Random phase approximation in a self-consistent covariant approach: recent applications

被引：1

作者：

Liang, Haozhao ^{[1
,2
,3
]}

Niu, Yifei ^{[1
,4
]}

Meng, Jie ^{[1
,5
,6
]}

Nguyen Van Giai ^{[2
,3
]}

机构：

[1] Peking Univ, Sch Phys, State Key Lab Nucl Phys & Technol, Beijing 100871, Peoples R China

[2] CNRS, IN2P3, Inst Phys Nucl, F-91406 Orsay, France

[3] Univ Paris 11, F-91406 Orsay, France

[4] Univ Zagreb, Fac Sci, Dept Phys, Zagreb, Croatia

[5] Beihang Univ, Sch Phys & Nucl Energy Engn, Beijing 100191, Peoples R China

[6] Univ Stellenbosch, Dept Phys, Stellenbosch, South Africa

来源：

10TH INTERNATIONAL SPRING SEMINAR ON NUCLEAR PHYSICS: NEW QUESTS IN NUCLEAR STRUCTURE | 2011年 / 267卷

关键词：

NUCLEI; ISOSPIN;

D O I：

10.1088/1742-6596/267/1/012042

中图分类号：

O57 [原子核物理学、高能物理学];

学科分类号：

070202 ;

摘要：

The relativistic Hartree-Fock (RHF) and Random Phase Approximation (RPA) methods are self-consistently applied to two issues of current interest. The first application is related to the isospin mixing corrections in the problem of super-allowed 0(+) -> 0(+) beta-transitions and the unitarity of the CKM matrix. The second application concerns the prediction of inclusive neutrino-nucleus cross-sections, where the results of the present model are compared with other approaches.

引用

页数：6

共 50 条

[1] SELF-CONSISTENT RANDOM PHASE APPROXIMATION
OSTLUND, N
KARPLUS, M
CHEMICAL PHYSICS LETTERS, 1971, 11 (04) : 450 - &
[2] SELF-CONSISTENT FORM OF THE RANDOM PHASE APPROXIMATION
ANTSYGINA, TN
SLYUSAREV, VA
SVIDZINSKII, AV
THEORETICAL AND MATHEMATICAL PHYSICS, 1989, 81 (02) : 1215 - 1221
[3] The number self-consistent renormalized random phase approximation
Mariano, A.
INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 2006, 20 (30-31): : 5334 - 5337
[4] Limitations of the number self-consistent random phase approximation
Mariano, A
Hirsch, JG
PHYSICAL REVIEW C, 2000, 61 (05): : 7
[5] The number self-consistent renormalized random phase approximation
Mariano, A.
RECENT PROGRESS IN MANY-BODY THEORIES, PROCEEDINGS, 2006, 10 : 380 - +
[6] Separable random phase approximation for self-consistent nuclear models
Nesterenko, VO
Kvasil, J
Reinhard, PG
PHYSICAL REVIEW C, 2002, 66 (04):
[7] Comparison between wave functions in the random phase approximation, renormalized random phase approximation, and self-consistent random phase approximation methods
Hirsch, JG
Civitarese, O
Reboiro, M
PHYSICAL REVIEW C, 1999, 60 (02): : 5
[8] Analytic energy gradients for the self-consistent direct random phase approximation
Thierbach, Adrian
Goerling, Andreas
JOURNAL OF CHEMICAL PHYSICS, 2020, 153 (13):
[9] Accurate Correlation Potentials from the Self-Consistent Random Phase Approximation
Trushin, Egor
Fauser, Steffen
Moelkner, Andreas
Erhard, Jannis
Goerling, Andreas
PHYSICAL REVIEW LETTERS, 2025, 134 (01)
[10] Self-consistent random phase approximation in a schematic field theoretical model
Bertrand, T
Schuck, P
Chanfray, G
Aouissat, Z
Dukelsky, J
PHYSICAL REVIEW C, 2001, 63 (02): : 8

← 1 2 3 4 5 →