  The main purpose of this paper is to study the existence of least energy
sign-changing solutions for Logarithmic weighted $(N,p)$-Laplacian problem in
the unit ball $B$ of $\mathbb{R}^{N},$ $N>2$. The non-linearity of the equation
is assumed to have exponential growth in view of Trudinger-Moser type
inequalities. In order to obtain our existence result, we use the constrained
minimization in Nehari set, the quantitative deformation Lemma and degree
theory results.
