  We consider Finsler $p$-Laplace equations under pure and perturbed singular
nonlinearities to establish the existence of unique and multiple solutions
respectively. Our main emphasis is the case of the variable singular exponent.
We employ the method of approximation and variational approach. To the best of
our knowledge, the main results are new also for the $p=2$ case in the context
of the Finsler $p$-Laplace operator.
