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Thin obstacle problem: Estimates of the distance to the exact solution obstacles. For this class of problems, we deduce estimates of the distance (measured in terms of the natural
Biharmonic Obstacle Problem: Guaranteed and Computable Error Bounds for Approximate Solutions the exact solution (minimizer) of the corresponding variational problem and any function (approximation
On estimates for solutions of systems of convex inequalitiesThe distance from a given point to the solution set of a system of strict and nonstrict
Derivation of fully computable error bounds from a posteriori error identitiesA posteriori error identities are functional relations that control distances between the exact
A Posteriori Error Estimates for Approximate Solutions to the Obstacle Problem for the $p$ -Laplacian of deviations from exact solutions of the obstacle problem for the $p $-Laplacian. They hold true for any
A Posteriori Error Estimates for Approximate Solutions to the Obstacle Problem for the -Laplacian for themeasures of deviations from exact solutions of the obstacle problem for the -Laplacian. They hold true
Parabolic time dependent source identification problem with involution and Neumann condition parabolic problem is established. The stable difference scheme for the approximate solution of this problem
Mixed complementarity problems: regularity, estimates for the distance to a solution, and Newton methods, and systems of Karush-Kuhn-Tucker-type. Estimates for the distance to a solution are given. For finding
Analysis of an Exact Solution of Problem of the Evaporative Convection (Review). Part II. Three-dimensional FlowsIn the paper the review of exact solutions of the three-dimensional convection problems
Method of penalization for the state equation for an elliptical optimal control problem equation. We derive the error estimates for the distance between the exact and regularized solutions. We
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