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首页> 外文期刊>Journal of Mathematical Sciences >FACTORIZATION OF LOOP ALGEBRAS OVER so(4) AND INTEGRABLE NONLINEAR DIFFERENTIAL EQUATIONS
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FACTORIZATION OF LOOP ALGEBRAS OVER so(4) AND INTEGRABLE NONLINEAR DIFFERENTIAL EQUATIONS

机译:so(4)上环代数的可分解和可积分的非线性微分方程

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摘要

We consider factoring subalgebras for loop algebras over so(4). Given a factoring subalgebra, we find (in terms of coefficients of commutator relations) an explicit form of (1) the corresponding system of the chiral-field-equation type, (2) the corresponding two-spin model of the Landau-Lifshitz equation, and (3) the corresponding Hamiltonian system of ordinary differential equations with homogeneous quadratic Hamiltonian and linear so(4)-Poisson brackets.
机译:我们考虑在so(4)上将子代数分解为循环代数。给定分解子代数,我们发现(根据换向器关系的系数)的显式形式为(1)手性场方程类型的对应系统,(2)Landau-Lifshitz方程的对应两自旋模型(3)具有齐次二次哈密顿量和线性so(4)-泊松括号的常微分方程的相应哈密顿量系统。

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