Existence and Partial Regularity Results for the Heat Flow for Harmonic Maps.

Michael Struwe; Yunmei Chen

Mathematische Zeitschrift (1989)

  • Volume: 201, Issue: 1, page 83-104
  • ISSN: 0025-5874; 1432-1823

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Struwe, Michael, and Chen, Yunmei. "Existence and Partial Regularity Results for the Heat Flow for Harmonic Maps.." Mathematische Zeitschrift 201.1 (1989): 83-104. <http://eudml.org/doc/174037>.

@article{Struwe1989,
author = {Struwe, Michael, Chen, Yunmei},
journal = {Mathematische Zeitschrift},
keywords = {solution to the evolution problem; harmonic maps; regular harmonic map; regularity for heat flows},
number = {1},
pages = {83-104},
title = {Existence and Partial Regularity Results for the Heat Flow for Harmonic Maps.},
url = {http://eudml.org/doc/174037},
volume = {201},
year = {1989},
}

TY - JOUR
AU - Struwe, Michael
AU - Chen, Yunmei
TI - Existence and Partial Regularity Results for the Heat Flow for Harmonic Maps.
JO - Mathematische Zeitschrift
PY - 1989
VL - 201
IS - 1
SP - 83
EP - 104
KW - solution to the evolution problem; harmonic maps; regular harmonic map; regularity for heat flows
UR - http://eudml.org/doc/174037
ER -

Citations in EuDML Documents

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  1. Chun Liu, Noel J. Walkington, Mixed methods for the approximation of liquid crystal flows
  2. Fang Hua Lin, Solutions of Ginzburg-Landau equations and critical points of the renormalized energy
  3. Robert L. Jerrard, Halil Mete Soner, Scaling limits and regularity results for a class of Ginzburg-Landau systems
  4. Chun Liu, Noel J. Walkington, Mixed Methods for the Approximation of Liquid Crystal Flows
  5. P. Podio-Guidugli, Le equazioni di evoluzione dei continui ferromagnetici
  6. Arina A. Arkhipova, Solvability problem for strong-nonlinear nondiagonal parabolic system
  7. Michael Struwe, The evolution of harmonic maps
  8. J.-M. Coron, Nonuniqueness for the heat flow of harmonic maps
  9. Yun Mei Chen, Roberta Musina, Harmonic mappings into manifolds with boundary
  10. Fabrice Bethuel, Giandomenico Orlandi, Didier Smets, Motion of concentration sets in Ginzburg-Landau equations

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