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The construction of c-number fields and their nonlinear equations of motion for quantum many-body fermion systems

机译:量子多体费米子系统的c数场的构造及其非线性运动方程

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A k-dependent state has been constructed from two pairs of mutually commuting Fermi-Dirac operators by replacing the Grassmann numbers in the conventional definition of a fermion coherent state. The Heisenberg time-dependent form of this state was then combined with a particular spin state to give a resultant state G], the spin component containing a series of unknown k-dependent weights. A classical c-number field, phi(c),(r, t), was then defined by an expectation value of the quantum field, psi, using G] and an energy and time-dependent phase. It is demonstrated that the form of the equation of motion for phi(c)(r, t) is identical to that for psi. (C) 1998 Elsevier Science B.V. [References: 31]
机译:通过替换费米相干态的常规定义中的格拉斯曼数,由两对相互交换的费米-狄拉克算子构造了一个与k有关的状态。然后将该状态的海森堡时间相关形式与特定的自旋状态组合,以给出结果状态 G],该自旋分量包含一系列未知的k依赖权重。然后,经典量子数场phi(c),(r,t)由量子场的期望值psi定义,使用 G]和依赖于能量和时间的相位。证明了phi(c)(r,t)的运动方程的形式与psi相同。 (C)1998 Elsevier Science B.V. [参考:31]

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