{x},n,\tau)  \leq C_n e^{-\tau {x}} |(N + \frac{1}{2})
   \omega|^{- \frac{3}{2} + \bar{x}} |\bar{x} - x|,
  \]
from which the lemma follows. \qed
%
\ble The residuals of $ M_n(\mu;z) $ at the poles $z_m := d_0(\mu)
+ i m \omega$, have the form
 \beq
  \rho^n_m    =  H(z_m) \Phi_0(z_m) q_n ,
  \nuq{rodi2}
where the coefficients $q_n$ are independent of $m$.
 \label{leka3}
 \ele
%
 {\em Proof.}
 Let $\rho^n_m  $ be the  residuals  of $ M_n(\mu;z) $. We have
 that
 \beq
   \rho^n_m = \eta^n_m H(z_m),
 \nuq{nres1}
where, obviously, the coefficients $\eta^n_m$ are the residuals of
$G_n(\mu;z)$ inside the prescribed strip. These latter can be
obtained  taking limits in eq. (\ref{gi1}):
\[
 \eta^n_m =  \lim_{z \rightarrow z_m} (z-z_m) G_n(\mu;z).
 \]
After reduction of the functions $E(z-n)$ to their explicit form,
eq (\ref{gi2}), we obtain the recursion relation:
 \beq
 \eta^n_m =
 \frac{ 1  } {1-
| \delta_1|^{n}}
   \sum_{l=0}^{n-1} \Gamma^{n}_{1,l} \; \eta^l_m ,
\nuq{dun4} initialized by
 \beq
  \eta^0_m = \frac{\Phi_0(z_m)}{E'(z_m)} =
  \frac{\Phi_0(z_m) } {  \log |\delta_1| }.
\nuq{dun4b}
 This can be simplified, somehow, by noticing that the term
${\Phi_0(z_m) }$ is a factor of everything. In so doing, we arrive
at the form (\ref{rodi2}), where $q_n$ can be obtained from the
relation
 \beq
 q_n =
 \frac{ 1  } {1-
| \delta_1|^{n}}
   \sum_{l=0}^{n-1} \Gamma^{n}_{1,l} \; q_l ,
\nuq{dun4x}
 initialized by
 \beq
  q_0 =
  \frac{1} {  \log |\delta_1| }. \;\;\; \mbox{\qed}
\nuq{dun4bx}
%
We now need an estimate of $|\rho^n_m|$ for large $|m|$. This is
contained in
 \ble
 For large $m$, there exist a constant $C_n$
 such that
 \beq
    |\rho^n_m| \leq C_n  |m|^{-\frac{3}{2} + d_0(\mu)}.
\nuq{dun5}
 \label{leka5}
 \ele
%
{\em Proof.} In force of  the estimates in the proof of Lemma
\ref{leka1}, $|\Phi_0 (z_m)| < C$ , with $C$ a suitable constant.
The asymptotic information (\ref{asyh}) then completes the proof
of
the Lemma. \qed \\
%
{\em Continuation of the proof of  Thms. \ref{th9.3},
\ref{th9.4}}.
%
We can now consider the evaluation of the integral $I_N (n,\tau)$.
Clearly, $
  I_N (n,\tau) $ is equal to $ 2 \pi i $ times the sum of residuals of
  $ M_n(\mu;z) e^{-\tau z}$
inside the contour $\gamma_N.$ Using the information just derived
we can write:
 \beq
   I_N(x,n,\tau) = I_N(\bar{x},n,\tau)
 - H_N(x,\bar{x},n,\tau)
  + 2 \pi i \sum_{m=-N}^N
   \rho^n_m e^{-\tau z_m}.
\nuq{dun51}
 Since $z_m = d_0(\mu) + i m
 \omega$, a trigonometric polynomial in $\tau$ appears at r.h.s.
%
We  let $N$ go to infinity in eq. (\ref{dun51}). The horizontal
contribution $H_N$ vanishes, because of lemma \ref{leka2}. The
l.h.s. tends to the limit $i \bar{\cal J}_n(e^\tau)$, as in
Theorem 7-I of paper I.
% \ref{th7.1}.
 Moreover, when $\alpha_0(\mu)<
\frac{1}{2}$, we can also take $\bar{x} < \frac{1}{2}$, so that
$\lim_{N \to \infty} I_N(\bar{x},n,\tau)$ is a Fourier transform
of a $L^1$ function, and therefore
  \beq
  I_\infty(\bar{x},n,\tau) = 2 \pi i e^{-\bar{x} \tau} u_n(\bar{x},\tau)
\nuq{dun6}
 with $u_n(\bar{x},\tau)$ a $C_\infty$ function of
$\tau$. The Fourier series in (\ref{dun51}),
 \beq
  \sum_{m=-\infty}^\infty
   \rho^n_m e^{-i \tau \omega m} =
 \sum_{m=-\infty}^\infty  H(z_m) \Phi_0(z_m) q_n e^{-i \tau \omega m}
 \nuq{furs1}
 converges uniformly, because of the boundedness of $\Phi_n(z_m)$,
 of
Lemma \ref{lemastr}, and of the estimate (\ref{asyh}) on the
growth of $H(z_m)$, giving rise to a periodic function of $\tau$.
Collecting this information, we can write
 \beq
  \bar{\cal J}_n(e^\tau) =
  e^{-\alpha_0(\mu)\tau} \sum_{m=-\infty}^\infty  \rho^n_m e^{-i m \omega \tau }
 + e^{-\bar{x} \tau} u_n(\bar{x},\tau) .
\nuq{dun7} Returning to linear time, $t=e^\tau$, we obtain the
thesis of Thm. \ref{th9.3}

If $\alpha_0(\mu)> \frac{1}{2}$, we can still perform the limit $N
\to \infty$ in eq. (\ref{dun51}), but convergence of the
individual terms at r.h.s. of (\ref{dun5}) is in $L^2$ sense:
precisely, we have again equation (\ref{dun7}), now with square
summable terms: $\sum_m |\rho^n_m|^2 < \infty$, and
$u_n(\bar{x},\tau) \in L^2({\bf R},d \tau)$. Finally, it is
evident from lemma \ref{leka2} that $e^{-\bar{x} \tau}
u_n(\bar{x},\tau)$ does not depend on $\bar{x}$, as far as
$\bar{x} > \alpha$.
%
This completes the proof of Thm. \ref{th9.4} \qed



The above theorems complete the asymptotic analysis of $\bar{\cal
J}_n(t)$, showing the presence of log-periodic oscillations
superimposed to a power-law decay given by the H\"older exponent
of the spectral measure at zero. This behaviour has a correction
which decays faster, on the average, at infinity. A strengthening
of these theorems will be obtained later on, after we derive an
enhanced version of Lemma \ref{lemastr}.

\section{Different forms of Averaging} \label{avera}

Compare eqs. (\ref{loca1}) and (\ref{ee}). It is apparent that the
kernels $\chi_{(-\veps,\veps)}(s)$ and $\sinc (t s)$ are sampling
the measure $\mu$ in the neighbourhood of zero, when $\veps
\rightarrow 0$, or $t \rightarrow \infty$. One also easily
realizes that the two kernels are Fourier conjugated pairs: in
fact, to the kernel $\sinc (t s)$ in the integration over the
measure $\mu$ corresponds a Cesaro average in the time
integration, rendered by the kernel $\chi_{(-1/t,1/t)}$. Quite
symmetrically, the kernel $\chi_{(-\veps,\veps)}(s)$ in eq.
(\ref{loca1}) corresponds to {\em sinc} averaging of F-B.
functions:
 \beq
 \overline{{\cal J}}^S_n(\mu;\frac{1}{\veps} ) = \frac{\veps}{2} \int_{-\infty}^\infty
      \frac{\sin{\veps t}}{\veps t} {\cal J} _n(\mu;t)  dt.
     \nuq{ces3}
A theory quite parallel to that of paper I can then be performed
also with this different averaging, and with any other time
averaging kernel $K$, leading to the formula
 \beq
  M_n(\mu;z) = H^K(z) \; G_n(\mu;z),
  \nuq{fub4gen}
where $H^K(z)$ originates from the Mellin transform of the Fourier
conjugate kernel $\hat{K}$.  In the case of sinc averaging, we
have
    $
H^K(z) = \frac{1}{z}.
 $

