  In this paper we study entire radial solutions for the quasilinear
$p$-Laplace equation $\Delta_p u + k(x) f(u) = 0$ where $k$ is a radial
positive weight and the nonlinearity behaves e.g. as
$f(u)=u|u|^{q-2}-u|u|^{Q-2}$ with $q<Q$. In particular we focus our attention
on solutions (positive and sign changing) which are infinitesimal at infinity,
thus providing an extension of a previous result by Tang (2001).
