论文信息 - Monte Carlo on parallel and vector computers - 字舞流文

Monte Carlo on parallel and vector computers

Dietrich Stauffer

[1] Tamás Vicsek,et al. Finite size scaling study of percolation on the honeycomb lattice with various length to width ratios , 1981 .

[2] Parongama Sen. Non-Uniqueness of Spanning Clusters in Two to Five Dimensions , 1996 .

[3] S. Havlin,et al. Fractals and Disordered Systems , 1991 .

[4] Hu,et al. Universal Scaling Functions for Numbers of Percolating Clusters on Planar Lattices. , 1996, Physical review letters.

[5] S. Redner,et al. Introduction To Percolation Theory , 2018 .

[6] Koch,et al. Order-Parameter Relaxation Times of Finite Three-Dimensional Ising-like Systems. , 1996, Physical review letters.

[7] A. Linke,et al. Large-scale Simulation of the Two-dimensional Kinetic Ising Model , 1995 .

[8] R. Ziff,et al. Spanning probability in 2D percolation. , 1992, Physical review letters.

[9] Dietrich Stauffer,et al. Ising Kinetics With Hundred Giga-Sites , 1996 .

[10] M. Sahini,et al. Applications of Percolation Theory , 2023, Applied Mathematical Sciences.

[11] Charles M. Newman,et al. Infinite clusters in percolation models , 1981 .