Nonlinear Sciences – Pattern Formation and Solitons
Scientific paper
2001-04-16
Nonlinear Sciences
Pattern Formation and Solitons
4 pagess, 4 figures, letter
Scientific paper
10.1209/epl/i2002-00404-8
We present a theoretical explanation for the interfacial zigzag instability that appears in anisotropic systems. Such an instability has been experimentally highlighted for an Ising wall formed in a nematic liquid crystal cell under homeotropic anchoring conditions. From an envelope equation, relevant close to the Freedericksz transition, we have derived an asymptotic equation describing the interface dynamics in the vicinity of its bifurcation. The asymptotic limit used accounts for a strong difference between two of the elastic constants. The model is characterized by a conservative order parameter which satisfies a Cahn-Hilliard equation. It provides a good qualitative understanding of the experiments.
Chevallard C.
Clerc Marcel G.
Coullet Pierre
Gill J.-M.
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