LOCV calculation of nuclear matter with phenomenological two-nucleon interaction operators

被引:93
作者
Bordbar, GH [1 ]
Modarres, M [1 ]
机构
[1] AEOI,CTR THEORET PHYS & MATH,TEHRAN,IRAN
关键词
D O I
10.1088/0954-3899/23/11/011
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 lowest-order constrained variational (LOCV) method is developed for the wide range of phenomenological two-nucleon interaction operators such as V-8, V-12 and UV14 potentials. The calculation is performed for both nuclear and neutron matter with the state-dependent correlation operators. The validity of our lowest-order approximation is tested by calculating the three-body cluster energy with the state-averaged correlation functions. It is shown that while the three-body cluster energy improves the nuclear matter saturation density, the LOCV method still overbinds nuclear matter with the above potentials. Finally, we find that our LOCV results are similar to those calculations which have been performed by using more sophisticated many-body techniques.
引用
收藏
页码:1631 / 1646
页数:16
相关论文
共 33 条
[1]   NUCLEAR-MATTER WITH SINGLE-PARTICLE CORRELATIONS [J].
BALDO, M ;
BOMBACI, I ;
FERREIRA, LS ;
GIANSIRACUSA, G ;
LOMBARDO, U .
PHYSICS LETTERS B, 1988, 209 (2-3) :135-139
[2]  
BALDO M, 1996, IN PRESS ASTRO ASTRO
[3]  
BISHOP RF, 1978, J PHYS G NUCL PARTIC, V4, P1709, DOI 10.1088/0305-4616/4/11/005
[4]  
BORDBAR GH, IN PRESS PHYS REV C
[5]  
BROWN GE, 1976, NUCLEON NUCLEON INTE
[6]   3-NUCLEON INTERACTION IN 3-BODY, 4-BODY AND INFINITY-BODY SYSTEMS [J].
CARLSON, J ;
PANDHARIPANDE, VR ;
WIRINGA, RB .
NUCLEAR PHYSICS A, 1983, 401 (01) :59-85
[7]  
Clark J. W., 1979, Progress in Particle and Nuclear Physics, V2, P89, DOI 10.1016/0146-6410(79)90004-8
[8]   BRUECKNER-BETHE AND VARIATIONAL CALCULATIONS OF NUCLEAR-MATTER [J].
DAY, BD ;
WIRINGA, RB .
PHYSICAL REVIEW C, 1985, 32 (03) :1057-1062
[9]   CORRELATED BASIS THEORY OF NUCLEON OPTICAL-POTENTIAL IN NUCLEAR-MATTER [J].
FANTONI, S ;
FRIMAN, BL ;
PANDHARIPANDE, VR .
NUCLEAR PHYSICS A, 1983, 399 (01) :51-65
[10]  
Feenberg E., 1969, Theory of Quantum Fluids