In the same vein, it is possible to recast  Prop. \ref{lem9.0} in
terms of the Mellin transform of the function $m(\veps)$:
 \beq
  {\cal M} (m;z) = - \frac{1}{z} G_0(\mu;-z),
 \nuq{avera2}
 a relation valid in the strip $-d_0(\mu) < \Re (z) < 0$.
In so doing, the {\em left} divergence abscissa of the Mellin
transform governs the small $\veps$ behavior of $m(\veps)$. The
right divergence abscissa, zero, if of course related to the
constant behaviour of $m(\veps)$ when $\veps$ is larger than the
diameter of the support of $\mu$. Again developing a suitable path
integral, in the case of L.I.F.S. measures fulfilling hypothesis
\ref{hpara}, the function $A(\tau)$ of Prop. \ref{lem9.0} can be
associated to the Fourier series
 \beq
 \lim_{N \rightarrow \infty}
 \sum_{m=-N}^N  \frac{\Phi_0(z_m) }{z_m \log |\delta_1|} e^{-i \tau \omega m},
 \nuq{furs1ge}
where $\tau := \log \veps$. This analysis has been performed in
\cite{tutesi}. Figure \ref{figatau} shows the graph of this
function for the I.F.S. described in Fig. 1.

\begin{figure}[htbp]
\centering\epsfig{file=ball3.ps,width=1.2 \linewidth,angle=270}
\caption{Function $A(\tau)$ versus $\omega \tau$, with  $\omega =
2 \pi /  \log \delta_1^{-1}$, for the L.I.F.S. of Fig. 1. The
curve has been obtained by the partial sum of eq. (\ref{furs1ge})
with $N=40,000$. } \protect\label{figatau}
\end{figure}

\section{Asymptotics of the Mellin Transform of
F-B. functions in the strip of analyticity}
\label{asmt}

In line with the general theory presented in Paper I, let us now
consider the asymptotic behaviour, in the strip of analyticity, of
the Mellin transforms $G_n(\mu;x+iy)$. The properties of L.I.F.S.
measures permits to carry the analysis to a much larger extent
than in the general case.
%
Recall that in this study a crucial role is played by the measure
$\nu_{x}$ appearing in Sect. 14 of paper I, and defined via
 \beq
   \int d \nu_{x}(\tau) f(\tau) = \int d \mu(s)  |s|^{-x} f(\log(|s|)),
 \nuq{nux}
that is required to hold for any continuous function $f$ which
vanishes at infinity.
%
Thm. 13-I of Paper I asserts that the asymptotic decay of the
Cesaro average of $G_n(\mu;x+iy)$ is determined by the local
dimension, at zero, of $\nu_{x}$. Its value can be easily
characterized:
%
\bpr The local dimensions of $\nu_{x}$ at zero equal the local
dimensions of $\mu$ at one, for any $x < d_0(\mu)$.
 \label{luno}
 \epr
%
{\em Proof:} Let us compute the $\nu_x$-measure of the ball of
radius $\veps$ at zero:
 \beq
  \nu_x(B_\veps(0)) = \int d\nu_x(\tau)
  \chi_{[-\veps,\veps]}(\tau).
  \nuq{loc1-1}
Because of eq. (\ref{nux}), we obtain
 \beq
  \nu_x(B_\veps(0)) = \int_{e^{-\veps}}^{e^{\veps}} d \mu(s) \frac{1}{s^x}
  \sim \int_{1-\veps}^{1+\veps} d \mu(s) \frac{1}{s^x} \sim
  \mu(B_\veps(1)),
 \nuq{loc1-2}
and therefore the upper and lower dimensions of $\nu_{x}$ at zero
are the same as the local dimensions of $\mu$ at one.

The case of the electrostatic dimension is similar: the
generalized electrostatic potential of $\nu$ at zero can be
written:
 \[
  {\cal G}(\nu;0,w) := \int \; d\nu(\tau) \frac{1}{|\tau|^{w}} =
\int \; \frac{d\mu(r)}{|r|^x}\frac{1}{|\log |r||^w}.
 \]
We now part the integral with respect to $d\mu$ in two parts: one
for $|r-1| < 1/2$, and the complementary. The former defines an
analytic function in $w$. In the domain of the second, the
logarithm can be bounded as $(|r|-1) \geq \log |r| \geq c_1
(|r|-1)$ for $|r| \geq 1$, and $c_2(1-|r|) \leq \log |r| \leq
(1-|r|)$ for $|r| \leq 1$, with $c_1$ and $c_2$ suitable
constants. Using these constraints into the argument of the
integrand we can bound the divergence abscissa of ${\cal
G}(\nu;0,w)$ by that of ${\cal G}(\mu;1,w)$ on both sides, so that
the thesis follows.
 \qed \\
Thm 13-I, paper I, can now be applied, to the effect that:
%
\bpr When assumption \ref{hpara} holds, and $x < d_0(\mu)$, the
Mellin transform $G_n(\mu;x+iy)$  decays in Cesaro average as
$o(t^{-a})$, for any $a <\min\{1,d_0(\mu;1)\}$.\qed \epr
%
This Proposition is illustrated in Figure \ref{gfunz2}. Because
the support of the L.I.F.S. considered in the figure is contained
in the interval $[0,1]$, and one is the fixed point of the second
map, the local dimension of  $\nu_x$ at one can be computed
explicitly.



\begin{figure}[htbp]
\centering\epsfig{file=gfunz2.ps,width=1.2 \linewidth,angle=270}
\caption{Cesaro average of $G(\mu;x+iy)$ multiplied by $y^\eta$,
with $\eta = 0.55749295065024..$ the local dimension of $\mu$ at
one, for the L.I.F.S. with $\ell_1(s) =\frac{2}{5} s$, $\ell_2(s)
=\frac{2}{5} s + \frac{4}{5}$, and $\pi_1=\frac{2}{5}$,
$\pi_2=\frac{3}{5}$. The three lines are drawn for $x=-.9,0.$ and
$x=.9$. Their difference fades asymptotically.  }
\protect\label{gfunz2}
\end{figure}



Let us now turn to the asymptotic behaviour of the Cesaro average
of the square modulus of $G_n(\mu;x+iy)$: $ \frac{1}{2T}
\int_{-T}^T |G_n(\mu;x+iy)|^2 dy$.  To study this latter, we need
to compute the correlation dimension of  $\nu_x$. A remarkable
extension of Theorem 14-I of paper I can be obtained for linear
I.F.S. measures:

 \bth
 \label{th9.1}
 % {\bf Theorem 9.1} {\em
 For an I.F.S. verifying assumption \ref{hpara},
for all $x<d_0(\mu)$, the divergence abscissa of the electrostatic
energy of the measure $\nu_{x}$
% defined in eq. (\ref{nux})
 does not depend on $x$ and  coincides with that of the balanced
invariant measure $\mu$: $D_2(\nu_x)=D_2(\mu)$.
 \eth
%
{\em Proof.}   The electrostatic energy ${\cal E} (\nu_x;z)$ of
the measure $\nu_{x}$ is defined by the double integral
 \beq
 {\cal E} (\nu_x;z) =
 \dbleint\frac{d \nu_{x}(r) d \nu_{x}(s)}{|r-s|^z} =
  \dbleint d \mu(r) d \mu(s) \frac {1}
  {|r|^x |s|^x \; | \log |r| - \log |s| |^z }
  \nuq{nlu1}
The second equality in the above equation is a consequence of the
definition of  $\nu_{x}$. We use the I.F.S. balance relation, eq.
(\ref{bala1}), in eq. (\ref{nlu1}) to obtain ${\cal E}(\nu_x;z)$
in the form of a sum of various complex functions of the variable
$z$:
 \beq
 {\cal E} (\nu_x;z) = \sum_{i,j=1}^M m_{i,j}(z).
 \nuq{nlu1b}
 The indices $i,j$ label the maps of the I.F.S.
Explicitly, the functions $m_{i,j}(z)$ are given by
 \beq
 m_{i,j}(z) = \pi_i \pi_j
 \dbleint  \frac { d \mu(r) d \mu(s)  }
  {|\delta_i r + \beta_i|^x |\delta_j s + \beta_j|^x \;
  | \log |\delta_i r + \beta_i| - \log |\delta_j s + \beta_j| |^z }.
   \nuq{nlu2}
We now part the diagonal from the outdiagonal terms in the sum in
eq. (\ref{nlu1b}), and in the former the term corresponding to the
first map:
 \beq
   {\cal E} (\nu_x;z) = m_{11} (z) + \sum_{i =
j \neq 1} m_{ij}(z) +
  \sum_{i \neq j} m_{ij}(z).
  \nuq{nlu2b}
% only ({\em i.e} that whose fixed point is zero):
We easily recognize that the first term at r.h.s. can be written
 \beq
 m_{11}(z) = \pi_1^2 |\delta_1|^{-2x}
 \dbleint  \frac { d \mu(r) d \mu(s)  }
  { | r |^x | s |^x \;
  | \log | r| - \log | s| |^z },
 \nuq{nlu3}
 and therefore $m_{11}(z)$  is just $\pi_1^2
|\delta_1|^{-2x} {\cal E} (\nu;z)$, that allows to write
 \beq
  (1 - \pi_1^2 |\delta_1|^{-2x} ) {\cal E} (\nu_x;z) = \sum_{j > 1} m_{jj}(z)
  + \sum_{i \neq j} m_{ij}(z).
  \nuq{nlu4}
We must now use the geometric properties of the support of $\mu$.
Assumption \ref{hpara} on the I.F.S. implies that
 \beq
 \mbox{diam} (A) \geq |\delta_j s + \beta_j| \geq \varrho_{\mbox{min}} > 0,
  \;\; \mbox{for  } j \neq 1,
  \nuq{nlu5}
where the first term is the diameter of $A$, the support of $\mu$,
and the chain of inequalities holds  for any $s$ in this set.
Moreover, since $|r-s|/b \leq |\log(r)-\log(s)| \leq |r-s|/a$ for
any $r,s$ in a finite interval $[a,b]\subset {\bf R_+}$, this also
implies that the logarithmic difference in the denominator of
$m_{ij}(z)$ can be bounded as
 \beq
 \eta_1 ||\delta_i r + \beta_i|-|\delta_j s + \beta_j|| \leq
  | \log |\delta_i r + \beta_i| - \log |\delta_j s + \beta_j| |
  \leq  \eta_2 ||\delta_i r + \beta_i|-|\delta_j s + \beta_j||,
 \nuq{nlu6c}
with strictly positive constants  $\eta_1$, $\eta_2$, for any $i
\neq 1, j \neq 1$ and for any $r,s$ in the support of $\mu$.

