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INTEGRABILITY OF THE PAIRING HAMILTONIAN

机译:对哈密尔顿的完整性

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摘要

We show that a many-body Hamiltonian that corresponds to a system of fermions interacting through a pairing force is an integrable problem, i.e. it has as many constants of the motion as degrees of freedom. At the classical level this implies that the time-dependent Hartree-Fock-Bogoliubov dynamics is integrable and at the quantum level that there are conserved operators of two-body character which reduce to the number operators when the pairing strength vanishes. We display these operators explicitly and study in detail the three-level example. (C) 1997 Elsevier Science B.V. [References: 19]
机译:我们表明,对应于通过配对力相互作用的费米子系统的多体哈密顿量是一个可积分的问题,即它具有与自由度一样多的运动常数。在古典水平上,这意味着与时间相关的Hartree-Fock-Bogoliubov动力学是可积分的,在量子水平上,则存在两体性质的守恒算子,当配对强度消失时,该算子会减少为数量算子。我们明确显示这些运算符,并详细研究三级示例。 (C)1997 Elsevier Science B.V. [参考:19]

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