Almost all Generalized Extraspecial $p$-Groups are Resistant
Radu Stancu

\begin{abstract} 
A $p$-group $P$ is called resistant if, for any finite group $G$
having $P$ as a Sylow $p$-subgroup, the normalizer $\N GP$ controles $p$-fusion 
in $G$. The aim of this paper is to prove that any generalized extraspecial 
$p$-group $P$ is resistant, excepting the case when $P=E\times A$ where $A$ is 
elementary abelian and $E$ is dihedral of order $8$ (when $p=2$) or is 
of order $p^3$ and exponent $p$ (when $p$ is odd). This generalizes a result of 
Green and Minh.
\end{abstract}