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Stability of the coincidence set of a solution to a parabolic variational inequality with an obstacle
Mikheeva A., Dautov R.
solution to a parabolic variational inequality with an obstacle inside the domain. It is based
Penalty Methods for One-Sided Parabolic Problems with Piecewise Smooth Obstacles
Dautov R.Z.
problems with piecewise smooth obstacles, which include an important subclass of polyhedra. It is shown
Thin obstacle problem: Estimates of the distance to the exact solution
Apushkinskaya D.E., Repin S.I.
We consider elliptic variational inequalities generated by obstacle type problems with thin
Construction of approximate solutions to an elliptic variational problem with a thin obstacle
Potyomkina A.N.
Construction of approximate solutions to an elliptic variational problem with a thin obstacle
Guaranteed error estimates for approximate solutions of the problem with an obstacle for the p-Laplace operator
Novikova A.A.
Guaranteed error estimates for approximate solutions of the problem with an obstacle for the p
A posteriory estimates on solutions for a forth order elliptic problem with obstacle
Darovskaya K.A.
A posteriory estimates on solutions for a forth order elliptic problem with obstacle
A posteriori estimates for obstacle problems
Apushkinskaya D.E.
A posteriori estimates for obstacle problems
On a posteriory error estimates for a biharmonic obstacle problem
Darovskaya K.A.
On a posteriory error estimates for a biharmonic obstacle problem
A posteriori error estimates for the parabolic obstacle problems
Apushkinskaya Darya
The talk is concerned with functional type a posteriori estimates for a model obstacle problem
Stability of the coincidence set of a solution to a parabolic variational inequality with an obstacle
Mikheeva A., Dautov R.
solution to a parabolic variational inequality with an obstacle inside the domain. It is based

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