Let us now consider the terms $m_{jj}$ with $j > 1$. Inequalities
(\ref{nlu5})  provide finite upper and lower bounds for the first
two terms in the denominator in eq. (\ref{nlu2}). In addition,
since the sign of $\delta_j r + \beta_j$ is the same for all $r$
in the support of $\mu$, inequalities (\ref{nlu6c}) become
 \beq
 \eta_1 |\delta_j| |r-s| \leq
  | \log |\delta_j r + \beta_j| - \log |\delta_j s + \beta_j| |
  \leq  \eta_2 |\delta_j| |r-s|.
 \nuq{nlu6}
Therefore, under assumption \ref{hpara}, the divergence abscissa
of $m_{jj}(z)$, $j \neq 1$ is the same as that of the
electrostatic energy integral of the measure $\mu$, that we have
called $D_2(\mu)$.

We are then left with the terms $m_{ij}(z)$ with $i \neq j$. If we
were to assume disconnectedness of the I.F.S., it would be
immediate to show that they are analytic functions. In fact, in
this case $\delta_j s + \beta_j$ would belong to a branch of the
hierarchical structure of the support of $\mu$, separated by a
finite distance from the others. Therefore, in this case the
thesis would follow.

Yet,  we can obtain the result under the more general assumption
\ref{hpara}. First, let us assume that both $i$ and $j$ are
different from 1. Then, the estimates (\ref{nlu5}),(\ref{nlu6c})
still apply, so that the divergence abscissa of $m_{ij}(z)$ is the
same as that of the integral
 \beq
 l_{i,j}(z) =
 \dbleint\frac { d \mu(r) d \mu(s)  }
  {
  | |\delta_i r + \beta_i| -|\delta_j s + \beta_j| |^z }.
   \nuq{nlu7}
We shall back to these functions momentarily. Prior to that, we
consider the case of $i=1$, $j>1$. We divide the integral
$m_{1j}(z)$ in two parts, according to the integration being
% extended to $|\delta_1 r| \stackrel{\scriptsize <}{\scriptsize >}
extended to $|\delta_1 r| \leq 1/2 | \delta_j s +\beta_j|$, or to
its complementary. In the former case,
 \[
  | \log |\delta_1 r| - \log |\delta_j s + \beta_j| | \geq \log 2,
 \]
and therefore the related integral is an analytic function. Notice
in fact that the integral
 \[
  \dbleint\frac { d \mu(r) d \mu(s)  }
  {|\delta_1 r|^x |\delta_j s + \beta_j|^x} =
   \frac{1}{|\delta_1|^x} \int \frac { d \mu(r) }{|r|^x }
   \int \frac { d \mu(s)  }
  {|\delta_j s + \beta_j|^x}
  \]
 is convergent, for $x < d_0(\mu)$. In the second
case region, since $|\delta_j s + \beta_j | \geq
\varrho_{\mbox{min}}$,  one has $|\delta_1 r| \geq
\varrho_{\mbox{min}} / 2$. Because of these inequalities,
$|\delta_1 r|^x |\delta_j s + \beta_j|^x$ is bounded between two
finite constants, and moreover the linear inequalities
(\ref{nlu6c}) still apply: as a consequence, convergence of the
integral over this region is implied by that of the integral
 \[
 \dbleint\frac { d \mu(r) d \mu(s)  }
  {
  | |\delta_1 r | -|\delta_j s + \beta_j| |^z },
 \]
where the integration is extended to the full domain. This
integral has been denoted $l_{1j}(z)$ in eq. (\ref{nlu7}), so that
convergence of $m_{ij}(z)$ is implied by convergence of
$l_{ij}(z)$, for all pairs $i,j$ with $i \neq j$.

Now, let us apply the balance relation eq. (\ref{bala1}) to the
electrostatic energy $ {\cal E} (\mu_e;z)$ of the measure
$\mu_e(s):= \mu(s)+\mu(-s)$ defined in paper I:
 \beq
 {\cal E} (\mu_e;z) =
 \dbleint\frac{d \mu(r) d \mu(s)}{||r|-|s||^z} =
  \sum_{i,j} \pi_i \pi_j
\dbleint\frac{d \mu(r) d \mu(s)}
  {||\delta_i r + \beta_i| - |\delta_j s - \beta_j||^z}.
 \nuq{nlu9}
 By definition, the left hand side has divergence abscissa
$D_2(\mu_e)=D_2(\mu)$ (see Lemma 8-I of paper I). We recognize at
r.h.s. the integrals $l_{ij}(z)$. Therefore, these are convergent
at least as far as $D_2(\mu)$, and at least one of them diverges
at that value.
%
Collecting all this information in eq. (\ref{nlu4}) provides the
thesis. \qed

If we now recall the analysis of Sect. 14 and 15 of paper I, we
can draw two sorts of conclusions. First,

\bth When assumption \ref{hpara} is verified for an I.F.S.
balanced measure, the square modulus of the Mellin transform
$|G_n(\mu;x+iy)|^2$ decays in Cesaro average, on lines parallel to
the imaginary axis with $x < d_0(\mu)$, as
\[
\frac{1}{T} \int_{-T}^T |G_n(\mu;x+iy)|^2 dy = o(T^{-a}),
\]
for all $a < D_2(\mu)$ \eth
%
{\em Proof} follows from Thm. 13-I of paper I, and  Thm.
\ref{th9.1}. \qed \\
%
This result is noteworthy: for I.F.S. verifying assumption
\ref{hpara}, the electrostatic correlation dimension also governs
the asymptotic decay, for large imaginary argument, of the
function $|G_n(\mu;x+iy)|^2$.
%
A further consequence of this Theorem is the fact that we can take
$\delta(x) = D_2(\mu)/2$ for any $x< d_0(\mu)$ in the analysis of
Sect. 15 of paper I:
 \bpr
 \label{th9.2}
 % {\bf Theorem 9.2} {\em
 When assumption \ref{hpara} is verified for an I.F.S.
balanced measure, one has that $M_n(\mu;x+iy) \in L^1({\bf R},dy)$
for any $x < \min \{ d_0(\mu), \frac{1+D_2(\mu)}{2}  \}$, and
consequently $ \bar{\cal J}_n(\mu;t) = t^{-x} o(t), $ when $t
\rightarrow \infty$.
  \epr
 {\em Proof.} This is Thm.  15-I of paper I. \qed

