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IRREDUCIBLE REPRESENTATIONS OF QUASI-SPIN GROUP SO(5)(T)

Qz Han, Hz Sun, Jj Wang

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Abstract

A recurrent method for irreducible representation calculation of five-dimensional quasispin group SO(5)t is proposed. The explicit IRs in physical orthonormal basis with multiplicity up to three, such as (2t t), (2t + 2 t) and (epsilon t) when t = 1, 3/2, 2, 5/2 are given.

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A recurrent method for irreducible representation calculation of five-dimensional quasispin group SO(5)t is proposed. The explicit IRs in physical orthonormal basis with multiplicity up to three, such as (2t t), (2t + 2 t) and (epsilon t) when t = 1, 3/2, 2, 5/2 are given.

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Available abstract

A recurrent method for irreducible representation calculation of five-dimensional quasispin group SO(5)t is proposed. The explicit IRs in physical orthonormal basis with multiplicity up to three, such as (2t t), (2t + 2 t) and (epsilon t) when t = 1, 3/2, 2, 5/2 are given.

Key concepts: Irreducible representation, Orthonormal basis, Multiplicity (mathematics), Group (periodic table), Group representation, Mathematics, Combinatorics, Pure mathematics

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