AbstractWe study the existence, non-existence, and multiplicity of positive solutions for a class of systems of second-order ordinary differential equations using the fixed-point theorem of cone expansion/compression type, the upper–lower solutions method, and degree arguments. We apply our abstract results to study semilinear elliptic systems in bounded annular domains with non-homogeneous boundary conditions. Here the nonlinearities satisfy local superlinear assumptions
AbstractThis paper deals with the following inter-connected subjects: (i) Separation of positive rad...
AbstractThis paper deals with existence results for the following nonlinear problem with the Dirichl...
AbstractWe consider the problem of existence of positive solutions to the elliptic system Δu=p(|x|)v...
AbstractIn this paper, we establish a new infinite-dimensional linking theorem without (PS)-type ass...
AbstractThis paper investigates the existence of positive solutions for a second-order differential ...
AbstractThe existence of a positive, radial solution for superlinear elliptic boundary value problem...
AbstractWe prove existence and uniqueness of positive solutions for the boundary value problem(rN−1φ...
AbstractIn this paper, by the use of a fixed point theorem, many new necessary and sufficient condit...
AbstractIn this work, we study the existence of positive solutions for the system(P)−Δpu=μf(x,u,v)in...
AbstractHere we are concerned with the existence of positive solution for autonomous and nonautonomo...
AbstractThis paper deals with the existence of positive solutions to a Dirichlet problem for the sup...
AbstractIn this paper, we afford some sufficient conditions to guarantee the existence of multiple ...
AbstractIn this paper, we answer affirmatively an open problem (cf. Theorem 4′ in Ferrero and Gazzol...
AbstractWe are concerned with the following nonlinear Dirichlet problem:−Δu=h(x)uq+f(x,u),0⩽u∈H01(Ω)...
We use Morse theoretic arguments to obtain nontrivial solutions of semilinear elliptic boundary valu...
AbstractThis paper deals with the following inter-connected subjects: (i) Separation of positive rad...
AbstractThis paper deals with existence results for the following nonlinear problem with the Dirichl...
AbstractWe consider the problem of existence of positive solutions to the elliptic system Δu=p(|x|)v...
AbstractIn this paper, we establish a new infinite-dimensional linking theorem without (PS)-type ass...
AbstractThis paper investigates the existence of positive solutions for a second-order differential ...
AbstractThe existence of a positive, radial solution for superlinear elliptic boundary value problem...
AbstractWe prove existence and uniqueness of positive solutions for the boundary value problem(rN−1φ...
AbstractIn this paper, by the use of a fixed point theorem, many new necessary and sufficient condit...
AbstractIn this work, we study the existence of positive solutions for the system(P)−Δpu=μf(x,u,v)in...
AbstractHere we are concerned with the existence of positive solution for autonomous and nonautonomo...
AbstractThis paper deals with the existence of positive solutions to a Dirichlet problem for the sup...
AbstractIn this paper, we afford some sufficient conditions to guarantee the existence of multiple ...
AbstractIn this paper, we answer affirmatively an open problem (cf. Theorem 4′ in Ferrero and Gazzol...
AbstractWe are concerned with the following nonlinear Dirichlet problem:−Δu=h(x)uq+f(x,u),0⩽u∈H01(Ω)...
We use Morse theoretic arguments to obtain nontrivial solutions of semilinear elliptic boundary valu...
AbstractThis paper deals with the following inter-connected subjects: (i) Separation of positive rad...
AbstractThis paper deals with existence results for the following nonlinear problem with the Dirichl...
AbstractWe consider the problem of existence of positive solutions to the elliptic system Δu=p(|x|)v...