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- W2055234462 abstract "Oriented self-avoiding walks (OSAWs) on a square lattice are studied, with binding energies between steps that are oriented parallel across a face of the lattice. By means of exact enumeration and Monte Carlo simulation, we reconstruct the shape of the partition function and show that this system features a first-order phase transition from a free phase to a tight-spiral phase at $beta_c=log(mu)$, where $mu =2.638$ is the growth constant for SAWs. With Monte Carlo simulations we show that parallel contacts happen predominantly between a step close to the end of the OSAW and another step nearby; this appears to cause the expected number of parallel contacts to saturate at large lengths of the OSAW." @default.
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- W2055234462 date "1996-11-01" @default.
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- W2055234462 title "Two-dimensional oriented self-avoiding walks with parallel contacts" @default.
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