\section{More on the Fourier Series for F-B. Functions} \label{asmt2}

A useful product of I.F.S. techniques is the following extension
of Lemma \ref{lemastr}.
%
 \ble
  The Cesaro average of the function $|\Phi_n(\mu;x+iy)|^2$
   in the variable $y$ decay as
as $o(t^{-D_2(\mu)+\veps}$), for any $\veps>0$, for all  $x \neq
d_0(\mu)$. In addition, for all $x$ such that $d_0(\mu) \neq x <
\frac{1+D_2(\mu)}{2}$, the function $M_n(\mu;x+iy)$ belongs to
$L^1({\bf R},dy)$.
 \label{lemastr2}
 \ele
 {\em Proof.}
 Let $n=0$. The function $\Phi_0(\mu;z)$ is given explicitly in eq.
 (\ref{bal1b0}). It can be re-written as a Fourier transform:
\beq
 \Phi_0(\mu;x+iy) = \int   d\varsigma_x (u) e^{-iyu},
\nuq{bal19}
 where the measure $\varsigma_x$ is defined via the usual technique by:
 \beq
\int  \; d\varsigma_x (u) f(u) =
  \sum_{i=2}^{M}
    \pi_{i}
   \; \int  d\mu(s)
|\delta_i s + \beta_i |^{-x}
     f( \log |\delta_i s + \beta_i | ).
\nuq{bal20}
 It follows immediately from this definition and from hypothesis  \ref{hpara}
 that the
measure $\varsigma_x$ is finite, and can be normalized.
%
Its electrostatic energy ${\cal E}(\varsigma_x;w)$ can therefore
be written as:
 \beq
{\cal E}(\varsigma_x;w) = \sum_{i,j=2}^{M} \dbleint d\mu(r)
d\mu(s)
  \frac{\pi_{i} \pi_j |\delta_i r + \beta_i |^{-x} |\delta_j s + \beta_j |^{-x}}{|\log
   |\delta_i r + \beta_i | - \log |\delta_j s + \beta_j |
   |^w} = \sum_{i,j=2}^{M} m_{i,j}(w),
   \nuq{bal21}
   where the functions $m_{i,j}(w)$ have been defined in eq.
   (\ref{nlu2}). Repeating the proof of Thm. \ref{th9.1}
one shows that $D_2(\varsigma_x) = D_2(\mu)$, now for {\em any}
value of $x$. This entails the decay of the Cesaro average, in the
variable $y$, of the square modulus of $\Phi_0(\mu;x+iy)$, and
proves the first part of the thesis.

Next, eq. (\ref{gi0}) gives $M_0(\mu;x+iy) = \Phi_0(\mu;x+iy)
H(\mu;x+iy)/E(x+iy)$. If $x \neq d_0(\mu)$ the function
$|E(x+iy)|$ of the variable $y$ is superiorly bounded, and
inferiorly bounded away from zero. Then, the ratio
$\frac{H(\mu;x+iy)}{E(x+iy)}$ features the same asymptotic decay
as that of the numerator. A similar analysis to that of Sect. 15
of paper I can then be carried over, to show that $M_n(\mu;x+iy)
\in L^1({\bf R},dy)$, for all $x$ such that $d_0(\mu) \neq x <
\frac{1+D_2(\mu)}{2}$. This ends the proof for $n=0$. The case of
generic $n$ can now be treated as in Remark 11 of paper I, thanks
to the observation that $p_n(\mu;x)$ are bounded functions on the
support of $\mu$. \qed

Observe that $B := \frac{1+D_2(\mu)}{2}$ is necessarily smaller
than 1, since $D_2(\mu) \leq D_0(\mu) \leq 1$. When $B$ is larger
than $\alpha_0(\mu) = \min \{1,d_0(\mu)\}$, we can return to
Theorem \ref{th9.4} of Sect. \ref{anyco}, that can be strengthened
as follows:
 \bth
  \label{th9.3b}
 % {\bf Theorem 9.3} \\
 When assumption \ref{hpara} is verified for an I.F.S., and
$d_0(\mu)=\alpha_0(\mu) < \frac{1+D_2(\mu)}{2}$, one can write
  \beq
   \bar{\cal J}_n(\mu;t) = t^{-\alpha_0(\mu)} \Psi_n(\log t) +  N_n(t),
 \nuq{dun8b}
where $\Psi_n$ is a periodic function, and $t^{\bar{x}} N_n(t)$ is
infinitesimal, as $t \rightarrow \infty$, for any
 $\alpha_0(\mu) < \bar{x} <  \frac{1+D_2(\mu)}{2} $.
 \eth
%
{\em Proof}: develop the same path integral as in the proof of
Thms.  \ref{th9.3},\ref{th9.4}, to obtain eq. (\ref{dun51}). Of
course, the horizontal contribution $H_N$ still vanishes, as $N$
tends to infinity, and the l.h.s. $I_N(x,n,\tau)$ tends uniformly
to the limit $i \bar{\cal J}_n(e^\tau)$. Observe that, in force of
Lemma \ref{lemastr2}, Eq. (\ref{dun6}) holds for $\bar{x} <
\frac{1+D_2(\mu)}{2}$, and the Fourier series (\ref{furs1}) is
then uniformly convergent. \qed

\bre {\rm Observe that the uniform convergence of the Fourier
series (\ref{furs1}) in the region $\alpha_0(\mu) > \frac{1}{2}$
has been obtained without exerting control of the coefficients
$H(z_m) \Phi_0(z_m)$. Indeed, since the latter factor is the
pointwise result of the Fourier transform of a measure, it is
possible to master its decay as $m \rightarrow \infty$. We shall
do this in the next section. See also Fig. \ref{peaksfour}.  }
\label{remfurs} \ere

\begin{figure}[htbp]
\centering\epsfig{file=furper2d3.ps,width=1.2
\linewidth,angle=270} \caption{Partial sums of the Fourier series
of $j_0(\mu;t)$ for the L.I.F.S. of Fig. 1. The horizontal axis is
expressed in the same scaled variable $w$ employed in Fig. 1, and
covers the range of the inset (c) of Figure 1. Different curves
are for $N=64$ (dots), $N=128$ (thick dots), $N=256$ (dashes) and
$N=40,000$ (continuous line). Since $1/2 < d_0(\mu) <
(D_2(\mu)+1)/2$ uniform convergence of the Fourier series is
justified by Thm.s \ref{th9.3b} and \ref{thfudis}. In addition,
the inset shows that the discrete Cesaro averages
$\widetilde{|\Phi_0|^2}(N)$ (lower curve--accompanying line) and
$\widetilde{|\Phi_0|}(N)$ (upper curve--accompanying line) decay
as $N^{-D_2(\mu)}$ and $N^{-D_2(\mu)/2}$, respectively.}
\protect\label{peaksfour}
\end{figure}

\section{Discrete Cesaro Averages of F-B. Functions}
\label{discmel}

The Fourier sums appearing in the previous section bring to our
attention the decay of discrete Cesaro averages of F-B. functions.
In fact, thanks to eq. (\ref{bal19}), $\Phi_0(z_m)$ can be written
as the Fourier transform of the measure $\varsigma_x$, with
$x={d_0(\mu)}$, at the point $m \omega$:
 \beq
 \Phi_0(\mu;d_0(\mu) + i m \omega) = \int   d\varsigma_{d_0(\mu)} (u) e^{-im \omega
 u}.
\nuq{discces1}
 Consider now the discrete Cesaro averages of the square moduli of
 these coefficients:
\beq
 \widetilde{|\Phi_0|^2}(N) := \frac{1}{2N+1}
 \sum_{m=-N}^{N} |\Phi_0(\mu;d_0(\mu) + i m \omega)|^2.
\nuq{discces2}
 These are particular instances of a general problem: let $\mu$
 be a positive measure, and ${\cal J}_n(\mu;t)$ the associated F-B.
 functions. Define their discrete averages as:
 \beq
  \widetilde{{\cal J}}_n(\mu;N,T) := \frac{1}{2N+1}
 \sum_{m=-N}^{N} {\cal J}_n(\mu;mT).
\nuq{discces3}
 It is possible to prove a discrete analogue of
 Thm.s 5-I, 9-I of paper I:
 %
 \bth
 \label{thfinald}
 Let $\alpha_n(\mu)$ be the divergence abscissa
 associated with ${\cal J}_n(\mu;t)$.
 For all $x$ such that $x <  \alpha_n(\mu)$, for all $T>0$, one has
$ \widetilde{\cal J}_n(\mu;N,T) = o (N^{-x}) $ when $N \rightarrow
\infty$.
 \eth
{\em Proof.} Computing the discrete average, we find
 \beq
  \widetilde{{\cal J}}_n(\mu;N,T)
 = \int d\mu(s) p_n(\mu;s)
   \frac{\sin (N+\frac{1}{2}) Ts}{(2N+1) \sin \frac{Ts}{2}} .
\nuq{discces4}
Therefore,
 \[
  N^x \widetilde{\cal J}_n(\mu;N,T) = \int \frac{d\mu(s)}{|s|^x}
p_n(\mu;s) |Ns|^x
   \frac{\sin (N+\frac{1}{2}) Ts}{(2N+1) \sin \frac{Ts}{2}}.
  \]
Let $x \in [0,1]$. Then for any $T>0$ the kernel  $|Ns|^x
   \frac{\sin (N+\frac{1}{2}) Ts}{(2N+1) \sin \frac{Ts}{2}}$
is bounded by a constant that does not depend on $N$ or $s$. Since
$x < \alpha_n(\mu)$, the function $\frac{p_n(\mu;s)}{|s|^x} $ is
integrable, and the dominated convergence theorem permits to take
the limit for infinite $N$ inside the integral sign. \qed

