In this paper, we investigate the existence of normalized solutions for a quasilinear elliptic problem as follows \(\begin{cases}\Delta_{p}u+\lambda u^{p-1}=f(u), & x \in \mathbb{R}^{N},\\\int_{\mathbb{R}^{N}}|u|^{p}dx=\rho, & u \in W^{1,p}(\mathbb{R}^{N})\end{cases}\) where −Δp is the p-Laplace operator, 1 < p < N, N ≥ 3, ρ > 0 and λ > 0. f is a continuous function and satisfies some suitable conditions. Based on a Nehari–Pohozaev manifold, we show the existence of positive normalized solutions by using the minimization method.
