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Progress in Many Body Theory with the Equation of Motion method. Time dependent Density Matrix meets Self-Consistent RPA. Applications to solvable Models

机译:用运动方程方法研究多体理论。时间   依赖密度矩阵符合自洽Rpa。应用程序可解决   楷模

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摘要

The Bogoliubov-Born-Green-Kirkwood-Yvon or Time-Dependent Density Matrix(TDDM) hierarchy of equations for higher density matrices is truncated at thethree body level in approximating the three body correlation function by aquadratic form of two body ones, closing the equations in this way. Theprocedure is discussed in detail and it is shown in non-trivial model casesthat the approximate inclusion of three body correlation functions is veryimportant to obtain precise results. A small amplitude approximation of thistime dependent nonlinear equation for the two body correlation function isperformed (STDDM*-b) and it is shown that the one body sector of thisgeneralised non-linear second RPA equation is equivalent to the Self-ConsistentRPA (SCRPA) approach which had been derived previously by different techniques.It is discussed in which way SCRPA also contains the three body correlations.TDDM and SCRPA are tested versus exactly solvable model cases.
机译:在三体级上截断高体密度矩阵方程的Bogoliubov-Born-Green-Kirkwood-Yvon或随时间变化的密度矩阵(TDDM)的层次结构,以两个体的水生形式近似三体相关函数,从而关闭方程通过这种方式。对该过程进行了详细讨论,并在非平凡模型情况下表明,三个体相关函数的近似包含对于获得精确结果非常重要。对两体相关函数的时间相关非线性方程进行小幅度近似(STDDM * -b),结果表明,该广义非线性第二RPA方程的一个体扇区等效于Self-ConsistentRPA(SCRPA)方法讨论了SCRPA还包含三种身体相关性的方法。相对于完全可解的模型案例,测试了TDDM和SCRPA。

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