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Molecular and multiscale simulations of complex fluids

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Title: Molecular and multiscale simulations of complex fluids
Authors: Trevelyan, David
Item Type: Thesis or dissertation
Abstract: The flow of a Newtonian fluid is known to become unstable when the viscosity does not dominate its dynamics. This behaviour has traditionally been characterised by the non-dimensional Reynolds number, which measures the ratio between inertial and viscous forces. However, in some complex fluids, instabilities may be driven by an elastic mechanism that is determined by the evolution of the fluid microstructure. Molecular dynamics simulations offer a methodology for studying the dynamics of molecular fluids at the microscale. Macroscopic-type flow instabilities are examined with novel molecular dynamics simulations of shear flow between two concentric rotating cylinders. The basic flow of a Newtonian fluid bifurcates at a critical Reynolds number within 3% of the theoretical prediction, where beyond this value counter-rotating vortices form in the Taylor-Couette flow configuration. A spontaneous development of waviness in the vortices is observed at higher Reynolds numbers, and further simulations with polymers in solution as the sheared fluid are performed. Molecular dynamics simulations, however, become prohibitively expensive for large macroscopic flows. The present work addresses this problem for the context of planar shear flow of a Newtonian solvent over polymers grafted to a solid substrate, using a new software library developed for performing massively-parallel continuum-molecular hybrid simulations.
Content Version: Open Access
Issue Date: Dec-2014
Date Awarded: Feb-2015
URI: http://hdl.handle.net/10044/1/44279
DOI: https://doi.org/10.25560/44279
Supervisor: Zaki, Tamer
Dini, Daniele
Bresme, Fernando
Haynes, Peter
Sponsor/Funder: Engineering and Physical Sciences Research Council
Funder's Grant Number: EP/G036888/1
Department: Mechanical Engineering
Publisher: Imperial College London
Qualification Level: Doctoral
Qualification Name: Doctor of Philosophy (PhD)
Appears in Collections:Mechanical Engineering PhD theses



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