Results 231 to 240 of about 162,537 (268)
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2017
Chapter 22 will describe the partition of \(W={\mathfrak S}_n\) into left, right and two-sided cells in terms of the Robinson–Schensted–Knuth correspondence. This will be obtained as an application of the methods developed in Chapters 8 and 9 (parabolic induction, cellular maps, coplactic/Vogan classes).
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Chapter 22 will describe the partition of \(W={\mathfrak S}_n\) into left, right and two-sided cells in terms of the Robinson–Schensted–Knuth correspondence. This will be obtained as an application of the methods developed in Chapters 8 and 9 (parabolic induction, cellular maps, coplactic/Vogan classes).
openaire +1 more source
Symmetric group characters as symmetric functions
Advances in Mathematics, 2021Mike Zabrocki, Rosa Orellana
exaly
On the Representation of the Symmetric Group
Proceedings of the London Mathematical Society, 1954openaire +1 more source
On the Representations of the Symmetric Group
American Journal of Mathematics, 1938openaire +2 more sources
Symmetric Tensors and Symmetric Tensor Rank
SIAM Journal on Matrix Analysis and Applications, 2008Pierre Comon +2 more
exaly
On the Representations of the Symmetric Group
American Journal of Mathematics, 1937openaire +2 more sources
Computing symmetric rank for symmetric tensors
Journal of Symbolic Computation, 2011Alessandro Gimigliano +1 more
exaly