%0 Journal Article
%T Triple positive solutions for the $Phi$-Laplacian when $Phi$ is a sup - multiplicative - like function
%A George L. Karakostas
%J Electronic Journal of Differential Equations
%D 2004
%I Texas State University
%X The existence of triple positive solutions for a boundary-value problem governed by the $Phi$-Laplacian is investigated, when $Phi$ is a so-called sup-multiplicative-like function (in a sense introduced in [22]) and the boundary conditions include nonlinear expressions at the end points (as in [21, 28]). The Leggett-Williams fixed point theorem in a cone is used. The results improve and generalize known results given in [21].
%K Boundary value problems
%K positive solutions
%K $Phi$-Laplacian
%K Leggett-Williams fixed point theorem.
%U http://ejde.math.txstate.edu/Volumes/2004/69/abstr.html