Abstract

In this article we consider the question of the existence of positive symmetric solutions to the problems of the following type Δu=a(|x|)h(u)+b(|x|)g(u) for x∈RN, which are called entire large solutions. Here N ≥ 3, and we assume that a and b are nonnegative continuous spherically symmetric functions on RN. We extend results previously obtained for special cases of h and g and we will describe a real-world model in which such problems may arise.

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