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arXiv 2009.00591nucl-th
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强关联费米系统的运动方程方法和扩展的RPA方法

Equation of Motion Method to strongly correlated Fermi systems and Extended RPA approaches

P. Schuck, D. S. Delion, J. Dukelsky, M. Jemai, E. Litvinova, G. Roepke, M. Tohyama

摘要:

综述了随机相位近似的各种扩展方法的研究现状。一般框架内给出的运动方程方法和等效的格林函数的方法,所谓的自洽RPA(SCRPA)。分析了泡利原理的作用。各种方法之间的比较,包括泡利相关性,特别是重整化RPA(r-RPA),进行。用单粒子Dyson方程自能的几种集团近似方法研究了核物质的热力学性质。更多的粒子RPA的简短讨论,特别注意的α粒子凝聚。三层Lipkin,Hubbard和栅栏模型,分别得到的结果进行了概述。提出了扩展的第二RPA(ESRPA)。

英文摘要:

The status of different extensions of the Random Phase Approximation (RPA) is reviewed. The general framework is given within the Equation of Motion Method and the equivalent Green's function approach for the so-called Self-Consistent RPA (SCRPA). The role of the Pauli principle is analyzed. A comparison among various approaches to include Pauli correlations, in particular, renormalized RPA (r-RPA), is performed. The thermodynamic properties of nuclear matter are studied with several cluster approximations for the self-energy of the single-particle Dyson equation. More particle RPA's are shortly discussed with a particular attention to the alpha-particle condensate. Results obtained concerning the Three-level Lipkin, Hubbard and Picket Fence Models, respectively, are outlined. Extended second RPA (ESRPA) is presented.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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