An Elementary Partial Regularity Proof for Vector-Valued Obstacle Problems.
A Modified Dold-Lashof Construction that Does Classify H-Principal Fibrations.
P-Harmonic obstacle problems.
Some remarks on the boundary regularity for minima of variational problems with obstacles.
The Green-Matrix for Elliptic Systems which Satisfy the Legendre-Hadamard Condition.
Borel fibrations and G-spaces.
The Blow-Up of p-Harmonic maps.
Hypersurfaces of prescribed mean curvature enclosing a given body.
Everywhere regularity theorems for mappings which minimize -energy
On minimizers with prescribed divergence
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.
On the existence of weak solutions for degenerate systems of variational inequalities with critical growth
We prove the existence of solutions to systems of degenerate variational inequalities.
Smoothness for systems of degenerate variational inequalities with natural growth
We extend a regularity theorem of Hildebrandt and Widman [3] to certain degenerate systems of variational inequalities and prove Hölder-continuity of solutions which are in some sense stationary.
Variational Problems with Non-Convex Obstacles an and Integral-Constraint for Vector-Valued Functions.
Corrections to the Paper: Variational Problems with Non-Convex Obstacles and an Integral-Constraint for Vector-Valued Functions.
Partial regularity results for vector valued functions which minimize certain functionals having non quadratic growth under smooth side conditions.
On the Existence of Integral Currents with Prescribed Mean Curvature Vector.
Partial Regularity for Certain classes for Polyconvex functionals Related to Nonlinear Elasticity.
Global Gradient Bounds for Relaxed variational problems.
On the exterior problem in 2D for stationary flows of fluids with shear dependent viscosity
On the complement of the unit disk we consider solutions of the equations describing the stationary flow of an incompressible fluid with shear dependent viscosity. We show that the velocity field is equal to zero provided and uniformly. For slow flows the latter condition can be replaced by uniformly. In particular, these results hold for the classical Navier-Stokes case.
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