In the representation theory branch of mathematics, Steinberg's formula (or Steinberg formula) is the description of the variety of an unchangeable representation of a semisimple complex Lie polynomial and algebra in a tensor result of two final and irreducible representations. It is the same as the Clebsch–Gordan formula occasionally and an aftermath of the Weyl character formula.
1961
1962
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1964
Closed-form expression
Unitary representation
Denominator formulation
Multiplicity determinant
Konstant Partition
Schur's theory
Unitary representation
Weyl character formula
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2
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4
Rank
Maxim
Torus
Portion
Rank
Deil
Area
Tori
Brown's curve
Linc's curve
Linc's diagram
Dynkin diagram
Coxeter group
Lyman group
Linc group
Approxi group
The complete reducibility of unitary representations of a compact Lie group
The orthonormal basis of unitary representations of a compact Lie group
The decomposition of square functions of a compact Lie group
The harmonic analysis of unitary representations of a compact Lie group
1920
1925
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