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Weak anchoring for a two-dimensional liquid crystal

  • Published:2015-06 Issue: Volume:119 Page:74-97
  • ISSN:0362-546X
  • Container-title:Nonlinear Analysis: Theory, Methods & Applications
  • language:en
  • Short-container-title:Nonlinear Analysis: Theory, Methods & Applications

Author:

Alama StanORCID,Bronsard Lia,Galvão-Sousa Bernardo

Funder

Natural Sciences and Engineering Research Council of Canada

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference22 articles.

1. Topological point defects in nematic liquid crystals;Kleman;Phil. Mag.,2004

2. On the asymptotic behavior of minimizers of the Ginzburg–Landau model in 2 dimensions;Struwe;Differential Integral Equations,1994

3. Asymptotic analysis for the Ginzburg–Landau equations;Rivière;Boll. Unione Mat. Ital. Sez. B Artic. Ric. Mat. (8),1999

4. Ginzburg–Landau Vortices;Bethuel,1994

5. Boundary vortices in thin magnetic films;Kurzke;Calc. Var. Partial Differential Equations,2006

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1. On minimizers of the 2D Ginzburg–Landau energy with tangential anchoring;Nonlinear Analysis;2023-07

2. An effective model for boundary vortices in thin-film micromagnetics;Mathematical Models and Methods in Applied Sciences;2023-06-21

3. Far-Field Expansions for Harmonic Maps and the Electrostatics Analogy in Nematic Suspensions;Journal of Nonlinear Science;2023-02-28

4. Thin film liquid crystals with oblique anchoring and boojums;Annales de l'Institut Henri Poincaré C, Analyse non linéaire;2020-08

5. Inside the Light Boojums: a Journey to the Land of Boundary Defects;Analysis in Theory and Applications;2020-06
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