arXiv · 2409.04274
Local control and Bogomolov multipliers of finite groups
Abstract
We show that if a Sylow $p$-subgroup of a finite group $G$ is nilpotent of class at most $p$, then the $p$-part of the Bogomolov multiplier of $G$ is locally controlled.
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Primoz Moravec. 2024-09-06. Local control and Bogomolov multipliers of finite groups. https://arxiv.org/abs/2409.04274
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