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26 April 2024
 
  » arxiv » cond-mat/0403309

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Geometric theory on the elasticity of bio-membranes
Z. C. Tu ; Z. C. Ou-Yang ;
Date 12 Mar 2004
Journal J. Phys. A: Math. Gen. 37 (2004) 11407-11429 DOI: 10.1088/0305-4470/37/47/010
Subject Soft Condensed Matter; Mathematical Physics; Quantitative Methods; Differential Geometry | cond-mat.soft math-ph math.DG math.MP q-bio.QM
AbstractThe purpose of this paper is to study the shapes and stabilities of bio-membranes within the framework of exterior differential forms. After a brief review of the current status in theoretical and experimental studies on the shapes of bio-membranes, a geometric scheme is proposed to discuss the shape equation of closed lipid bilayers, the shape equation and boundary conditions of open lipid bilayers and two-component membranes, the shape equation and in-plane strain equations of cell membranes with cross-linking structures, and the stabilities of closed lipid bilayers and cell membranes. The key point of this scheme is to deal with the variational problems on the surfaces embedded in three-dimensional Euclidean space by using exterior differential forms.
Source arXiv, cond-mat/0403309
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