Nonzero star products*

DOI10.1080/03081089008817992zbMath0701.15026OpenAlexW1969195614MaRDI QIDQ3478552

J. A. Dias da Silva, Amélia Fonseca

Publication date: 1990

Published in: Linear and Multilinear Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/03081089008817992

zbMATH Keywords

symmetric groupsymmetry classes of tensorstensor productstar productsymmetrizerirreducible (complex) characters

Mathematics Subject Classification ID

Multilinear algebra, tensor calculus (15A69)

Related Items (16)

Symmetrized Tensors and Spherical Functions ⋮ The covering number of the elements of a matroid and generalized matrix functions ⋮ Multilinearity partitions of characters of embedded groups^* ⋮ New conditions for equality of decomposable symmetrized tensors ⋮ Symmetry classes of tensors:dual indices ⋮ Induced operators on symmetry classes of tensors ⋮ Rank Partitions under Small Perturbations ⋮ Operator properties of \(T\) and \(K(T)\) ⋮ Small perturbations and pairs of matrices that have the same immanent ⋮ Variation of induced linear operators ⋮ Conditions for a symmetrized tensor associated with a spherical function to be zero ⋮ The multilinear algebra of José Dias da Silva and the Portuguese school of mathematics ⋮ On a permutation character ofS_m ⋮ Orthogonal decomposable symmetrized tensors ⋮ Indices and nonzero decomposable elements of a symmetry class of tensors ⋮ Row and column rank partitions under small perturbations

Cites Work

• Conditions for a symmetrized decomposable tensor to be zero
• Elementary divisors of induced transformations on symmetry classes of tensors
• Nonzero decomposable symmetrized tensors
• The index of a symmetry class of tensors
• On the μ-colorings of a matroid
• On the multilinearity partition of an irreducible character
• Unnamed Item

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