- 10-180 David Aristoff and Charles Radin
- First order phase transition of a long polymer chain
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Nov 2, 10
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Abstract. We consider a model consisting of a self-avoiding polygon occupying a
variable density of the sites of a square lattice. A fixed energy is associated
with each $90^\circ$-bend of the polygon. We use a grand canonical ensemble,
introducing parameters $\mu$ and $\beta$ to control average density and average
(total) energy of the polygon, and show by Monte Carlo simulation that the
model has a first order, nematic phase transition across a curve in the
$\beta$-$\mu$ plane.
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