Existence theorems for generalized distance on complete metric spaces.
Existence theorems for some optimal control problems
Existence Theorems for the Dirichlet Elliptic Inclusion Involving Exponential-Growth-Type Multivalued Right-Hand Side
We present two existence results for the Dirichlet elliptic inclusion with an upper semicontinuous multivalued right-hand side in exponential-type Orlicz spaces involving a vector Laplacian, subject to Dirichlet boundary conditions on a domain Ω⊂ ℝ². The first result is obtained via the multivalued version of the Leray-Schauder principle together with the Nakano-Dieudonné sequential weak compactness criterion. The second result is obtained by using the nonsmooth variational technique together with...
Existence theorems for the implicit complementarity problem.
Existence theorems in problems of optimal control
Existence Theorems in Quasilinear Optimal Control Problems
Existence theorems of solutions for a system of nonlinear inclusions with an application.
Existence via partial regularity for degenerate systems of variational inequalities with natural growth
We prove the existence of a partially regular solution for a system of degenerate variational inequalities with natural growth.
Extended fractional calculus of variations, complexified geodesics and Wong's fractional equations on complex plane and on Lie algebroids
In this work, we communicate the topic of complex Lie algebroids based on the extended fractional calculus of variations in the complex plane. The complexified Euler-Lagrange geodesics and Wong's fractional equations are derived. Many interesting consequences are explored.
Extended well-posedness for quasivariational inequalities.
Extensions of cyclically monotone mappings
Extensions of minimization theorems and fixed point theorems on a quasimetric space.
External approximation of first order variational problems via W-1,p estimates
Here we present an approximation method for a rather broad class of first order variational problems in spaces of piece-wise constant functions over triangulations of the base domain. The convergence of the method is based on an inequality involving norms obtained by Nečas and on the general framework of Γ-convergence theory.
Extremal functions for the Trudinger-Moser inequality in 2 dimensions.
Extremal solutions to a class of multivalued integral equations in Banach space.