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THEORY AND SIMULATION – MICROSCOPIC AND MACROSCOPIC

TRANSIENT PATTERN DYNAMICS IN THE MAGNETIC NON-FRÉEDERICKSZ TWIST GEOMETRY

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Pages 239-250 | Published online: 07 Jan 2010

REFERENCES

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  • Casquilho , J. P. and Figueirinhas , J. L. 2002 . Liq. Cryst. , 29 : 127 n°1
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  • de Gennes , P. G. and Prost , J. 1993 . The physics of Liquid Crystals , 2 Oxford Clarendon Press .
  • The stability analysis gives equivalent results with the ansatze: ξvx (x, y, z, t) = ±v0(t)qy cos(qxx + qyy) cos qzZ ξvy (x, y, z, t) = ±v0(t)qx cos(qxx + qyy) cos qzZ ξθ (x, y, z, t) = θ0(t)sin(qxx + qyy) cos qzZ
  • Ahlers , G. 1995 . Pattern Formation in Liquid Crystals , Edited by: Buka , A. and Kramer , L . Springer . chap. 5
  • Figueirinhas , J. L. and Casquilho , J. P. To be published
  • Gonçalves , L. N. , Casquilho , J. P. and Figueirinhas , J. L. 2002 . ILCC
  • Gonçalves , L. N. , Casquilho , J. P. , Ribeiro , A. C. and Figueirinhas , J. L. To be published

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