Existence of multiple solutions of a second-order difference boundary value problem.
Existence of nonnegative solutions of singular boundary-value problems for second-order ordinary differential equations.
Existence of nontrivial solutions and sign-changing solutions for nonlinear dynamic equations on time scales.
Existence of nonzero nonnegative solutions of semilinear equations at resonance
The existence of nonzero nonnegative solutions are established for semilinear equations at resonance with the zero solution and possessing at most linear growth. Applications are given to nonlinear boundary value problems of ordinary differential equations.
Existence of one-signed solutions of nonlinear four-point boundary value problems
In this paper, we are concerned with the existence of one-signed solutions of four-point boundary value problems and where , is a constant and is a parameter, , with for . The proof of the main results is based upon bifurcation techniques.
Existence of periodic solution for a nonlinear fractional differential equation.
Existence of periodic solutions for a semilinear ordinary differential equation.
Existence of periodic solutions for Liénard-type p-Laplacian systems with variable coefficients
We study the existence of periodic solutions for Liénard-type p-Laplacian systems with variable coefficients by means of the topological degree theory. We present sufficient conditions for the existence of periodic solutions, improving some known results.
Existence of periodic solutions for nonlinear Liénard systems.
Existence of positive, negative, and sign-changing solutions to discrete boundary value problems.
Existence of positive pseudo-symmetric solutions for one-dimensional -Laplacian boundary-value problems.
Existence of positive radial solutions for a weakly coupled systems via blow up.
Existence of positive solution for semipositone second-order three-point boundary-value problem.
Existence of positive solutions for a class of arbitrary order boundary value problems involving nonlinear functionals
We give conditions which guarantee the existence of positive solutions for a variety of arbitrary order boundary value problems for which all boundary conditions involve functionals, using the well-known Krasnosel'skiĭ fixed point theorem. The conditions presented here deal with a variety of problems, which correspond to various functionals, in a uniform way. The applicability of the results obtained is demonstrated by a numerical application.
Existence of positive solutions for a discrete three-point boundary value problem.
Existence of positive solutions for a fourth-order multi-point beam problem on measure chains.
Existence of positive solutions for a fractional boundary value problem with lower-order fractional derivative dependence on the half-line
The aim of this paper is to study the existence of solutions to a boundary value problem associated to a nonlinear fractional differential equation where the nonlinear term depends on a fractional derivative of lower order posed on the half-line. An appropriate compactness criterion and suitable Banach spaces are used and so a fixed point theorem is applied to obtain fixed points which are solutions of our problem.
Existence of positive solutions for boundary value problems of second-order nonlinear differential equations on the half line.
Existence of positive solutions for boundary value problems of second-order functional-differential equations.
Existence of positive solutions for boundary-value problems with integral boundary conditions and sign changing nonlinearities.