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Molecular Crystals and Liquid Crystals Science and Technology. Section A. Molecular Crystals and Liquid Crystals Volume 369, 2001 - Issue 1
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Liquid Crystals

Generalized Young-Laplace Equation for Nematic Liquid Crystal Interfaces and its Application to Free-Surface Defects

Alejandro D. Rey Department of Chemical Engineering, McGill University, 3610 University Street, Montreal, Quebec, Canada, H3A 2B2
Pages 63-74 | Received 16 May 2000, Published online: 24 Sep 2006

Citations (10)

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Read on this site (1)

Benjamin Wincure & AlejandroD. Rey. (2007) Computational modelling of nematic phase ordering by film and droplet growth over heterogeneous substrates. Liquid Crystals 34:12, pages 1397-1413.
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Articles from other publishers (9)

Ziheng Wang, Phillip Servio & Alejandro D. Rey. (2023) Pattern formation, structure and functionalities of wrinkled liquid crystal surfaces: A soft matter biomimicry platform. Frontiers in Soft Matter 3.
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Ziheng Wang, Phillip Servio & Alejandro D. Rey. (2023) Geometry-structure models for liquid crystal interfaces, drops and membranes: wrinkling, shape selection and dissipative shape evolution. Soft Matter.
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Ziheng Wang, Phillip Servio & Alejandro Rey. (2022) Wrinkling pattern formation with periodic nematic orientation: From egg cartons to corrugated surfaces. Physical Review E 105:3.
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Michael-Angelo Y.-H. Lam, Lou Kondic & Linda J. Cummings. (2020) Effects of spatially-varying substrate anchoring on instabilities and dewetting of thin nematic liquid crystal films. Soft Matter 16:44, pages 10187-10197.
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Ziheng Wang, Phillip Servio & Alejandro Rey. (2020) Rate of Entropy Production in Evolving Interfaces and Membranes under Astigmatic Kinematics: Shape Evolution in Geometric-Dissipation Landscapes. Entropy 22:9, pages 909.
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Michael-Angelo Y.-H. Lam, Linda J. Cummings & Lou Kondic. (2018) Stability of thin fluid films characterised by a complex form of effective disjoining pressure. Journal of Fluid Mechanics 841, pages 925-961.
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M. A. LAM, L. J. CUMMINGS, T.-S. LIN & L. KONDIC. (2015) Three-dimensional coating flow of nematic liquid crystal on an inclined substrate. European Journal of Applied Mathematics 26:5, pages 647-669.
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M. A. Lam, L. J. Cummings, T.-S. Lin & L. Kondic. (2014) Modeling flow of nematic liquid crystal down an incline. Journal of Engineering Mathematics 94:1, pages 97-113.
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Susanta K. Das & Alejandro D. Rey. (2006) Magnetic Field‐Induced Shape Transitions in Multiphase Polymer‐Liquid Crystal Blends. Macromolecular Theory and Simulations 15:6, pages 469-486.
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