2020
DOI: 10.1063/1.5144404
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Dynamics of phase separation of sheared inertialess binary mixtures

Abstract: When a viscous binary mixture subject to an applied shear flow is rapidly quenched into the unstable region of its phase diagram, the resulting phase separation is influenced by two competing effects. On one hand, nuclei of the minority phase tend to grow with a constant growth rate, while, on the other hand, they are stretched along the flow direction, forming thinner and thinner layered domains that eventually break. We simulate the dynamics of this system with a thermodynamics-based diffuse interface model,… Show more

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Cited by 11 publications
(3 citation statements)
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“…We assume that the mixture, with composition φ 0 = 0.4, is quenched instantaneously to a temperature well within the unstable region of its phase diagram, with T = − 1 5 (corresponding to a Flory-Huggins parameter, Ψ = 2.5). The reader can refer to Chueh et al [44] for a complete description of model equations.…”
Section: Comparing Mean Field With Full Non-local Modelsmentioning
confidence: 99%
“…We assume that the mixture, with composition φ 0 = 0.4, is quenched instantaneously to a temperature well within the unstable region of its phase diagram, with T = − 1 5 (corresponding to a Flory-Huggins parameter, Ψ = 2.5). The reader can refer to Chueh et al [44] for a complete description of model equations.…”
Section: Comparing Mean Field With Full Non-local Modelsmentioning
confidence: 99%
“…(2), depends on the concentration gradient and , the capillary width characterizing the thickness of the diffuse interface (interfacial thickness) between the two phases [58][59][60]. It is worth mentioning that the interfacial thickness may range from 10 -9 m up to 10 -7 m for two partially miscible substances [61][62][63]. We need a double-well potential function in order to describe the possible separation of the binary mixture into two distinct phases.…”
Section: Free Energy and Governing Equationsmentioning
confidence: 99%
“…In this way hydrodynamic effects are neglected in the present model so that equation ( 3) is not coupled to the Navier-Stokes equation for the flow field. Very recently the general case, when the capillary number is not large, has been considered in reference [36] for the phase separation of sheared binary mixtures. We also neglect thermal fluctuations.…”
Section: The Modelmentioning
confidence: 99%