Stationary Stokes system for quasi-Newtonian fluids

The article studies the purely viscous stationary flow of quasi-Newtonian fluids which share dependent viscosity, obeying the power law and Carreau's law. We prove the existence of the solution using the method of monotonicity. Finally, we study numerical algorithms which are useful for the pra...

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Bibliographic Details
Published inITI 2001 : proceedings of the 23rd International Conference on Information Technology Interfaces : Pula, Croatia, June 19-22, 2001 pp. 433 - 438 vol.1
Main Author Vukelic, A.
Format Conference Proceeding
LanguageEnglish
Published Zagreb IEEE 2001
University Computing Centre
Subjects
Biotechnology
Computational methods in fluid dynamics
Equations
Exact sciences and technology
Fluid dynamics
Food technology
Fundamental areas of phenomenology (including applications)
Gases
Immune system
Mathematical analysis
Mathematics
Partial differential equations
Physics
Polymers
Power engineering and energy
Sciences and techniques of general use
Slurries
Stress
Viscosity
Viscosity
Computational fluid dynamics
Stokes equation
Steady flow
Newtonian fluid
Viscous fluids
Power law
Viscous flow
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Summary:The article studies the purely viscous stationary flow of quasi-Newtonian fluids which share dependent viscosity, obeying the power law and Carreau's law. We prove the existence of the solution using the method of monotonicity. Finally, we study numerical algorithms which are useful for the practical solution of the discretized equation.
ISBN:9789539676931
9539676932
ISSN:1330-1012
DOI:10.1109/ITI.2001.938052