Estimating and computing Kronecker coefficients: a vector partition function approach

MaRDI QIDQ6644893

Marni Mishna, [[Person:6148956|Author name not available (Why is that?)]]

Publication date: 28 November 2024

Published in: The Australasian Journal of Combinatorics (Search for Journal in Brave)

zbMATH Keywords

Kronecker coefficientsvector partition functionssubgroup restriction problem

Mathematics Subject Classification ID

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Cites Work

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• Geometric invariant theory and generalized eigenvalue problem. II
• Reduced Kronecker coefficients and counter-examples to Mulmuley's strong saturation conjecture SH
• Triple multiplicities for \(s\ell (r+1)\) and the spectrum of the exterior algebra of the adjoint representation
• The stability of the Kronecker product of Schur functions
• The spectra of quantum states and the Kronecker coefficients of the symmetric group
• Nonzero Kronecker coefficients and what they tell us about spectra
• On the asymptotics of Kronecker coefficients.
• On vanishing of Kronecker coefficients
• A polynomiality property for Littlewood-Richardson coefficients
• On vector partition functions
• Bounds on Kronecker coefficients via contingency tables
• Production of faces of the Kronecker cone containing stable triples
• Horn inequalities for nonzero Kronecker coefficients
• Counting with rational generating functions
• The analysis of the Kronecker product of irreducible representations of the symmetric group.
• A combinatorial interpretation for the coefficients in the Kronecker product \(s_{(n-p,p)} \ast s_\lambda\)
• On P vs. NP and geometric complexity theory
• Quasipolynomial formulas for the Kronecker coefficients indexed by two two-row shapes (extended abstract)
• The honeycomb model of $GL_n(\mathbb C)$ tensor products I: Proof of the saturation conjecture
• A Polynomial Time Algorithm for Counting Integral Points in Polyhedra When the Dimension is Fixed
• Group characters and algebra
• Vector partition functions and Kronecker coefficients

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