  The aim of this work is to establish the existence of multi-peak solutions
for the following class of quasilinear problems \[ -
\mbox{div}\big(\epsilon^{2}\phi(\epsilon|\nabla u|)\nabla u\big) + V(x)\phi(|
u|)u = f(u)\quad \mbox{in} \quad \mathbb{R}^{N}, \] where $\epsilon$ is a
positive parameter, $ N\geq 2$, $V, f$ are continuous functions satisfying some
technical conditions and $\phi$ is a $C^{1}$-function.