Consider now the quadratic functions ${\cal J}_n(\mu;t) {\cal
J}^*_m(\mu;t)$ that were defined in paper I and that we shall
study extensively in the next section. Their discrete Cesaro
averages can be treated by the same formalism, to obtain
 \bth
 \label{thfinald2}
 Let $\alpha_{n,m}(\mu)$ be the divergence abscissa
 associated with ${\cal J}_n(\mu;t) {\cal
J}^*_m(\mu;t)$.
 For all $x$ such that $x <  \alpha_{n,m}(\mu)$, for all $T>0$, one has
$ \widetilde{{\cal J}_n {\cal J}_m^*}(\mu;N,T) = o (N^{-x}) $ when
$N \rightarrow \infty$.
 \eth
{\em Proof.} It is analogous to that of the previous theorem. \qed
\\
%
Notice than when $n=m=0$, $\alpha_{0,0}(\mu)=D_2(\mu)$, and the
previous theorem is fully equivalent to Thm. \ref{thfinald}
expressed in terms of the correlation measure $\Omega$ (see Remark
1 of paper I). We can therefore determine the asymptotic decay of
the coefficients $\widetilde{|\Phi|^2}(N)$, and its effect on the
convergence of the Fourier series (\ref{furs1}).
 \bth
 For an I.F.S. verifying assumption \ref{hpara}, one has that
$\widetilde{|\Phi|^2}(N) = o (N^{-x}) $ when $N \rightarrow
\infty$, for all $x < D_2(\mu)$. In addition,
 \beq
 \widetilde{|\Phi_0|}(N) :=\frac{1}{2N+1}
 \sum_{m=-N}^{N} |\Phi_0(\mu;d_0(\mu) + i m \omega)| = o (N^{-x})
\nuq{discces5}
 when $N \rightarrow
\infty$, for all $x < D_2(\mu)/2$. Therefore, the series in eq.
(\ref{furs1}),
 \beq
  \sum_{m=-\infty}^\infty
   \rho^n_m e^{-i \tau \omega m} =
 \sum_{m=-\infty}^\infty  H(z_m) \Phi_0(z_m) q_n e^{-i \tau \omega m}
 \nuq{furs1copy}
 converges uniformly, whenever $d_0(\mu)=\alpha_0(\mu) <
 \frac{1+D_2(\mu)}{2}$.
 \label{thfudis}
 \eth
{\em Proof}. The first statement follows from Thm. \ref{thfinald2}
and the previous remark, with the additional consideration  of eq.
(\ref{discces1}) and of the fact that the correlation dimension of
the measure $\varsigma_x$ is $D_2(\mu)$, proven in Lemma
\ref{lemastr2}. The estimate on the decay of the sums of the
moduli $|\Phi(z_m)|$ can be obtained as in the proof of Lemma 9 of
paper I. Finally, the summability of the Fourier coefficients of
eq. (\ref{furs1copy}) follows upon adaptation of the proof of Thm.
15 of paper I. \qed

Before ending this section we remark that an analogous theory to
that of paper I can be developed also for discrete Cesaro
averages, by using discrete Mellin transforms. We shall not pursue
this idea any further in this paper, because it is now time to
change the object of investigation.




\section{ Quadratic amplitudes  for I.F.S. Measures} \label{quadrata}
 Let us now consider the quadratic
amplitudes $A_{nm}(\mu;t)$ analyzed in paper I:
\begin{equation}
 A_{nm}(\mu;t) := {1 \over 2t} \int_{-t}^{t}
 {\cal J}_n(\mu;t') {\cal J}^*_m(\mu;t')
 \; dt' . \;
 \label{czz}
\end{equation}
In this section, we shall make the following:
%
\bhypo   The I.F.S. is disconnected. That is to say, the distance
between $\ell_i(A)$ and $\ell_j(A)$ is strictly positive, for any
pair $i \neq j$. Here $A$ is the attractor of the I.F.S.
 \label{hdysco} \ehypo
%
\bhypo The I.F.S. is harmonic: the quantities $\ln \delta_i$ are
rationally related. 
 \label{harmo} \ehypo
%
We observe that hypothesis \ref{harmo} is equivalent to the existence of a real number  $\lambda>0$, and of $2M$  prime positive 
integers $p_i$, $q_i$, such that
$$ 
-\log \delta_i = \lambda {p_i\over q_i}. 
$$ 
  When the I.F.S. is disconnected,
also hypothesis \ref{hpara} holds. The analysis that follows is a
generalization of that for linear quantities. As we have seen in
paper I, the large time behaviour of the crossed amplitudes
$A_{nm}(\mu;t)$ is determined by the range of analyticity of their
Mellin transforms, $M_{mn}(\mu;z)$. The main result of this
chapter are two analogues of Thm.s \ref{th9.3}, and \ref{th9.4}.

\bth Let $D_2(\mu)<{1\over 2}$.  There exist $2L$ positive numbers
$\alpha_1,...,\alpha_L$ and $\beta_1,...,\beta_L$ with the
property:
$$
   D_2(\mu)=\alpha_1<\alpha_2\leq...\leq\alpha_L<{1\over 2},
$$
such that the quadratic amplitude can be written as
\beq
  A_{nm}(t)= t^{-D_2(\mu)} \Psi_{nm}(\log t) + \sum_{l=2}^L t^{-\alpha_l}
   e^{-i\beta_l \log t} \Psi_{nm,l}(\log t) + N_{nm}(t)
\label{kyoto11}
\eeq
where $\Psi_{nm}(\zeta)$, $\Psi_{nm,l}(\zeta)$
are periodic functions of their argument $\zeta$,
and $t^{\bar{x}}N_{nm}(t)$ is infinitesimal, when $t\to \infty$,
for any $\bar{x}$ such that  $\alpha_L<\bar{x} <{1\over 2}$.
\label{kyoto1}
\eth

\bth Let ${1\over 2}\leq D_2(\mu)<1$.  There exist $2L$ positive
numbers $\alpha_1,...,\alpha_L$ and $\beta_1,...,\beta_L$ with the
property:
$$
   D_2(\mu)=\alpha_1<\alpha_2\leq...\leq\alpha_L<1,
$$
such that the quadratic amplitude can be written as in (\ref{kyoto11}),
where  $\Psi_{nm}(\zeta)$, $\Psi_{nm,l}(\zeta)$  are periodic functions of $\zeta$, defined in $L^2(d\zeta)$.  Moreover,
$t^{\bar{x}}N_{nm}(t)$ belongs to $L^2([0,\infty),{dt\over t})$, for any  $\bar{x}$ such that
$\alpha_L<\bar{x}<1$.
\label{kyoto2}
\eth
 %
 The method to prove the above theorems is similar to that used for
 Thms. \ref{th9.3}, \ref{th9.4}. According to paper I, we write
  \beq
   M_{nm}(\mu;z) = G_{nm}(\mu;z)~ H(z).
 \nuq{gigi3}
%
Let us now apply the balance equation (\ref{bala1}) and the
expansion (\ref{le1}) to the function $G_{nm}(\mu;z)$, as defined
by the double integral
  \beq
   G_{nm}(\mu;z) := \dbleint  d\mu(r) d\mu(s) ~{p_n(r) p_m(s) \over
|r-s|^z}.
 \nuq{gigi1}
%
We find
%
\[
   G_{nm}(\mu;z)
       =\sum_{\scriptsize \left. \matrix{
                          j=1,..,M \cr
                          l=0,..,n \cr
                          i=0,..,m \cr
                          } \right.}
                   \pi_j^2 \delta_j^{-z}\Gamma_{jl}^n \Gamma_{ji}^m
                          ~G_{li}(\mu;z)~+~
\]
\beq
%
         + \sum_{\scriptsize \left. \matrix{
               j\not= k \cr
               l=0,..,n \cr
               i=0,..,m \cr
               } \right. }
           \pi_j \pi_k \Gamma_{jl}^n \Gamma_{ki}^m~
            \dbleint  d\mu(s)d\mu(r)~ ~{p_l(s)p_i(r) \over
               |\ell_j(s)-\ell_k(r)|^z} ,
    \nuq{long1}
%
where the summation on the indices $j$ and $k$ runs from 1 to $M$
(the number of I.F.S. maps), and where we have separated the
diagonal contribution $j=k$, which gives rise to the functions
$G_{li}(\mu;z)$. The second grand summation in the above equation
defines an analytic function of $z$, which we shall denote by
$\Phi_{nm}(z)$. To prove that this function is analytical, observe
that, thanks to the disconnectedness of the I.F.S., the real
numbers $|\ell_j(s)-\ell_k(r)|$ are all strictly larger than zero.

