Results 11 to 20 of about 7,082 (154)
Equivariant Pieri rules for isotropic Grassmannians [PDF]
Mathematische Annalen, 2015 26 ...
Li, Changzheng, Ravikumar, Vijay
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Cox rings of moduli of quasi parabolic principal bundles and the K-Pieri rule
Journal of Combinatorial Theory - Series A, 2016 We study a toric degeneration of the Cox ring of the moduli of principal $SL_m(\mathbb{C})$ bundles on the projective line, with quasi parabolic data given by the the stabilizer of the highest weight vector in $\mathbb{C}^m$ and its dual $\bigwedge^{m-1}(
Manon, Christopher
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The Pieri Rule for Dual Immaculate Quasi-Symmetric Functions [PDF]
Annals of Combinatorics, 2016 14 pages, corrections from v1 and ...
Bergeron, Nantel +2 more
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Equivariant Pieri Rule for the homology of the affine Grassmannian [PDF]
Journal of Algebraic Combinatorics, 2012 20 ...
Lam, Thomas, Shimozono, Mark
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The Pieri Rule for GL n Over Finite Fields [PDF]
Operator Theory: Advances and Applications, 2020 The Pieri rule gives an explicit formula for the decomposition of the tensor product of irreducible representation of the complex general linear group GL(n,C) with a symmetric power of the standard representation on C^n. It is an important and long understood special case of the Littlewood-Richardson rule for decomposing general tensor products of ...
Gurevich, S., Howe, R.
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The co-Pieri rule for stable Kronecker coefficients
Journal of Combinatorial Theory, Series A, 2021 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bowman, C., De Visscher, M., Enyang, J.
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Bumping algorithm for set-valued shifted tableaux [PDF]
Discrete Mathematics & Theoretical Computer Science, 2011 We present an insertion algorithm of Robinson–Schensted type that applies to set-valued shifted Young tableaux. Our algorithm is a generalization of both set-valued non-shifted tableaux by Buch and non set-valued shifted tableaux by Worley and Sagan.
Takeshi Ikeda +2 more
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The ABC's of affine Grassmannians and Hall-Littlewood polynomials [PDF]
Discrete Mathematics & Theoretical Computer Science, 2012 We give a new description of the Pieri rule for $k$-Schur functions using the Bruhat order on the affine type-$A$ Weyl group. In doing so, we prove a new combinatorial formula for representatives of the Schubert classes for the cohomology of affine ...
Avinash J. Dalal, Jennifer Morse
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Skew Pieri rules for Hall–Littlewood functions [PDF]
Journal of Algebraic Combinatorics, 2012 We produce skew Pieri Rules for Hall–Littlewood functions in the spirit of Assaf and McNamara (FPSAC, 2010). The first two were conjectured by the first author (FPSAC, 2011). The key ingredients in the proofs are a q-binomial identity for skew partitions that are horizontal strips and a Hopf algebraic identity that expands products of skew elements in ...
Matjaž Konvalinka, Aaron Lauve
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Super-Schur polynomials for Affine Super Yangian Y( gl ̂ $$ \hat{\mathfrak{gl}} $$ 1|1)
Journal of High Energy Physics, 2023 We explicitly construct cut-and-join operators and their eigenfunctions — the Super-Schur functions — for the case of the affine super-Yangian Y( gl ̂ $$ \hat{\mathfrak{gl}} $$ 1|1).
Dmitry Galakhov +2 more
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