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Hook-length formula (equivalent)

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#abstract-algebra #representation-theory #symmetric-groups #young-tableaux
244
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Complex conjugated representation and Young tableaux

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#representation-theory #lie-groups #lie-algebras #young-tableaux
61
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Bijection between Standard Young Tableaux of height $\leq 2$ and $\lfloor n/2 \rfloor$-element subsets of $[n]$.

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#combinatorics #young-tableaux
47
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Smallest rectangle inscribing Young tableaux

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#integer-partitions #young-tableaux
585
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Cycle type of a permutation in $S_n$ and its relation to partition of $n$ and its Young diagram

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#group-theory #young-tableaux
272
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GAP: how to obtain the Young Symmetrizer?

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#group-theory #symmetric-groups #gap #young-tableaux
173
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Reference for Identities of Young Symmetrizers

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#reference-request #representation-theory #young-tableaux
904
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Constructing a centrally primitive idempotent in the group algebra of the symmetric group

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#ring-theory #representation-theory #symmetric-groups #idempotents #young-tableaux
62
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Putting Entries in Young Diagram to make Tableaux

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#combinatorics #young-tableaux
300
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Which is the importance of Young’s tableaux in mathematics?

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#combinatorics #matrices #young-tableaux
132
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Given certain set of symmetries of a tensor, how do you associate the corresponding young tableaux

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#representation-theory #symmetric-groups #young-tableaux
320
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Non-Intersecting up-right lattice paths and standard Young Tableaux

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#combinatorics #reference-request #young-tableaux
1.3k
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Involutions, RSK and Young Tableaux

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#combinatorics #representation-theory #permutations #young-tableaux
133
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Signed column sum for Young tableau $t$

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#representation-theory #symmetric-groups #young-tableaux
65
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Why do we have $\{s\} = \pi\{t\}$ for some $\pi \in C_t$?

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#representation-theory #symmetric-groups #young-tableaux

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