2018
DOI: 10.48550/arxiv.1812.09175
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The lattice permutation condition for Kronecker tableaux (Extended Abstract)

Abstract: We recently generalised the lattice permutation condition for Young tableaux to Kronecker tableaux and hence calculated a large new class of stable Kronecker coefficients labelled by co-Pieri triples. In this extended abstract we discuss important families of co-Pieri triples for which our combinatorics simplifies drastically.

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“…In addition, we have shown in [OZ] that the structure coefficient of the {s λ } basis are the reduced (or stable) Kronecker coefficients, ḡγ α,β [Aiz,BDE,BO,BDO,BOR1,BOR,EA,Mur,Mur2,Mur3]. The history of these problems indicates that they are difficult and are unlikely to be resolved in a single step.…”
Section: Introductionmentioning
confidence: 99%
“…In addition, we have shown in [OZ] that the structure coefficient of the {s λ } basis are the reduced (or stable) Kronecker coefficients, ḡγ α,β [Aiz,BDE,BO,BDO,BOR1,BOR,EA,Mur,Mur2,Mur3]. The history of these problems indicates that they are difficult and are unlikely to be resolved in a single step.…”
Section: Introductionmentioning
confidence: 99%