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.
Closed-form expression
Unitary representation
Denominator formulation
Multiplicity determinant
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Konstant Partition
Schur's theory
Unitary representation
Weyl character formula
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Rank
Deil
Area
Tori
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Coxeter group
Lyman group
Linc group
Approxi group
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1920
1925
1930
1935
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1
2
3
4
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Rank
Maxim
Torus
Portion
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Brown's curve
Linc's curve
Linc's diagram
Dynkin diagram
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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
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