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Abstract <p>The equations of correlation magnetodynamics (CMD) are an extension of the traditional Landau–Lifshitz–Bloch (LLB) equation and aim to provide the most comprehensive continuum model of a magnet, accounting for the nonstationary influence of temperature. The main challenge in constructing CMD lies in calculating the integral coefficients—higher order moments of two- and three-particle distribution functions of a classical Heisenberg magnet (a system of magnetic moments with arbitrary orientations, coupled by exchange interaction). In this study, we present analytical expressions for the partition function of such distribution functions, which allow for the computation of CMD coefficients and provide significantly better insight into the approximations made in the construction of CMD.</p>

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Calculation of Integral Coefficients in the Correlation Magnetodynamics Equations for a Ferromagnet

  • 期刊论文

  • 发表日期：

    2025年12月8日

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  • A. V. Lukyanov,
  • A. V. Ivanov

摘要

Abstract

The equations of correlation magnetodynamics (CMD) are an extension of the traditional Landau–Lifshitz–Bloch (LLB) equation and aim to provide the most comprehensive continuum model of a magnet, accounting for the nonstationary influence of temperature. The main challenge in constructing CMD lies in calculating the integral coefficients—higher order moments of two- and three-particle distribution functions of a classical Heisenberg magnet (a system of magnetic moments with arbitrary orientations, coupled by exchange interaction). In this study, we present analytical expressions for the partition function of such distribution functions, which allow for the computation of CMD coefficients and provide significantly better insight into the approximations made in the construction of CMD.