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- W1536812363 abstract "We introduce and investigate nu- merically a thermodynamically consistent simple model of a drop or vesicle in which the interfa- cial surface contains multipleconstitutivecompo- nents (e.g. amphiphilic molecules). The model describes the nonlinear coupling among the flow, drop/vesicle morphology and the evolution of the surface phases. We consider a highly simplified version of the Helfrich model for fluid-like vesi- cle membranes in which we neglect the effects of bending forces and spontaneous curvature but keep the effects of inhomogeneous surface ten- sion forces. Thus, this model may also describe liquid drops. To solve the highly nonlinear, cou- pled system a new numerical method is devel- oped. This method combines the immersed inter- face method to solve the flow equations, and the Laplace-Young jump conditions, with the level- set method to represent and evolve the interface and a non-stiff Eulerian algorithm to update the mass concentration on the drop interface. Re- sultsarepresented fordrops/vesiclesin an applied shear flow where an initially unstable mixture of the surface mass separates into distinct phases." @default.
- W1536812363 created "2016-06-24" @default.
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- W1536812363 date "2007-03-01" @default.
- W1536812363 modified "2023-09-30" @default.
- W1536812363 title "Surface Phase Separation and Flow in a Simple Model of Multicomponent Drops and Vesicles" @default.
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- W1536812363 doi "https://doi.org/10.3970/fdmp.2007.003.001" @default.
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