Monte Carlo simulation of size effects on thermal conductivity in a two-dimensional Ising system

被引:9
|
作者
Neek-Amal, M.
Moussavi, R.
Sepangi, H. R. [1 ]
机构
[1] Shahid Beheshti Univ, Dept Phys, Tehran 19839, Iran
[2] Inst Studies Theoret Phys & Math, IPM, Computat Phys Sci Res Lab, Dept Nanosci, Tehran, Iran
关键词
Monte Carlo simulation; Ising system; thermal conductivity;
D O I
10.1016/j.physa.2006.03.026
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
A model based on microcanonical Monte Carlo method is used to study the application of the temperature gradient along a two-dimensional (2D) Ising system. We estimate the system size effects on thermal conductivity, K, for a nanoscale Ising layer with variable size. It is shown that K scales with size as K = cL(alpha) where alpha varies with temperature. Both the Metropolis and Creutz algorithms have been used to establish the temperature gradient. Further results show that the average demon energy in the presence of an external magnetic field is zero for low temperatures. (c) 2006 Elsevier B.V. All rights reserved.
引用
收藏
页码:424 / 432
页数:9
相关论文
共 50 条
  • [11] The Monte Carlo Simulation of the Electronic Local Properties in the Two-Dimensional Disordered System
    Feng, Lifeng
    Sun, Hongning
    Li, Zhongqiu
    Gao, Hong
    Zhang, Xitian
    2012 INTERNATIONAL CONFERENCE ON FUTURE ELECTRICAL POWER AND ENERGY SYSTEM, PT A, 2012, 17 : 379 - 383
  • [12] Phase transitions in a two-dimensional vortex system with defects: Monte Carlo simulation
    V. A. Kashurnikov
    I. A. Rudnev
    M. E. Gracheva
    O. A. Nikitenko
    Journal of Experimental and Theoretical Physics, 2000, 90 : 173 - 182
  • [13] Cluster Monte Carlo: Scaling of systematic errors in the two-dimensional Ising model
    Shchur, LN
    Blote, HWJ
    PHYSICAL REVIEW E, 1997, 55 (05) : R4905 - R4908
  • [14] Monte Carlo study on ferromagnetic phase transition of two-dimensional Ising model
    Min, Zhao Hui
    PROCEEDINGS OF THE 2016 JOINT INTERNATIONAL INFORMATION TECHNOLOGY, MECHANICAL AND ELECTRONIC ENGINEERING, 2016, 59 : 506 - 509
  • [15] A Bayesian analysis of Monte Carlo correlation times for the two-dimensional Ising model
    Arjunwadkar, M
    Fasnacht, M
    Kadane, JB
    Swendsen, RH
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2003, 323 : 487 - 503
  • [16] Cluster Monte Carlo: scaling of systematic errors in the two-dimensional Ising model
    Shchur, Lev N.
    Blote, Henk W.J.
    Physical Review E. Statistical Physics, Plasmas, Fluids, and Related Interdisciplinary Topics, 1997, 55 (5-A pt A):
  • [17] Generalized Monte Carlo loop algorithm for two-dimensional frustrated Ising models
    Wang, Yuan
    De Sterck, Hans
    Melko, Roger G.
    PHYSICAL REVIEW E, 2012, 85 (03):
  • [18] Monte Carlo study of the magnetic critical properties of a two-dimensional Ising fluid
    Ferreira, AL
    Korneta, W
    PHYSICAL REVIEW E, 1998, 57 (03): : 3107 - 3114
  • [19] Monte Carlo simulation of growth process of two-dimensional quasicrystal
    Sasajima, Yasushi, 1600, JJAP, Minato-ku, Japan (34):
  • [20] MONTE-CARLO SIMULATION OF TWO-DIMENSIONAL RANDOM SURFACES
    EGUCHI, T
    NAKAYAMA, R
    YANG, SK
    NUCLEAR PHYSICS B, 1985, 251 (03) : 401 - 413