157 citations · 642 across the 35 of their papers we have counts for
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math.CA2016★ 4 cited
Solving xz=yy in certain subsets of finite groups
Tom Sanders
We show that if G is a finite group and A is a subset of G with no non-trivial solutions to xz=yy then |A| < |G|/(log log |G|)^c.
math.CO2016
A statistical approach to covering lemmas
Tom Sanders
We discuss a statistical variant of Ruzsa's covering lemma and use it to show that if G is an Abelian group of bounded exponent and A in G has |A+A| < K|A| then the subgroup genera…
math.CA2016★ 7 cited
Bounds in Cohen's idempotent theorem
Tom Sanders
We show that if is a finite Abelian group and is an integer-valued map on with algebra norm at most then there is some , cosets of (possibly d…