Mathematical model for the basilar membrane as a two dimensional plate.
Method of lower and upper solutions for a generalized boundary value problem
Method of lower and upper solutions for a third-order three-point regular boundary value problem
Monotone positive solution of nonlinear third-order BVP with integral boundary conditions.
Monotone positive solutions for -Laplacian equations with sign changing coefficients and multi-point boundary conditions.
m-Point Boundary Value Problems
Multi point boundary-value problems at resonance for n-order differential equations: Positive and monotone solutions.
Multiple nonnegative solutions for second-order boundary-value problems with sign-changing nonlinearities.
Multiple positive solutions for a class of -point boundary value problems on time scales.
Multiple positive solutions for a nonlinear 2n-th order m-point boundary value problems.
Multiple positive solutions for a nonlinear -th order three-point boundary-value problem.
Multiple positive solutions for boundary value problems of second-order differential equations system on the half-line.
Multiple positive solutions for fourth-order three-point -Laplacian boundary-value problems.
Multiple positive solutions for impulsive singular boundary value problems with integral boundary conditions.
Multiple positive solutions for -point boundary value problem on time scales.
Multiple positive solutions for nonlinear boundary value problems with integral boundary conditions
In this paper we investigate the existence of multiple positive solutions for nonlinear boundary value problems with integral boundary conditions. We shall rely on the Leggett-Williams fixed point theorem.
Multiple positive solutions for nonlinear second-order m-point boundary-value problems with sign changing nonlinearities.
Multiple positive solutions for nonlinear third-order three-point boundary-value problems.
Multiple positive solutions for second-order -Laplacian dynamic equations with integral boundary conditions.
Multiple positive solutions for singular -point boundary-value problems with nonlinearities depending on the derivative.