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摘要
En 中文
The different facets of the R-matrix method are presented pedagogically in a general framework. Two variants have been developed over the years: (i) The 'calculable' R-matrix method is a calculational tool to derive scattering properties from the Schrodinger equation in a large variety of physical problems. It was developed rather independently in atomic and nuclear physics with too little mutual influence. (ii) The 'phenomenological' R-matrix method is a technique to parametrize various types of cross sections. It was mainly (or uniquely) used in nuclear physics. Both directions are explained by starting from the simple problem of scattering by a potential. They are illustrated by simple examples in nuclear and atomic physics. In addition to elastic scattering, the R-matrix formalism is applied to inelastic and radiative-capture reactions. We also present more recent and more ambitious applications of the theory in nuclear physics.
Keyword:
RESONATING-GROUP-METHOD
GENERATOR COORDINATE BASIS
ALPHA-ALPHA-SCATTERING
MANY-PARTICLE SYSTEMS
LAGRANGE-MESH
NUCLEAR-REACTIONS
CROSS-SECTION
BOUNDARY-CONDITION
COUPLED EQUATIONS
UNBOUND STATES
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期刊
IF:
20.7
论文数:
1.6K
被引数:
2.4W
机构
引用论文
Identification of a new low-lying state in the proton drip line nucleus 19Na -: art. no. 014308
PHYSICAL REVIEW C
IF3.4

