Liouville type theorem for stationary Navier–Stokes equations Por Seregin, G

THE EXISTENCE OF THE SOLUTION FOR VARIATIONAL-PROBLEMS IN THE MECHANICS OF PERFECTLY ELASTOPLASTIC SOLIDS Por Seregin, G

ON THE REGULARITY OF WEAK SOLUTIONS OF VARIATIONAL-PROBLEMS IN THE THEORY OF PLASTICITY Por Seregin, G

VARIATIONAL-PROBLEMS AND EVOLUTION VARIATIONAL-INEQUALITIES IN NONREFLEXIVE SPACES WITH APPLICATIONS TO PROBLEMS OF GEOMETRY AND PLASTICITY Por Seregin, G

A note on bounded scale-invariant quantities for the Navier-Stokes equations Por Seregin, G

EXTENSION OF THE VARIATIONAL FORMULATION OF THE PROBLEM FOR A RIGID-PLASTIC MEDIUM TO VELOCITY-FIELDS WITH SLIP-TYPE DISCONTINUITIES Por Seregin, G

THE CORRECT STATEMENT OF INITIAL BOUNDARY-VALUE-PROBLEMS IN THE MECHANICS OF IDEAL ELASTOPLASTIC MEDIA Por Seregin, G

DIFFERENTIABILITY PROPERTIES OF WEAK SOLUTIONS OF CERTAIN VARIATIONAL-PROBLEMS IN THE THEORY OF PERFECT ELASTOPLASTIC PLATES Por Seregin, G

A Certain Necessary Condition of Potential Blow up for Navier-Stokes Equations Por Seregin, G

VARIATION-DIFFERENCE SCHEMES FOR PROBLEMS IN THE MECHANICS OF IDEALLY ELASTOPLASTIC MEDIA Por Seregin, G

A Certain Necessary Condition of Potential Blow up for Navier-Stokes Equations Por Seregin, G

A note on local boundary regularity for the stokes system Por Seregin, G

Local regularity for suitable weak solutions of the Navier-Stokes equations Por Seregin, G

ON DIFFERENTIAL PROPERTIES OF WEAK SOLUTIONS OF NONLINEAR ELLIPTIC-SYSTEMS ARISING IN PLASTICITY THEORY Por Seregin, G

On smoothness of L3,?-solutions to the Navier?Stokes equations up to boundary Por Seregin, G

On uniqueness and regularity of generalized solutions to variational problems of phase equilibrium in solids Por Seregin, G

ON A VARIATIONAL DIFFERENCE SCHEME FOR PROBLEMS OF LIMITING EQUILIBRIUM Por Seregin, G

DIFFERENTIABILITY OF EXTREMALS OF VARIATIONAL-PROBLEMS IN THE MECHANICS OF PERFECTLY VISCO-PLASTIC MEDIA Por Seregin, G

Remark on Wolf’s condition for boundary regularity of the Navier–Stokes equations Por Seregin, G

Reverse Hölder inequality for a class of suitable weak solutions to the Navier–Stokes equations Por Seregin, G