Triple positive solutions for the \(\Phi\)-Laplacian when \(\Phi\) is a sup-multiplicative-like function
Electronic journal of differential equations, Tome 2004 (2004)
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].
Classification : 34B15, 34B18
Keywords: boundary value problems, positive solutions, $\Phi$-Laplacian, Leggett-Williams fixed point theorem
@article{EJDE_2004__2004__a188,
     author = {Karakostas,  George L.},
     title = {Triple positive solutions for the {\(\Phi\)-Laplacian} when {\(\Phi\)} is a sup-multiplicative-like function},
     journal = {Electronic journal of differential equations},
     year = {2004},
     volume = {2004},
     zbl = {1057.34010},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/EJDE_2004__2004__a188/}
}
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%T Triple positive solutions for the \(\Phi\)-Laplacian when \(\Phi\) is a sup-multiplicative-like function
%J Electronic journal of differential equations
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%V 2004
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%F EJDE_2004__2004__a188
Karakostas,  George L. Triple positive solutions for the \(\Phi\)-Laplacian when \(\Phi\) is a sup-multiplicative-like function. Electronic journal of differential equations, Tome 2004 (2004). http://geodesic.mathdoc.fr/item/EJDE_2004__2004__a188/