Infinitely many radial solutions for a $ p $-Laplacian problem with indefinite weight

We prove the existence of infinitely many sign changing radial solutions for a \begin{document}$ p $\end{document}-Laplacian Dirichlet problem in ball. Our involves weight function that is positive at center unit ball and negative its boundary. Standard initial value problems-phase plane analysis arguments do not apply here because to corresponding may blow up near boundary due fact our We overcome this difficulty by connecting singular with those regular vanishes