Orthogonalization coefficients for the Elliott–Draayer states of the two parametric irreps of SU(n)⊇SO(n)
type: Item
instance of: scholarly article
title: Orthogonalization coefficients for the Elliott–Draayer states of the two parametric irreps of SU(n)⊇SO(n)
zbMATH Open document ID: 0737.22010
DOI: 10.1063/1.529396
author: Sigitas Ališauskas
published in: Journal of Mathematical Physics
publication date: 1992-06-26T00:00:00Z
Mathematics Subject Classification ID: 22E70
zbMATH DE Number: 22086
zbMATH Keywords: inverse orthogonalization coefficients
zbMATH Keywords: states
zbMATH Keywords: irreducible representations
zbMATH Keywords: orthonormal bases
zbMATH Keywords: coupling coefficients
MaRDI profile type: Publication
full work available at URL: https://doi.org/10.1063/1.529396
OpenAlex ID: W2129302478
cites work: Everything you always wanted to know about \(SU(3)\subset 0(3)\)
cites work: On the spectra of SO(3) scalars in the enveloping algebra of SU(3)
cites work: Canonical solution of the state labelling problem for SU(n)⊃SO(n) and Littlewood's branching rule. II. Use of modification rules
cites work: On the denominator function for canonical SU(3) tensor operators
cites work: On the denominator function for canonical SU(3) tensor operators. II. Explicit polynomial form
cites work: On biorthogonal and orthonormal Clebsch–Gordan coefficients of SU(3): Analytical and algebraic approaches
cites work: Explicit orthonormal Clebsch–Gordan coefficients of SU(3)
cites work: Collective motion in the nuclear shell model. I. Classification schemes for states of mixed configurations
cites work: SU(4)⊃SU(2)⊗SU(2) Projection Techniques
cites work: Some coupling and recoupling coefficients for symmetric representations of SOn
cites work: Nth rank tensor representations of U(n) symmetry adapted to subgroups of the symmetric group S N
cites work: Construction of coupling coefficients of SU(4) in a supermultiplet basis
cites work: On the representation of finite transformations of O\(_2\) in the canonical basis of the group O\(_n\)
description: scientific article; zbMATH DE number 22086