Having so taken care of the second term at r.h.s. of eq.
(\ref{long1}), we can focus on the first, and split off the $l=n$,
$i=m$ term:
 % \beq
 \[
 G_{nm}(\mu;z) = \sum_{j=1}^M \pi_j^2  \delta_j^{-z+n+m}~G_{nm}(\mu;z) +
 \!\! \!\!\!\!\!\!
 \sum_{\scriptsize \left. \matrix{ j=1,..,M \cr
          l+i<n+m \cr} \right. }
          \!\! \!\!\!\!\!\!
          \pi_j^2 \Gamma_{jl}^n \Gamma_{ji}^m  \delta_j^{-z}
G_{li}(\mu;z) +
    \Phi_{nm}(z).
 \]
  %\nuq{long2}
%
To make this last relation stand out in a more transparent way,
introduce the following functions:
 \beq
  F(z) := 1 - \sum_{j=1}^M \pi_j^2 \delta_j^{-z} ;
  % \nuq{psi1}
 \; \; \; \mbox{ and } \; \;
  %
   g_{li}^{nm}(z) := \sum_{j=1}^M
   \pi_j^2 \Gamma_{jl}^n \Gamma_{ji}^m \delta_j^{-z} .
    \nuq{glittl1}
They are defined in terms of the map parameters $\pi_j$ and
$\delta_j$, for $j=1,\ldots,M$, and of the coefficients
$\Gamma_{jl}^n$, which also depend on the map parameters, although
in a highly non-trivial fashion.
Then, the functions $G_{nm}$
are linked by the relations
  \beq
   G_{nm}(\mu;z) = {1\over F(z-n-m)}
                   \Bigl[ \sum_{\scriptsize \left. \matrix{
                                     l=0,..,n \cr
                                     i=0,..,m \cr
                                     l+i<n+m  \cr
                                     } \right.    }
                \Bigl(  g_{li}^{nm}(z) G_{li}(\mu;z) \Bigr) \;  + \Phi_{nm}(z)
                   \Bigr]    ,
  \nuq{long3}
which obviously carries over, via eq. (\ref{gigi3}), to
$M_{nm}(\mu;z)$, and permit the recursive determination of all of
them. This recursive determination is the basis of the following
Lemma
%
 \ble
 The functions $G_{nm}(\mu;z)$ are meromorphic, and can be
 analytically continued in all the complex plane, with the exception
 of poles at the zeros  of $F(z-k)$, with $0 \leq k \leq m+n$.
  \label{gmero}
  \ele
%
 {\em Proof.}
As we have already remarked, $\Phi_{nm}(z)$ are analytic functions
in all the complex plane. The same goes for all the functions
$g_{li}^{nm}(z)$. Therefore, singularities can only occur via the
repeated divisions by the denominators $F(z-n-m)$.\qed

The analogous of Proposition \ref{lem9.2} specifies the location
of the poles described in Lemma \ref{gmero}.

\ble When assumption \ref{hdysco} holds, the poles of
$G_{nm}(\mu;z)$ lie in the half plane $\Re(z) \geq D_2(\mu)+n+m$.
When hypothesis \ref{harmo} also holds, there exist three
positive integers $W$, $Q$, $S$ and a finite set of complex
numbers $u_l$, $l=1,2,...,S$, $u_1=1< |u_2| \leq ...\leq |u_S|$,
such that
 the poles of $G_{nm}(\mu;z)$ are located at the points
$$
z= D_2(\mu)+n+m + {Q\over W \lambda}( \ln u_l + 2 \pi i k_l)
$$
 $$
l=1,2, ..., S, ~~~~k_l=-\infty,...,\infty,~~~~0\leq\arg(u_l)<2\pi
$$
  \ele
%
{\em Proof.} We look for the solutions of $F(z-n-m)=0$. We
reproduce the solution of this problem following Makarov
\cite{maka}. Let us define the frequencies $\omega_j = -{\ln
\delta_j}>0$. By multiplying and dividing by
$\delta_j^{D_2(\mu)}$, we can rewrite our problem in the form:
%
\beq
 \sum_{j=1}^M ({\pi_j^2 \over \delta_j^{D_2(\mu)}})~ e^{ \omega_j
 ( z-D_2(\mu)-n-m)} =1 .
 \nuq{make1}
  For disconnected IFS measures, the correlation dimension $D_2(\mu)$
satisfies the equation $\sum_j {\pi_j^2 \delta_j^{-D_2(\mu)}}=1$;
using this result, we have solutions of eq. (\ref{make1}) only if
there exist $j$ such that
%
$ | e^{{\omega_j} ( z-D_2(\mu)-n-m)}| \geq 1, $
%
for otherwise the summation in eq. (\ref{make1}) has modulus
strictly less than 1. This implies that the solutions must lie in
the half plane $ \{~z~|~ \Re e z \geq D_2(\mu)+n+m \}$.
%
In particular, there is always the solution $z=D_2(\mu)+n+m$. In
fact, in this case $e^{{\omega_j}(z-D_2(\mu)-n-m)}=1 $ for all
$j$. \\
%
 We now give the general
solution of problem (\ref{make1}), under the assumption 3. Let
$Z=z-D_2(\mu)-n-m$, and $a_i = {\pi_i^2 \delta_i^{-D_2(\mu)}}$:
(\ref{make1}) becomes
%
 \beq
  \sum_{i=1}^M
 a_i e^{\omega_i Z} =1,
~~~~~~~~~~\sum_{i=1}^M ~a_i=1.
 \nuq{equa1}
  Following assumption 3, we write
$\omega_i=\frac{p_i}{q_i} \lambda$, with  $p_i$, $q_i$ prime
integers, $i=1,\ldots,M$. Let $Q$ be the minimum common multiple
of the denominators $q_1,\ldots,q_M$, and let $\lambda Z= Q
Z^{\prime}$. Eq. (\ref{equa1}) becomes
  \beq
    1=\sum_{i=1}^M a_i e^{Q {p_i\over q_i} Z^{\prime}}
   =\sum_{i=1}^M a_i e^{w_i p_i Z^{\prime}},~~~~w_i= {Q\over q_i}
 \in {\bf Z}.
\label{equa2} \ee
%
The maximum common divisor of the $w_i$'s is 1. Let $W$ be the MCD
of
  $p_i$'s, then,
$
   p_i= W P_i,~~~ P_{i} \in {\bf Z}
$, for all $i$. Let $\zeta= W Z^{\prime}$; eq. (\ref{equa2}) then
becomes an algebraic equation in the variable $u=e^{\zeta}=\exp \{
\frac{W}{Q}\lambda (z-D_2(\mu)-n-m)\}$, of degree $\max \{ w_iP_i\}$:
\beq
  1= \sum_{i=1}^M a_i e^{w_i  P_i \zeta} = \sum_{i=1}^M a_i u^{w_i
  P_i}.
\label{KYOTOeq1}
\ee
Since $\sum a_i=1$, $a_i>0$,  the only positive real root is $
u_1=1.$ There is at least an odd exponent $w_i P_i$ so that $u=-1$
is not a root of the equation. All other roots satisfy
$$
|u_l|>1,~~~l=2,...,S;~~~~S:= \hbox{max}\{ w_iP_i\}.
$$
The set of roots can be ordered as follows,
$$
  u_1=1<|u_2|\leq...\leq |u_S|
$$
so that, going back to the original variable $z$, the roots of eq.
(\ref{make1}) are
 \beq
   z= D_2(\mu)+ n+m + {Q\over W \lambda} (\ln u_l + 2\pi i~ k_l), ~~~l=1,\ldots,  S,
   ~~~
   k_l=-\infty,\ldots,+\infty
 \nuq{rootsq}
with the restriction $   0\leq \arg(u_l)<2\pi$. 
 \qed

