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Computational Study of Three Dimensional Concentrated Emulsions and Foams with Surfactant Effects

Computational Study of Three Dimensional Concentrated Emulsions and Foams with Surfactant Effects
具有表面活性剂效应的三维浓缩乳液和泡沫的计算研究
批准号:
0650826
负责人:
Jonathan Higdon
金额:
$20.0万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2007
资助国家:
美国
项目状态:
已结题
起止时间:
2007-04-01 至 2010-12-31

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中文摘要
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英文摘要
National Science Foundation - Division of Chemical &Transport Systems Particulate & Multiphase Processes Program (1415)Proposal Number: 0650826Principal Investigators: Higdon, JonathanAffiliation: University of Illinois at Urbana-ChampaignProposal Title: Computational Study of Three Dimensional Concentrated Emulsions and Foams with Surfactant EffectsIntellectual MeritMultiphase fluid flows are encountered in a wide array of industrial operations in the petroleum, chemical, food processing, personal care products and other industries. Enhanced oil recovery processes constitute one important application with multiphase fluid mixtures flowing through the interstitial spaces of a complex porous medium. Multiphase fluid mixtures are also utilized in many manufacturing operations involving flow through pipelines and capillaries. Surfactants are nearly omnipresent in all industrial processes involving multiphase fluids. These agents are added to optimize the processing conditions, stabilizing or destabilizing the multiphase fluid, adjusting its viscosity, elasticity or yield stress, modifying droplet size or size distribution or affecting numerous other properties specific to a given product or industry.A broad plan of research is proposed where large scale three dimensional multiphase flow simulations will be conducted for highly concentrated emulsions and foams for dispersed phase volume fractions up to 95%. The system parameters include capillary number Ca, volume fraction f, viscosity ratio (droplet/solvent), surfactant properties and droplet size range/polydispersity. The flow analysis will focus on three thrusts: (1) to characterize the rheology and phase behavior of the suspensions in linear shear flows, (2) to analyze surfactant transport and the microscale mechanisms through which the surfactants modify suspension behavior, and (3) to analyze the multiphase fluid flow through three dimensional model porous media. The simulations will encompass systems with up to O(1000) droplets which will provide sufficient scale to capture the broad range of physical phenomena exhibited in these complex multiphase flows. Detailed comparisons of experiments and simulations will be conducted.The successful completion of the proposed research will provide a fundamental description of the rheology and phase behavior of multiphase flows involving emulsions and foams. The development of these simulations for three dimensional systems represents a major advance which will finally allow a direct comparison with real multiphase flows and facilitate quantitative comparison with experimental results. The microscale analysis of surfactant transport in highly concentrated flowing systems will provide a fundamental advance in our understanding of surfactant effects on concentrated foams and emulsions.Broader ImpactThe proposed research provides a broad impact on scientific research and education and provides benefit to society through a number of diverse channels. The ultimate goal of this computational development effort is to provide libraries of algorithms which end users may employ to develop multiphase flow simulations on large scale parallel clusters. The proposed activity will provide for the training of graduate research assistants in fluid dynamics, rheology and in computational science.Through web based distribution, we have made our research results available in language and illustrations accessible to a broad non-technical audience. In terms of direct benefits to society, the research provides the technological background required for the design of novel processing methods for consumer and industrial applications. The successful completion of this work would for the first time provide a robust computational toolkit for optimizing the design and selection of different surfactants for a broad range of industrial processes.
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Dynamics of Fluid Interfaces in the Presence of Solid Boundaries: Acoustic, Inertial and Viscous Effects
Mathematical Sciences: Advanced Spectral Formulations for the Boundary Integral Method
Computational Studies of Convective Transport in Evolving Domains
Presidential Young Investigator Award: Fundamental ProblemsIn Fluid Mechanics
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