Partial Regularity for Harmonic Maps and Related Problems
By Roger Moser. 2005
148 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/41b42ba58b8e030573f9a35edab1f0782e4c5442
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Michael Struwe
- Armin Schikorra
- T. Lamm
- T. Rivière
- Christof Melcher
- Changyou Wang
- Frank Müller
- Shijin Ding
In Computational Theory and Mathematics
- T. Lamm
- T. Rivière
- Shijin Ding
- Armin Schikorra
- Christof Melcher
- Changyou Wang
- Frank Müller
- Michael Struwe
In Geometry and Topology
- T. Lamm
- T. Rivière
- Changyou Wang
- Michael Struwe
- Armin Schikorra
- Frank Müller
- Christof Melcher
- Shijin Ding
Citations in the corpus
- Global Solvability of the Cauchy Problem for the Landau-Lifshitz-Gilbert Equation in Higher Dimensions (2011, methodology): “In dimension n = 3, 4 perturbative methods based on elliptic problems on suitable time slices provide local regularity conditions for LLG in terms of certain scaling invariant space-time norms of Morrey-type, see [25, 24, 35].”
- Partial regularity for biharmonic maps, revisited (2008, methodology): “To see (4) consider for simplicity the case of a biharmonic map u = (u 1 ,..., u n ) to a closed hypersurface N ⊂ R n with normal ν .A s in [ 9 ], the general case is obtained in similar”
- Boundary regularity via Uhlenbeck–Rivière decomposition (2008, methodology): “In addition, the arguments used here and adapted from [RS08] to establish the Morrey type estimates for p < 2 seem to be more general in having generalizations to higher dimensional systems.”
- Finite Time singularity of the Landau-Lifshitz-Gillbert Equation (2007, background): “[3, 4]), the above mentioned results by [10, 11, 16, 17] are limited to low dimensions.”
- Conservation Laws for Fourth Order Systems in Four Dimensions (2006, background): “In Riviere and Struwe ( 2006 ), Struwe and the second author used the existence of an “almost” conservation law, which was motivated by the conservation law ( 1.”