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A pseudo su(1,1)-algebraic deformation of the Cooper pair in the su(2)-algebraic many-fermion model

机译:su(2)-代数多费米子模型中Cooper对的伪su(1,1)-代数变形

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摘要

A pseudo su(1,1)-algebra is formulated as a possible deformation of the Cooper pair in the su(2)-algebraic many-fermion system. With the aid of this algebra, it is possible to describe the behavior of individual fermions which are generated as the result of interaction with the external environment. The form presented in this paper is a generalization of a certain simple case developed recently by the authors. The basic idea follows the su(1,1) algebra in the Schwinger boson representation for treating energy transfer between the harmonic oscillator and the external environment. The Hamiltonian is given following the idea of phase space doubling in the thermo-field dynamics formalism, and the time-dependent variational method is applied to this Hamiltonian. Its trial state is constructed in the frame deformed from the BCS-Bogoliubov approach to superconductivity. Several numerical results are shown.
机译:伪su(1,1)-代数被公式化为su(2)-代数多费米子系统中Cooper对的可能变形。借助于该代数,可以描述由于与外部环境相互作用而产生的各个费米子的行为。本文介绍的形式是作者最近开发的某个简单案例的概括。基本思想遵循Schwinger玻色子表示中的su(1,1)代数,用于处理谐波振荡器与外部环境之间的能量传递。遵循热场动力学形式主义中相空间加倍的思想给出哈密顿量,并且将时变方法应用于此哈密顿量。它的试验状态构建在从BCS-Bogoliubov方法变形为超导电性的框架中。显示了几个数值结果。

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