We choose a sequence of rectangular paths $\gamma_N$ like in Thms.
\ref{th9.3}, \ref{th9.4}, with vertical sides at $\Re(z)=x$ and
$\Re(z)=\bar x$, where $0<x<D_2(\mu)$ and  $D_2(\mu)<
\bar{x}<{1\over 2}$ or
 $D_2(\mu)< \bar{x}<1$, depending on $D_2(\mu)$ being less than 1/2 or greater
 or equal to 1/2.  The horizontal sides are $\Im (z) = \pm {Q\over W \lambda}2\pi
\left(N+{1\over 2}\right)$.
%
 Let $\kappa_N = \{ z \in {\bf C} \; \mbox{ s.t }
  z=\tilde{x} \pm {Q\over W \lambda}2\pi i
\left(N+{1\over 2}\right), \tilde{x}  \in [x,\bar{x}] \}$.
We can derive a Lemma equivalent to Lemmas \ref{lemastr} \ref{leka1}:
%
\ble
 The functions $\Psi_{nm}(z) $  are uniformly bounded on  $\kappa_N$.
 \label{kyoto3}
\ele
%
%
\noindent
{\em Proof.}
Since the I.F.S. is disconnected, there exists $\delta_{\min}>0$
such that when $r,s$ belong to the support of $\mu$, and $i \neq
j$, $|\delta_ir+\beta_i-\delta_js-\beta_j|>\delta_{\min}$.
Therefore, when $z \in \kappa_N$,
$$
|\Phi_{nm}(\mu;z)| \leq
               \sum_{\scriptsize \left.\matrix{\tiny
i\neq j \cr l=0...n\cr
       h=0..m}\right.}
    \pi_i\pi_j ~|\Gamma_{il}^n|   ~  |\Gamma_{jh}^m|
~||p_l||_{\infty} ~||p_h||_{\infty}
        \dbleint
d\mu(r)d\mu(s) |\delta_ir+\beta_i-\delta_js-\beta_j|^{-\Re z}
$$
$$
\leq   \max \{1,\delta_{\min}^{-\bar{x}} \}
      \sum_{\scriptsize \left.\matrix{ i\neq j \cr
                                         l=0...n\cr
                                                    h=0..m}\right.}
    \pi_i\pi_j ~|\Gamma_{il}^n|  ~   |\Gamma_{jh}^m|
~||p_l||_{\infty} ~||p_h||_{\infty} \leq {\it B}_{nm},
$$
where $B_{nm}$ is independent of $N$ and $\tilde{x}$.
\qed


%
\ble
There exist positive constants
$g_{nm}$ depending on $n,m$, but not on $N$, such that $
 | G_{nm}(\mu;z) | \leq g_{nm},
 $
for all  $z \in \kappa_N$.
 \label{leka1q}
 \ele
 {\em Proof.}
Let $z \in \kappa_N$. Notice that eq. (\ref{rootsq}) excludes that
any root of (\ref{make1}) may lie on $\kappa_N$. Moreover, compute
$
     |F(z-n-m)| =
$
  \[
= \left|1-\sum_i a_i \exp\{ \pm (w_iP_i)~2\pi i ~N \}
   \exp\{ \pm (w_iP_i)   \pi i \}
 \exp \left\{{p_i\over q_i}  \left(\tilde{x} -D_2(\mu)-n-m
\right) \right\} \right|
  \]
\be
  = \left|1 - \sum_i \exp\{ \pm (w_iP_i)   \pi i \}
  a_i \exp\left\{ {p_i\over q_i}
 \left(\tilde{x} -D_2(\mu)-n-m\right) \right\} \right|.
   \label{equa5}
    \ee
 This shows that $|F(z-n-m)| $ is a continuous function
of $\tilde{x}$, independent of $N$, characterized by a finite
minimum over the closed interval $[x,\bar{x}]$. Therefore
$|F(z-n-m)|\geq C_{nm}$ for $z \in \kappa_N$. This fact and lemma \ref{kyoto3}
 yield:
$$
  |G_{nm}(z)| \leq
     {1\over |F(z-n-m)|}
\Bigl( \sum_{\scriptsize \left. \matrix{ i=1..M\cr l=0..n-1\cr
h=0..m-1 } \right. }
              \pi_i^2 \delta_i^{-\bar{x}}~ |\Gamma_{il}^n|~|\Gamma_{ih}^m|
~|G_{lh}(z)|+|\Phi_{nm}(\mu;z)| \Bigr) \leq
$$
 \beq
\leq
    {1\over C_{nm}}
\Bigl( \sum_{\scriptsize \left. \matrix{ i=1..M\cr l=0..n-1\cr
h=0..m-1 } \right. }
              \pi_i^2 \delta_i^{-\bar{x}} ~|\Gamma_{il}^n|~|\Gamma_{ih}^m|
~|G_{lh}(z)|+B_{nm} \Bigr).
  \nuq{giggi1}
When $n=m=0$, $|G_{00}(z)| \leq C_{00}^{-1} B_{00} := g_{00}$ on
$\kappa_N$. Then, eq. (\ref{giggi1}) implies by induction that
there exists a constant $g_{nm}$ independent of $N$  such that $
|G_{nm}(z)|\leq g_{nm}$, for all $z \in \kappa_N$. \qed

 As a corollary, we have the following
  \ble
 The integral of $M_{nm}(z) e^{-z \ln t} $ on the horizontal sides
 of integration vanishes as $N \rightarrow \infty$.
\label{kokoro}
\ele


{\em Proof.} Recall that
$
 |H(z_N)|\leq C \left|N+{1\over 2} \right|^{-{3\over 2} +\bar{x}}$
 as $N\to \infty.
$
Therefore, along the horizontal paths we have:
$$
 \bigl|\int M_{nm}(z)e^{-z\ln t}{dz\over 2\pi i} \bigr|
\leq C g_{nm}~ e^{-x \ln t}~ |\bar{x}-x|~
 \left|N+{1\over 2} \right|^{-{3\over 2} +\bar{x}} \to 0 \hbox{ as }
N\to \infty. \mbox{ \qed}
$$
%
Our next step is the computation of the residues of
$M_{nm}(\mu;z)$ at the poles:
%
$$
   z_{lk_l}=D_2(\mu)+{Q\over W\lambda}\ln u_l + 2\pi i {Q\over W\lambda}~k_l, ~~~~k_l=-\infty,\ldots,+\infty,~~~~
\hbox{ with }|z_{lk_l}|<1.
$$
For $l=1$, the poles $ z_{1k_1}=D_2(\mu)+ 2\pi i {Q\over W \lambda}~k_1$,
  are simple, because in the recursion formula for $G_{nm}(\mu;z)$
they are due only to
 $F(z)=0$ in $G_{00}(\mu;z)$. For $l\geq 2$, only simple poles  give non-zero residues.
Non simple poles occur if $u_l$ is not a simple  root of (\ref{KYOTOeq1}).


