Representations of orthogonal and unitary groups and nuclear models

The foundations of the microscopic theory of the nucleus is expounded based on operator series whose first terms determine the model Hamiltonians. A formulation of the question is given and special features are discussed for the many-body problem in multiparticle quantum systems and anticollective e...

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Veröffentlicht in:	J. Sov. Math.; (United States) 1987-03, Vol.36 (6), p.639-658
1. Verfasser:	Vanagas, V. V.
Format:	Artikel
Sprache:	eng
Schlagworte:	653001 - Nuclear Theory- Nuclear Structure, Moments, Spin, & Models 657002 - Theoretical & Mathematical Physics- Classical & Quantum Mechanics CARBON CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS COLLECTIVE EXCITATIONS DIFFERENTIAL EQUATIONS ELEMENTS ENERGY-LEVEL TRANSITIONS EQUATIONS EXCITATION FERMIONS FUNCTIONS GROUP THEORY HAMILTONIANS INTERACTIONS INVARIANCE PRINCIPLES IRREDUCIBLE REPRESENTATIONS LIE GROUPS MANY-BODY PROBLEM MATHEMATICAL MODELS MATHEMATICAL OPERATORS MATHEMATICS MECHANICS NONMETALS NUCLEAR MODELS NUCLEAR PHYSICS AND RADIATION PHYSICS NUCLEAR STRUCTURE ORTHOGONAL TRANSFORMATIONS PARTIAL DIFFERENTIAL EQUATIONS PARTICLE INTERACTIONS QUANTUM MECHANICS QUANTUM NUMBERS QUANTUM OPERATORS SCHROEDINGER EQUATION SYMMETRY SYMMETRY GROUPS TRANSFORMATIONS U GROUPS UNITARY SYMMETRY WAVE EQUATIONS WAVE FUNCTIONS
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