On Quasi-Periodic Solutions of the Field Equation of the Classical Massive Thirring Model

On Quasi-Periodic Solutions of the Field Equation of the Classical Massive Thirring Model
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DOI:
10.1143/ptp.59.265
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发表时间:
1978
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近年来,人们利用交换积分理论研究了逆散射法可解的非线性数学物理方程的拟周期解。对这些发展的回顾可见于例如Dubrovin-Matveev-Novikov.2l Mikhairov 3>中,给出了Thirring模型的场方程的算子表示:方程(1 · 1)表示为
Recently, quasi-periodic solutions of non-linear equations of mathematical physIcs solvable by the inverse scattering method have been studied by making use of the theory of abelian integrals. A review of these developments is seen, for example, in Dubrovin-Matveev-Novikov.2l Mikhairov3> gave an operator representation for the field equation of the Thirring model: Equation (1 · 1) is expressed as