CORC  > 清华大学
Equilibrium Theory and Geometrical Constraint Equation for Two-Component Lipid Bilayer Vesicles
Yin, Yajun ; Lv, Cunjing
2010-10-12 ; 2010-10-12
关键词Two-component Lipid bilayer Geometrical constraint equation Differential operators Arbitrary virtual displacement mode RED-BLOOD-CELL PHASE-SEPARATION FLUID MEMBRANES SHAPE CURVATURE BIOMEMBRANES ELASTICITY DYNAMICS FISSION ENERGY Biophysics
中文摘要This paper aims at the general mathematical framework for the equilibrium theory of two-component lipid bilayer vesicles. To take into account the influences of the local compositions togethers with the mean mean curvature and Gaussian curvature of the membrane surface, a general potential functional is constructed. We introduce two kinds of virtual displacement modes: the normal one and the tangential one. By minimizing the potential functional, the equilibrium differential equation and the boundary conditions of two-component lipid vesicles are derived. Additionally, the geometrical Constraint equation and geometrically permissible condition for the two-component lipid vesicles are presented. The physical, mathematical, and biological meanings of the equilibrium differential equations and the geometrical constraint equations are discussed. The influences of physical parameters oil the geometrically permissible phase diagrams are predicted. Numerical results call be used to explain recent experiments.
语种英语 ; 英语
出版者SPRINGER ; DORDRECHT ; VAN GODEWIJCKSTRAAT 30, 3311 GZ DORDRECHT, NETHERLANDS
内容类型期刊论文
源URL[http://hdl.handle.net/123456789/79169]  
专题清华大学
推荐引用方式
GB/T 7714
Yin, Yajun,Lv, Cunjing. Equilibrium Theory and Geometrical Constraint Equation for Two-Component Lipid Bilayer Vesicles[J],2010, 2010.
APA Yin, Yajun,&Lv, Cunjing.(2010).Equilibrium Theory and Geometrical Constraint Equation for Two-Component Lipid Bilayer Vesicles..
MLA Yin, Yajun,et al."Equilibrium Theory and Geometrical Constraint Equation for Two-Component Lipid Bilayer Vesicles".(2010).
个性服务
查看访问统计
相关权益政策
暂无数据
收藏/分享
所有评论 (0)
暂无评论
 

除非特别说明,本系统中所有内容都受版权保护,并保留所有权利。


©版权所有 ©2017 CSpace - Powered by CSpace