On a class of nonlinear variational inequalities: high concentration of the graph of weak solution via its fractional dimension and Minkowski content.
On a class of second-order impulsive boundary value problem at resonance.
On a Classical Nicoletti Boundary Value Problem.
On a Difference Scheme of Exponential Type for a Nonlinear Singular Perturbation Problem.
On a differential-algebraic problem
The method of quasilinearization is a procedure for obtaining approximate solutions of differential equations. In this paper, this technique is applied to a differential-algebraic problem. Under some natural assumptions, monotone sequences converge quadratically to a unique solution of our problem.
On a finite difference analogue of a singular boundary value problem.
On a finite difference analogue of forth order for boundary value problem.
On a fixed point theorem and applications to a two point boundary value problem
On a fourth order periodic boundary value problem
Existence and uniqueness of the solution to a fourth order nonlinear vector periodic boundary value problem is proved by using the estimates for derivatives of the Green function for the corresponding homogenous scalar problem
On a fourth-order finite difference method for nonlinear two-point boundary value problems.
On a Fučík problem
On a general similarity boundary layer equation.
On a generalization of a theorem of S. Bernstein
On a Generalized Linear Boundary Value Problem
On a Lagrange problem and its generalizations
On a method of construction of the solution of a multipoint boundary value problem for a system of generalized ordinary differential equations.
On a multipoint boundary value problem for linear ordinary differential equations with singularities
A criterion for the unique solvability of and sufficient conditions for the correctness of the modified Vallèe-Poussin problem are established for the linear ordinary differential equations with singularities.
On a nonconvex boundary value problem for a first order multivalued differential system
We consider a boundary value problem for first order nonconvex differential inclusion and we obtain some existence results by using the set-valued contraction principle.
On a nonlinear elliptic boundary value problem
On a nonlinear fractional order differential inclusion.