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Concentration compactness for critical radial wave maps

Joachim Krieger, Elisabetta Chiodaroli

We consider radially symmetric, energy critical wave maps from (1 + 2)-dimensional Minkowski space into the unit sphere

\mathbf{S}^m

, m≥1, and prove global regularity and scattering for classical smooth data of finite energy. In addition, we establish a ...

2018

N-sphère

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Voss Surfaces: A Design Space for Geodesic Gridshells

Multiple ergodic averages along functions from a Hardy field: convergence, recurrence and combinatorial applications

Geometric ergodicity for some space-time max-stable Markov chains

Spherical Convolutionnal Neural Networks: Empirical Analysis of SCNNs

Are Photonic Nanojets Achromatic?

Normal-Based Interpolating Subdivision For The Geometric Representation Of Deformable Models

Concentration compactness for critical radial wave maps

On the diametric compression strength test of brittle spherical particles

Discontinuous Galerkin scheme for the spherical shallow water equations with applications to tsunami modeling and prediction

When droplets deform, break up and propel microswimmers

When droplets deform, break up and propel microswimmers

Multiple ergodic averages along functions from a Hardy field: convergence, recurrence and combinatorial applications

Voss Surfaces: A Design Space for Geodesic Gridshells

Geometric ergodicity for some space-time max-stable Markov chains

Are Photonic Nanojets Achromatic?

Spherical Convolutionnal Neural Networks: Empirical Analysis of SCNNs

On the diametric compression strength test of brittle spherical particles

Concentration compactness for critical radial wave maps

Normal-Based Interpolating Subdivision For The Geometric Representation Of Deformable Models

Discontinuous Galerkin scheme for the spherical shallow water equations with applications to tsunami modeling and prediction