\ble
 Let $\rho_{nm,l k_l} := Res_{z=z_{lk_l}} M_{nm}(\mu;z)$ be the residues of  $M_{nm}(\mu;z)$ at the
(simple)   poles $z_{lk_l}$. They have the form
$$
  \rho_{nm,lk_l}= H(z_{lk_l}) ~q_{nm,l}~ \Phi_{00}(z_{lk_l})
$$
where the coefficients $q_{nm,l}$ are independent of $k_l$
and are recursively determined by the relation (\ref{kyoto5}).
\ele
%
{\em Proof:}  We denote by $\eta_{nm,lk_l}:=  Res_{z=z_{lk_l}}
G_{nm}(\mu;z)$. We preliminary observe that $\delta_i^{-z_{lk_l}}=
\delta_i^{-D_2(\mu)} u_l^{w_i P_i}$.
 Let's begin with
$$
\eta_{00,lk_l}=  \hbox{Res}_{z=z_{lk_l}} G_{00}(\mu;z) = \lim_{z\to z_{lk_l}}
(z-z_{lk_l}) {\Phi_{00}(z)\over F(z)} =\Phi_{00}(z_{lk_l})\lim_{z\to z_{lk_l}}
{z-z_{lk_l}\over F(z)}.
$$
 We compute the last limit:
$$
\lim_{z\to z_{lk_l}} {z-z_{lk_l}\over F(z)}= \lim_{z\to z_{lk_l}}{ {d\over dz}
(z-z_{lk_l}) \over {d\over dz} F(z)} =
  {1\over \sum_i\pi_i^2 \ln \delta_i e^{-z_{lk_l} \ln\delta_i} }
   =
 {1\over \sum_i {\pi_i^2 \over \delta_i^{D_2(\mu)}} \ln\delta_i ~u_l^{w_iP_i}}=: q_{00,l}
$$
Therefore $  \eta_{00,lk_l}={ q_{00,l} \Phi_{00}(z_{lk_l}) }$.
Now we turn to
$$
\eta_{nm,lk_l} = \lim_{z\to z_{lk_l}} (z-z_{lk_l})G_{nm}(\mu;z)=
   {1\over F(z_{lk_l}-n-m)} \bigl(
\sum_{i,r,h} \pi_i^2 \delta_i^{-z_{lk_l}} \Gamma_{ir}^n\Gamma_{ih}^m
\eta_{rh,lk_l} +0 \bigr)
$$
 Moreover
$$
   F(z_{lk_l}-n-m)=1- \sum_i \pi_i^2 \delta_i^{-z_{lk_l}}\delta_i^{n+m}=
               1- \sum_i {\pi_i^2 \over
\delta_i^{D_2(\mu)}}\delta_i^{n+m}  ~u_l^{w_iP_i}.
$$
This leads to the recursive procedure
$$
q_{00,l} = {1\over \sum_{i=1}^M {\pi_i^2\over \delta_i^{D_2(\mu)}}
\ln\delta_i~u_l^{w_iP_i} };
%
$$
\beq
 q_{nm,l} = {1\over 1- \sum_{i=1}^M  {\pi_i^2 \over
\delta_i^{D_2(\mu)}}\delta_i^{n+m} u_l^{w_iP_i}}
      \sum_{i=1}^M \sum_{r=0}^{n-1} \sum_{h=0}^{m-1} {\pi_i^2\over
 \delta_i^{D_2(\mu)} }
               ~  \Gamma_{ir}^n \Gamma_{ih}^m~u_l^{w_iP_i} ~q_{rh,l},
\label{kyoto5}
\eeq
that permits to determine all quantities
$
     \eta_{nm,lk_l} = q_{nm,l}\Phi_{00}(z_{lk_l}),
$
as well as the residues of $\rho_{nm,lk_l}= H(z_{lk_l})  \eta_{nm,lk_l}$.
\qed

  As a corollary, we have the following
\ble
The residues of $M_{nm}(\mu;z)$ decay, for large $k_l$, as follows:
$$
   \rho_{nm,l~k_l} \leq |q_{nm,l}|~ C~ |k_l|^{-{3\over 2} +D_2(\mu)},
$$
where $C$ is a costant, and
 $$
   \sum_{k_l=-\infty}^{\infty} |\rho_{nm,lk_l}|<\infty \hbox{ for } D_2(\mu)<{1\over 2}
$$
$$
  \sum_{k_l=-\infty}^{\infty} |\rho_{nm,l k_l}|^2<\infty \hbox{ for } D_2(\mu)<{1}.
$$
\ele {\em Proof:} This follows from the decay properties of $H(z)$
and from the uniform bound  $|\Phi_{00}(z_{l~k_l})|\leq B_{00}$
which was proven above. \qed

{\em Proof of Thms. \ref{kyoto1}, \ref{kyoto2}}:
 We proceed exactly as in the proof of theorems \ref{th9.3}, \ref{th9.4}. We integrate
over the paths $\gamma_N$, and we let $N \to \infty$ while
accounting for the residues of the poles getting into the
integration contour.
 Note that we are considering the first $L$ poles $z_{lk_l}$ such that
$$
  D_2(\mu)= \Re z_{1k_1}< \Re z_{2k_2}\leq ...\leq  \Re z_{Lk_L}<{1\over 2}
  ~~~\hbox{ if } D_2(\mu)<{1\over 2}
$$
$$
  D_2(\mu)= \Re z_{1k_1}< \Re z_{2k_2}\leq ...\leq  \Re z_{Lk_L}<1
  ~~~\hbox{ if } D_2(\mu)\geq{1\over 2}
$$
We obtain the following result:
$$
 A_{nm}(t)=  -  t^{-D_2(\mu)} \sum_{k_1=-\infty}^{\infty} \rho_{nm,1k_1}
 e^{-i \left(2\pi {Q\over W \lambda}\right)
~k_1~ \log t  } +
$$
$$
-t^{-D_2(\mu)} \sum_{l=2}^L t^{-{Q\over W \lambda} \log|u_l|}~
e^{-i{Q\over W \lambda} \arg u_l ~\log t }~
\sum_{k_l=-\infty}^{\infty}~\rho_{nm,lk_l} ~e^{-i ( 2\pi {Q\over
W \lambda} )~k_l~\log t} +
$$
\beq + N_{nm}(t). \label{kyoto33} \eeq
 The series in the above are uniformly
convergent if $D_2(\mu)<{1\over 2}$. They converge in $ L^2({\bf
R},d\log t)=L^2([0,\infty),{dt \over t})$ if ${1\over 2} \leq
D_2(\mu)<1$. Moreover  $N_{nm}(t)= t^{-\bar{x}} o(t)$ in the first
case, or $t^{\bar{x}}N_{nm}\in L^2([0,\infty), {dt \over t}) $, in
the second case (it is obtained as a Fourier-Plancherel transform
by the  limit $N\to \infty$ of the integral on the vertical line
$\Re z=\bar{x}$). We note that $\log |u_l|>0$, $l\geq 2$.  The
expansion (\ref{kyoto33}) is eq.
 (\ref{kyoto11}).
\qed

In this fashion, we have obtained the Fourier series
representation of the periodic functions $\Psi_{nm}$ and
$\Psi_{nm,l}$. These latter are generated by the periodic
arrangement of poles in the complex plane. When the rationality
hypothesis is violated, only a single pole is to be found with
$\Re(z) = D_2(\mu)$, and $\Psi_{nm}$ becomes a constant. The
remaining poles in the complex plane give contributions that decay
faster than $t^{-D_2(\mu)}$, as $t$ tends to infinity. An analysis
of both the rational and the irrational case for linear I.F.S.
measures can be found also in \cite{lau1,lu1,lu2p,lw1}.



\section{Conclusions}
\label{concl}

The properties of the Fourier transform of singular measures have
been studied extensively both in the mathematical literature
\cite{maka}, \cite{dan}, \cite{lw1},
\cite{stri1,stri2,stri3,stri4},
 \cite{falco} and in the physical \cite{turca}
\cite{geis1},\cite{last}, as described succinctly in paper I. This
concept is generalized by that of Fourier--Bessel functions. In
this paper we have examined in detail the asymptotic properties of
the F-B. functions when the orthogonality measure is the invariant
measure of an Iterated Functions System. We have shown that the
analititicy structure of the Mellin transform of F-B. functions
fully explains these properties.
\vspace{0.5cm}\\
%

\vspace{0.3cm}
{\it Acknowledgments:} Davide Guzzetti is supported by the
 Twenty-First Century COE Kyoto Mathematics Fellowship.
\vspace{0.5cm}\\
Giorgio Mantica \\
Center for Non-linear and Complex Systems \\
Universit\`a dell'Insubria \\
Via Valleggio 11, 22100 Como Italy \\
giorgio@uninsubria.it \\
\vspace{0.5cm} \\
 Davide  Guzzetti \\
Research Institute for Mathematical Sciences\\
Kyoto University\\
Kitashirakawa, Sakyo-ku, Kyoto 606-8502 Japan\\
guzzetti@kurims.kyoto-u.ac.jp\\

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\end{thebibliography}

\end{document}
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stroke 
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stroke 
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stroke 
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stroke 
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stroke 
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stroke 
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13.8343 7.02516 l 
stroke 
13.8343 7.02516 m 
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14.2 6.92609 l 
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14.2001 6.92607 l 
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stroke 
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stroke 
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