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Dirac-harmonic maps from degenerating spin surfaces I : the Neveu–Schwarz case
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Zhu, Miaomiao (2009) Dirac-harmonic maps from degenerating spin surfaces I : the Neveu–Schwarz case. Calculus of Variations and Partial Differential Equations, Vol.35 (No.2). pp. 169-189. doi:10.1007/s00526-008-0201-6 ISSN 0944-2669.
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Official URL: http://dx.doi.org/10.1007/s00526-008-0201-6
Abstract
We study Dirac-harmonic maps from degenerating spin surfaces with uniformly bounded energy and show the so-called generalized energy identity in the case that the domain converges to a spin surface with only Neveu–Schwarz type nodes. We find condition that is both necessary and sufficient for the W 1,2 × L 4 modulo bubbles compactness of a sequence of such maps.
Item Type: | Journal Article | ||||
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Divisions: | Faculty of Science, Engineering and Medicine > Science > Mathematics | ||||
Journal or Publication Title: | Calculus of Variations and Partial Differential Equations | ||||
Publisher: | Springer | ||||
ISSN: | 0944-2669 | ||||
Official Date: | 2009 | ||||
Dates: |
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Volume: | Vol.35 | ||||
Number: | No.2 | ||||
Page Range: | pp. 169-189 | ||||
DOI: | 10.1007/s00526-008-0201-6 | ||||
Status: | Peer Reviewed | ||||
Publication Status: | Published | ||||
Access rights to Published version: | Restricted or Subscription Access |
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