Statistical and Computational Physics
نویسنده
چکیده
(1) Exact universal amplitude ratios for two-dimensional Ising model and a quantum spin chain. (2) Critical behaviour of semi-infinite quenched dilute Ising-like systems in three dimensions: Ordinary transition. (3) Universal scaling functions for bond percolation on planar random and square lattices with multiple percolating clusters. (4) Polydispersity effect and universality of finite-size scaling function in continuum percolation. (5) Exact amplitude ratio and finite-size corrections for the M×N square lattice Ising model. (6) Random-cluster multi-histogram sampling for the q-state Potts model. (7) Surface critical behavior of random systems at the special transition. (8) Exact asymptotic expansions of free models on torus.
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تاریخ انتشار 2003