- Authors:
-
F. Bethuel; G. Orlandi; D. Smets
- Title:
-
Convergence of the parabolic Ginzburg-Landau equation to motion by mean curvature.
- Year:
-
2003
- Type of item:
-
Articolo in Rivista
- Tipologia ANVUR:
- Articolo su rivista
- Language:
-
Inglese
- Format:
-
A Stampa
- Referee:
-
Sì
- Name of journal:
- Comptes Rendus de l'Académie des Sciences de Paris, série I (Mathématiques)
- ISSN of journal:
- 1631-073X
- N° Volume:
-
336
- Number or Folder:
-
9
- :
- Elsevier
- Page numbers:
-
719-723
- Keyword:
-
Parabolic equations; Ginzburg-Landau; motio by mean curvature
- Short description of contents:
- We show that energy concentration sets of solutions to the parabolic Ginzburg-landau equations evolve, in the singular limit, as a mean curvature motion in the varifold sense of Brakke
- Product ID:
-
16316
- Handle IRIS:
-
11562/16316
- Deposited On:
-
December 3, 2007
- Last Modified:
-
August 16, 2021
- Bibliographic citation:
-
F. Bethuel; G. Orlandi; D. Smets,
Convergence of the parabolic Ginzburg-Landau equation to motion by mean curvature.
«Comptes Rendus de l'Académie des Sciences de Paris, série I (Mathématiques)»
, vol.
336
, n.
9
,
2003
,
pp. 719-723
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