DELTA-DEGREES OF FREEDOM IN TRINUCLEI .1. THE HANNOVER ONE-DELTA MODEL

被引:36
作者
PICKLESIMER, A
RICE, RA
BRANDENBURG, R
机构
[1] PURDUE UNIV, DEPT PHYS, W LAFAYETTE, IN 47907 USA
[2] UNIV BASEL, INST PHYS, CH-3056 BASEL, SWITZERLAND
来源
PHYSICAL REVIEW C | 1991年 / 44卷 / 04期
关键词
D O I
10.1103/PhysRevC.44.1359
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 shift in binding energy that results from allowing one explicit DELTA in the triton is studied using the Hannover one-DELTA force model. The one-DELTA analysis extends through J less-than-or-equal-to 4, subject only to L (N-DELTA) less-than-or-equal-to 4. Our main result is a 103-channel triton binding energy of 7.83 MeV, which corresponds to a net attractive one-DELTA effect of 370 keV. The corresponding (repulsive) dispersive effect is found to be 600 keV, so that the full one-DELTA three-body-force effect is 970 keV. Appropriately restricted J less-than-or-equal-to 2 calculations substantiate the basic results of the original Hannover triton calculations, although differences are found. The original J less-than-or-equal-to 2 figures are in good agreement with our full results and dissecting our results shows this to be largely due to cancellations among the various truncations employed in the original calculations. A numerical correction is obtained for each truncation and these are found to be relatively independent of each other. This forms a reliable basis for subsequent DELTA-DELTA studies. The Hannover one-DELTA model is also critically examined for physical consistency and the 1S0 effective range is found to be about 0.1 fm too low, a defect which could be responsible for about half of the net 370-keV increase in triton binding. The approach, methods, and numerical checks that underlie our investigations are also detailed.
引用
收藏
页码:1359 / 1379
页数:21
相关论文
共 37 条
[1]   HIGHER-ORDER PERTURBATION TREATMENT OF 3-NUCLEON FORCES IN THE FADDEEV-EQUATIONS [J].
BOMELBURG, A .
PHYSICAL REVIEW C, 1986, 34 (01) :14-21
[2]   MESIC RETARDATION AND THE TRITON BINDING-ENERGY [J].
BRANDENBURG, RA ;
CHULICK, GS ;
MACHLEIDT, R ;
PICKLESIMER, A ;
THALER, RM .
PHYSICAL REVIEW C, 1988, 38 (03) :1397-1402
[3]   ESSENTIAL MECHANISMS IN THE TRITON BINDING [J].
BRANDENBURG, RA ;
CHULICK, GS ;
MACHLEIDT, R ;
PICKLESIMER, A ;
THALER, RM .
PHYSICAL REVIEW C, 1988, 37 (03) :1245-1252
[4]  
Brink D. M., 1968, ANGULAR MOMENTUM
[5]   FADDEEV CALCULATION OF 3-NUCLEON FORCE CONTRIBUTION TO TRITON BINDING-ENERGY [J].
CHEN, CR ;
PAYNE, GL ;
FRIAR, JL ;
GIBSON, BF .
PHYSICAL REVIEW LETTERS, 1985, 55 (04) :374-377
[6]   FADDEEV CALCULATIONS OF THE 2-PI-3N FORCE CONTRIBUTION TO THE H-3 BINDING-ENERGY [J].
CHEN, CR ;
PAYNE, GL ;
FRIAR, JL ;
GIBSON, BF .
PHYSICAL REVIEW C, 1986, 33 (05) :1740-1752
[7]   2-PION-EXCHANGE 3-NUCLEON FORCE AND THE H-3 AND HE-3 NUCLEI [J].
COELHO, HT ;
DAS, TK ;
ROBILOTTA, MR .
PHYSICAL REVIEW C, 1983, 28 (04) :1812-1828
[8]   2-PION-EXCHANGE 3-NUCLEON POTENTIAL AND NUCLEAR-MATTER [J].
COON, SA ;
SCADRON, MD ;
MCNAMEE, PC ;
BARRETT, BR ;
BLATT, DWE ;
MCKELLAR, BHJ .
NUCLEAR PHYSICS A, 1979, 317 (01) :242-278
[9]  
de Shalit A., 1963, NUCL SHELL THEORY
[10]  
Edmonds, 1957, ANGULAR MOMENTUM QUA