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Annals of Physics

Groud-state properties of nuclear matter

Robert D. Puff

Published Jun 1, 1961• 90 citations
Publisher
DOI
10.1016/0003-4916(61)90149-x

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散开蒙特卡罗方法被使用学习控告的波色子的 groud-statepropertied 在在在一个泛音双井陷井限制的尺寸上。粒子冷淡地交往一个 Coulombic 1/r 潜力。数字结果证明井 seperation hassignifican 在系统的地面状态 propertied 上影响。当系统的相互作用是弱的时,地面状态精力与增加的井 seperation 减少并且有最小左值。如果井 seperation 增加不断地,地面状态精力增加和途径到一个常数逐渐地。这效果将是在强壮的交往系统的骆驼毛的织物桌子。另外,由计算系统的密度为与各种各样的 wellseperations 在相互作用力量不同,当井 seperation 在系统的中心大时,我们发现密度反常地增加。

Chinese Physics Letters•Jan 1, 2007•0 citations

Self-Consistent Fermi-Liquid Properties and Density of States for Nuclear Many-Body Approximations

Hiroshi Uechi

Conserving approximations lead to thermodynamically consistent expressions for Fermi-liquid properties such as compression modulus, symmetry energy and Landau parameters. We will emphasize the need for the precision experiment to determine the density of states at the Fermi surface by discussing nuclear matter approximations in terms of thermodynamic consistency (the Hugenholtz-Van Hove theorem and the virial theorem). The density of states is the primary self-consistent observable to be determined from nuclear many-body approximations. The precise measurement of this observable will establish a rigorous criterion on the validity of nuclear matter approximations.

Progress of Theoretical Physics•Jul 1, 1991•3 citations
散开蒙特卡罗方法被使用学习控告的波色子的 groud-statepropertied 在在在一个泛音双井陷井限制的尺寸上。粒子冷淡地交往一个 Coulombic 1/r 潜力。数字结果证明井 seperation hassignifican 在系统的地面状态 propertied 上影响。当系统的相互作用是弱的时,地面状态精力与增加的井 seperation 减少并且有最小左值。如果井 seperation 增加不断地,地面状态精力增加和途径到一个常数逐渐地。这效果将是在强壮的交往系统的骆驼毛的织物桌子。另外,由计算系统的密度为与各种各样的 wellseperations 在相互作用力量不同,当井 seperation 在系统的中心大时,我们发现密度反常地增加。
Conserving approximations lead to thermodynamically consistent expressions for Fermi-liquid properties such as compression modulus, symmetry energy and Landau parameters. We will emphasize the need for the precision experiment to determine the density of states at the Fermi surface by discussing nuclear matter approximations in terms of thermodynamic consistency (the Hugenholtz-Van Hove theorem and the virial theorem). The density of states is the primary self-consistent observable to be determined from nuclear many-body approximations. The precise measurement of this observable will establish a rigorous criterion on the validity of nuclear matter approximations.