Results 111 to 120 of about 234 (130)
Quasisymmetric and noncommutative skew Pieri rules [PDF]
Advances in Applied Mathematics, 2018 18 pages, final version to appear in Adv.
Vasu Tewari
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Factorizations of Pieri rules for Macdonald polynomials
Discrete Mathematics, 1995 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A M Garsia
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Equivariant Pieri rules for isotropic Grassmannians [PDF]
Mathematische Annalen, 2015 26 ...
Changzheng Li, Li Changzheng
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Pieri rules for the K-theory of cominuscule Grassmannians [PDF]
Journal Fur Die Reine Und Angewandte Mathematik, 2012 We prove Pieri formulas for the multiplication with special Schubert classes in the K-theory of all cominuscule Grassmannians. For Grassmannians of type A this gives a new proof of a formula of Lenart. Our formula is new for Lagrangian Grassmannians, and for orthogonal Grassmannians it proves a special case of a conjectural Littlewood-Richardson rule ...
Anders Skovsted Buch
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Quantum Pieri rules for tautological subbundles
Advances in Mathematics, 2013 28 pages.
Changzheng Li
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Lattice Diagram Polynomials and Extended Pieri Rules
Advances in Mathematics, 1999 77 pages ...
François Bergeron +2 more
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Quantum Pieri rules for isotropic Grassmannians [PDF]
Inventiones Mathematicae, 2009 59 pages, LaTeX, 6 ...
Anders Skovsted Buch +2 more
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Pieri Rules for the Jack Polynomials in Superspace and the 6-Vertex Model [PDF]
Annales Henri Poincare, 2019 We present Pieri rules for the Jack polynomials in superspace. The coefficients in the Pieri rules are, except for an extra determinant, products of quotients of linear factors in $α$ (expressed, as in the usual Jack polynomial case, in terms of certain hook-lengths in a Ferrers' diagram). We show that, surprisingly, the extra determinant is related to
Luc Lapointe, Lapointe Luc
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Some of the next articles are maybe not open access.
A Pieri rule for key polynomials
2021Key polynomials are nonsymmetric generalizations of Schur polynomials that form a basis of the ring of polynomials. The question regarding the expansion of a product of key polynomials into the key basis is one that is as of yet largely unexplored. We present cancellation-free, multiplicity-free formula for a key polynomial expansion in the special ...
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Schur Polynomials: New Proof of Pieri's Rule
2023This study centers on Schur polynomials, which are a linear basis of the ring of symmetric polynomials and have significant applications in representation theory. Our focus is on decreasing operators, which are well-defined for Schur polynomials and determine their product.
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