The Kronecker product of \(S_n\)-characters and an \(A\otimes B\) theorem for Capelli identities
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Publication:1145197
DOI10.1016/0021-8693(80)90100-3zbMath0445.16012OpenAlexW2076101459MaRDI QIDQ1145197
Publication date: 1980
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0021-8693(80)90100-3
Related Items (24)
On algebras satisfying symmetric identities ⋮ On the lee and associative codimensions growth ⋮ On the identities of subalgebras of matrices over the Grassmann algebra ⋮ Cocharacters of \(\mathbb Z/2\mathbb Z\)-graded algebras ⋮ On the codimensions of the verbally prime P.I. algebras ⋮ Asymptotics in the cocharacter sequence of \(A\otimes B\). ⋮ Growth for algebras satisfying polynomial identities. ⋮ On the largest Kronecker and Littlewood-Richardson coefficients ⋮ Sign trace identities ⋮ Durfee squares, symmetric partitions and bounds on Kronecker coefficients ⋮ Counterexamples for tensor products of p.I. Algebras ⋮ Cocharacters of g-graded algebras ⋮ On the kronecker product ofSn−-cocharacters for P.I. algebras ⋮ Incidence algebras, polynomial identities, and an a⊗b counterexample ⋮ Associative rings ⋮ Trace cocharacters of direct sums and tensor products ⋮ Colength sequences for matrices over Grassmann algebras. ⋮ On P.I. ring and standard identities ⋮ Hook Young diagrams with applications to combinatorics and to representations of Lie superalgebras ⋮ On the height of the Kronecker product of \(S_ n \)characters ⋮ Hook young diagrams, combinatorics and representations of Lie superalgebras ⋮ A polynomial rate of growth for the multiplicities in cocharacters of matrices ⋮ Applications of hook Young diagrams to P.I. algebras ⋮ Hook interpolations.
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