Correlation function of one-dimensional s = 1 Ising model

被引：0
|
作者：
A. I. Proshkin
T. Yu. Ponomareva
I. A. Menshikh
A. V. Zarubin
F. A. Kassan-Ogly
机构：
[1] Russian Academy of Science,Mikheev Institute of Metal Physics, Ural Branch
[2] Ural Federal University,undefined
来源：
Physics of Metals and Metallography | 2017年 / 118卷
关键词：
correlation function; Ising model; arbitrary spin;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
The temperature behavior of the Fourier transform of the spin-correlation function has been studied in terms of the one-dimensional Ising model taking into account the interaction between the nearest neighbors in the cases of different signs of exchange interactions, magnetic field, and spin. It has been shown that, in the antiferromagnetic model, in the frustration field, the correlation function has a broad maximum and does not take on the form of a delta function as the temperature approaches zero, which indicates the absence of ordering in the system.
引用
收藏
页码：929 / 934
页数：5
相关论文
共 50 条
  • [1] Correlation function of one-dimensional s=1 Ising model
    Proshkin, A. I.
    Ponomareva, T. Yu.
    Menshikh, I. A.
    Zarubin, A. V.
    Kassan-Ogly, F. A.
    [J]. PHYSICS OF METALS AND METALLOGRAPHY, 2017, 118 (10): : 929 - 934
  • [2] THE DIRECT CORRELATION-FUNCTION OF A ONE-DIMENSIONAL ISING-MODEL
    BORZI, C
    ORD, G
    PERCUS, JK
    [J]. JOURNAL OF STATISTICAL PHYSICS, 1987, 46 (1-2) : 51 - 66
  • [3] Correlation functions in a one-dimensional kinetic Ising model
    Kuchanov, SI
    Aliev, MA
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1997, 30 (24): : 8479 - 8496
  • [4] The Husimi distribution function and the one-dimensional Ising model
    Kheirandish, F
    [J]. CHINESE JOURNAL OF PHYSICS, 2006, 44 (02) : 88 - 93
  • [5] CORRELATION-FUNCTION OF ONE-DIMENSIONAL ISING-MODEL WITH POWER-LAW POTENTIAL
    BASSIOUNY, AK
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1981, 14 (01): : 227 - 232
  • [6] Application of the integral operator method for multispin correlation function calculations in the one-dimensional Ising model
    Balcerzak, T.
    [J]. PHYSICAL REVIEW E, 2024, 109 (02)
  • [7] Finite-temperature correlation function for the one-dimensional quantum Ising model: The virial expansion
    Reyes, SA
    Tsvelik, AM
    [J]. PHYSICAL REVIEW B, 2006, 73 (22):
  • [8] ONE-DIMENSIONAL ISING BRIDGE MODEL
    HAJDUKOVIC, D
    MIJATOVIC, M
    [J]. PHYSICA STATUS SOLIDI B-BASIC SOLID STATE PHYSICS, 1987, 139 (01): : K47 - K51
  • [9] ONE-DIMENSIONAL RESISTANCE REDUCES TO ONE-DIMENSIONAL ISING PARTITION-FUNCTION
    AZBEL, MY
    [J]. PHYSICAL REVIEW B, 1980, 22 (08): : 4045 - 4046
  • [10] Quantum correlation and quantum phase transition in the one-dimensional extended Ising model
    Xi-Zheng Zhang
    Jin-Liang Guo
    [J]. Quantum Information Processing, 2017, 16
12345