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kassabov

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Name	kassabov
Member for	2 years
Seen	Aug 27 at 7:11
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Location	Southampton, UK
Age	35

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Does $\mathbb{K}[G]\simeq\mathbb{K}[H]$ for some field $\mathbb{K}$ of characteristic $p$, imply $\mathbb{F}_p[G]\simeq\mathbb{F}_p[H]$?

Is the number of irreducible representations of G always bigger (or equal) to the number of irreducible representations of H, with H a subgroup of G?

Residual p-finiteness of principal congruence subgroups

A question about groups of intermediate growth

A question about groups of intermediate growth, II

p^2 dividing n^8-n^4+1

Growth of smallest closed geodesic in congruence subgroups?

size of smallest generating set of a group

Efficient presentations for finite groups

A regular n,2d graph is a good expander.

abelian centralizers in almost simple groups

Dimension of fixed points of Galois group actions

Number of Geodesic Paths Passing Through a Vertex in an Expander Graph

area of triangle from coefficients of its cubic?

Is every finitely generated idempotent ring singly generated as a two-sided ideal?

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