1997
DOI: 10.1016/s0009-2509(96)00432-0
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On spinodal decomposition of binary polymer blends under shear flows

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Cited by 19 publications
(6 citation statements)
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“…Here we restrict ourselves to a comparison of characteristic sizes of produced morphologies. For a detailed investigation of the morphology type and controlling parameters see available literature …”
Section: Comparison Of Modeling and Experimental Resultsmentioning
confidence: 99%
“…Here we restrict ourselves to a comparison of characteristic sizes of produced morphologies. For a detailed investigation of the morphology type and controlling parameters see available literature …”
Section: Comparison Of Modeling and Experimental Resultsmentioning
confidence: 99%
“…Other field-based simulations have mainly relied on time-dependent Ginzburg Landau models, which have the advantage that one can reach much later stages of demixing. They were used to study demixing processes at equilibrium [126,[260][261][262][263] and under shear [264,265]. Particularly interesting morphologies can be obtained if the dynamics in the two phases is distinctly different, i.e., one component becomes glassy during the demixing process [31] or crystallizes [29,30,266].…”
Section: Homopolymer Blendsmentioning
confidence: 99%
“…They were used to study demixing processes at equilibrium 126,[260][261][262][263] and under shear. 264,265 Particularly interesting morphologies can be obtained if the dynamics in the two phases is distinctly different, i.e., one component becomes glassy during the demixing process 31 or crystallizes. 29,30,266 The particle-based studies mentioned so far have used coarse-grained models of blends that demix explicitly for energetic reasons.…”
Section: Bulk Propertiesmentioning
confidence: 99%
“…The concept combined with a Flory‐Huggins approach was applied by Nauman et al , for polymer solutions to investigate diffusion processes. In further works, they also considered the Stokes equation to account for the flow field using a discontinuous and interfacial tension‐dependent expression for the stress tensor , derived an expression for the volumetric forces that arise from concentration gradients , and modeled spinodal decomposition of polymer blends under shear flow , . To minimize the numerical effort, the chemical potentials were linearized, but this linearization led to a vanishing of the phases.…”
Section: Introductionmentioning
confidence: 99%