  We provide an abundance of strongly regular graphs (SRGs) for certain
parameters $(n, k, \lambda, \mu)$ with $n < 100$. For this we use Godsil-McKay
(GM) switching with a partition of type $4,n-4$ and Wang-Qiu-Hu (WQH) switching
with a partition of type $3,3,n-6$ or $4,4,n-8$. In most cases, we start with a
highly symmetric graph which belongs to a finite geometry. Many of the obtained
graphs are new; for instance, we find 16565438 strongly regular graphs with
parameters $(81, 30, 9, 12)$ while only 15 seem to be described in the
literature.
  We provide statistics about the size of the occurring automorphism groups. We
also find the recently discovered Kr\v{c}adinac partial geometry, thus finding
a third method of constructing it.
