Regular solutions of the stationary Navier-Stokes equations on ....
The evolution of harmonic maps
A Global Compactness Result for Elliptic Boundary Value Problems Involving Limiting Nonlinearities.
On a critical point theory for minimal surfaces spanning a wire in Rn.
A Morse theory for annulus-type minimal surfaces.
A Counterexample in Elliptic Regularity Theory.
Infinitely Many Critical Points for Functionals which are not Even and Applications to Superlinear Boundary Value Problems.
On the Hölder Continuity of Bounded Weak Solutions of Quasilinear Parabolic Systems.
The evolution of harmonic mappings with free boundaries.
Large H-Surfaces Via the Mountain-Pass-Lemma.
Multiple Solutions of Differential Equations Without the Palais-Smale Condition.
On the evolution of harmonic mappings of Riemannian surfaces.
Quasilinear elliptic eigenvalue problems.
Three non-trival solutions of anticoercive boundary value problems for the Pseudo-Laplace-operator.
Recent existence and regularity results for wave maps
Curvature flows on surfaces
Prompted by recent work of Xiuxiong Chen, a unified approach to the Hamilton-Ricci and Calabi flows on a closed, compact surface is presented, recovering global existence and exponentially fast asymptotic convergence from concentration-compactness results for conformal metrics.
Critical points of embeddings of into Orlicz spaces
Globally regular solutions to the Klein-Gordon equation
Positive solutions of critical semilinear elliptic equations on non-contractible planar domains
For semilinear elliptic equations of critical exponential growth we establish the existence of positive solutions to the Dirichlet problem on suitable non-contractible domains.
The critical nonlinear wave equation in two space dimensions
Extending our previous work, we show that the Cauchy problem for wave equations with critical exponential nonlinearities in 2 space dimensions is globally well-posed for arbitrary smooth initial data.
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