HISTOGRAM MONTE-CARLO APPROACH TO SCALING FUNCTIONS FOR BOND RANDOM PERCOLATION MODEL ON 3-DIMENSIONAL LATTICES

Please use this identifier to cite or link to this item: http://ir.lib.ncu.edu.tw/handle/987654321/39323

Title:	HISTOGRAM MONTE-CARLO APPROACH TO SCALING FUNCTIONS FOR BOND RANDOM PERCOLATION MODEL ON 3-DIMENSIONAL LATTICES
Authors:	CHEN,JA;HU,CK
Contributors:	物理研究所
Keywords:	DILUTE POTTS-MODEL;RENORMALIZATION-GROUP-APPROACH;TWO-DIMENSIONAL LATTICES;CORRELATED PERCOLATION;CRITICAL EXPONENTS;GEOMETRICAL FACTOR;THERMAL-PROPERTIES;PHASE-TRANSITIONS;CLUSTERS;DROPLETS
Date:	1993
Issue Date:	2010-07-08 14:12:05 (UTC+8)
Publisher:	中央大學
Abstract:	The histogram Monte Carlo simulation method proposed by Hu is used to calculate the existence probability E(p)(G, p) and the percolation probability P(G, p) of the bond random percolation model on the simple cubic and the body-centered cubic lattices with various linear dimensions. From E(p)(G, p) and P(G, p) we obtain scaling functions of the bond random percolation model. We find that as the coordination number of the lattice increases the width of the scaling function also increases. The implication of this study is discussed.
Relation:	CHINESE JOURNAL OF PHYSICS
Appears in Collections:	[Graduate Institute of Physics] journal & Dissertation

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