Asymptotics for quasilinear elliptic non-positone problems
Volume 79 / 2002
Annales Polonici Mathematici 79 (2002), 85-95
MSC: Primary 35J25, 35J65.
DOI: 10.4064/ap79-1-7
Abstract
In the recent years, many results have been established on positive solutions for boundary value problems of the form where \lambda>0, {\mit\Omega} is a bounded smooth domain and f(s)\geq 0 for s\geq 0. In this paper, a priori estimates of positive radial solutions are presented when N > p>1, {\mit\Omega} is an N-ball or an annulus and f\in C^1(0,\infty)\cup C^0([0,\infty)) with f(0)<0 (non-positone).