List questions from young-tableaux

Published on 04 Jan 2013 - 18:49

149

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Explicit construction of a representation of Young diagram/tableaux from fundamental representations

Published on 01 Aug 2020 - 0:37

60

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How many ways can a given Young tableau be written as part of the decomposition of tensor products of smaller ones?

Published on 17 Aug 2020 - 5:35

186

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Young Tableaux for Lorentz Algebra Spinor Representations

Published on 25 Aug 2020 - 12:32

279

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The number of permutations that can be written in two ways as a product of row and column permutations of a Young tableau

Published on 21 Sep 2020 - 18:27

176

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Antisymmetric tensors of a tensor product: $\Lambda^k(V \otimes W)$

Published on 27 Sep 2020 - 11:22

75

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Creation-Annihilation operators and Young diagrams

Published on 01 Oct 2020 - 13:28

943

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$8 \otimes 8$ in $SU(3)$, dimension of the Young-tableau corresponding to the $\bar{10}$

Published on 07 Oct 2020 - 11:55

268

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Operators commuting with tensor product representations of SU(2)

Published on 28 Nov 2020 - 13:36

17

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Number of building block structures following a set of rules

Published on 12 Mar 2026 - 11:32

77

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Weyl constructions for finite groups

Published on 21 Dec 2020 - 13:08

52

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Proof of conjecture about orthogonalized Specht polynomials.

Published on 19 Mar 2021 - 8:10

29

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Embed U(5) to U(16) by specifying the 16-dimensional complex representation

Published on 19 Mar 2021 - 15:02

49

Views

Combinatorics and Catalan Numbers

Published on 25 Mar 2021 - 17:57

81

Views

Partition of integer and its conjugate

Published on 13 Apr 2021 - 10:29

List Question

Young tableaux: evaluate action of permutation

Explicit construction of a representation of Young diagram/tableaux from fundamental representations

How many ways can a given Young tableau be written as part of the decomposition of tensor products of smaller ones?

Young Tableaux for Lorentz Algebra Spinor Representations

The number of permutations that can be written in two ways as a product of row and column permutations of a Young tableau

Antisymmetric tensors of a tensor product: $\Lambda^k(V \otimes W)$

Creation-Annihilation operators and Young diagrams

$8 \otimes 8$ in $SU(3)$, dimension of the Young-tableau corresponding to the $\bar{10}$

Operators commuting with tensor product representations of SU(2)

Number of building block structures following a set of rules

Weyl constructions for finite groups

Proof of conjecture about orthogonalized Specht polynomials.

Embed U(5) to U(16) by specifying the 16-dimensional complex representation

Combinatorics and Catalan Numbers

Partition of integer and its conjugate

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