A. Regev

activity

20002015

most citedKronecker multiplicities in the

(k, ℓ)

hook are polynomially bounded

3 citations · 8 across the 11 of their papers we have counts for

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math.RT2015

Growth for the central polynomials

Amitai Regev

We study the growth of the central polynomials for the algebras $G$ and $M_{k} (F)$ , the infinite dimensional Grassmann algebra and the $k \times k$ matrices over a field $F$ of charac…

math.RT2010★ 3 cited

Kronecker multiplicities in the $(k, ℓ)$ hook are polynomially bounded

Amitai Regev

The problem of decomposing the Kronecker product of $S_{n}$ characters is one of the last major open problems in the ordinary representation theory of the symmetric group $S_{n}$ . Here…

Growth for the central polynomials

Kronecker multiplicities in the (k,ℓ) hook are polynomially bounded

Kronecker multiplicities in the $(k, ℓ)$ hook are polynomially bounded