Question

Polynomials invariant under specific permutations or subgroups of $S_n$.

score 303 · Answer 1 · 2017-03-24 22:04:06

303

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Polynomials invariant under specific permutations or subgroups of $S_n$.

Published on 24 Mar 2017 - 22:04

score 657 · Answer 2 · 2026-03-22 23:33:23

657

Views

Reference request: Representation theory over fields of characteristic zero

Published on 22 Mar 2026 - 23:33

score 75 · Answer 3 · 2023-03-01 09:12:04

75

Views

Weighted sum over integer partitions involving hook lengths

Published on 01 Mar 2023 - 9:12

score 108 · Answer 4 · 2023-04-11 10:28:01

108

Views

Permuting the rows in ascending order first and then the columns of any Young tableau gives a standard Young tableau

Published on 11 Apr 2023 - 10:28

score 126 · Answer 5 · 2023-04-18 04:53:10

126

Views

Idempotency of the Young symmetrizer

Published on 18 Apr 2023 - 4:53

score 125 · Answer 6 · 2026-03-20 19:02:26

125

Views

The irreducible representation of $S_n$ corresponding to the partition $n = (n − 1) + 1$

Published on 20 Mar 2026 - 19:02

score 37 · Answer 7 · 2026-03-20 19:02:27

37

Views

Tableau which corresponds to alternating square representation

Published on 20 Mar 2026 - 19:02

score 189 · Answer 8 · 2023-06-06 18:20:42

189

Views

Inequality regarding kostka numbers in representation theory

Published on 06 Jun 2023 - 18:20

score 153 · Answer 9 · 2023-06-27 11:19:14

153

Views

Dimension of irreducible totally-symmetric tensor product of two su(n) representations

Published on 27 Jun 2023 - 11:19

score 64 · Answer 10 · 2023-10-19 14:05:41

64

Views

Schur functors = Weyl functors in characteristic zero?

Published on 19 Oct 2023 - 14:05

score 27 · Answer 11 · 2023-12-13 21:59:55

27

Views

I want to count the multiplicity of specific peak sets occurring in a standard shifted tableau with some restrictions. Possibly using path counting?

Published on 13 Dec 2023 - 21:59

score 35 · Answer 12 · 2023-12-23 03:51:34

35

Views

Does this partial order on semistandard Young tableaux have a name?

Published on 23 Dec 2023 - 3:51

score 58 · Answer 13 · 2023-12-25 17:26:48

58

Views

An example of application of the Littlewood–Richardson rule

Published on 25 Dec 2023 - 17:26

score 48 · Answer 14 · 2026-03-20 23:43:22

48

Views

Restriction of induced representation over a Young subgroup and Littlewood-Richardson coefficients

Published on 20 Mar 2026 - 23:43

score 276 · Answer 15 · 2015-01-23 23:15:40

276

Views

Finding $\mathbf{10}\otimes \mathbf{8}\otimes \mathbf{8}\otimes \mathbf{8}$ in $SU(3)$

Published on 23 Jan 2015 - 23:15

List Question

Polynomials invariant under specific permutations or subgroups of $S_n$.

Reference request: Representation theory over fields of characteristic zero

Weighted sum over integer partitions involving hook lengths

Permuting the rows in ascending order first and then the columns of any Young tableau gives a standard Young tableau

Idempotency of the Young symmetrizer

The irreducible representation of $S_n$ corresponding to the partition $n = (n − 1) + 1$

Tableau which corresponds to alternating square representation

Inequality regarding kostka numbers in representation theory

Dimension of irreducible totally-symmetric tensor product of two su(n) representations

Schur functors = Weyl functors in characteristic zero?

I want to count the multiplicity of specific peak sets occurring in a standard shifted tableau with some restrictions. Possibly using path counting?

Does this partial order on semistandard Young tableaux have a name?

An example of application of the Littlewood–Richardson rule

Restriction of induced representation over a Young subgroup and Littlewood-Richardson coefficients

Finding $\mathbf{10}\otimes \mathbf{8}\otimes \mathbf{8}\otimes \mathbf{8}$ in $SU(3)$

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