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Cavitation in Non-Newtonian Fluids

With Biomedical and Bioengineering Applications

  • Book
  • © 2011

Overview

  • Applies Cavitation in non-Newtonian fluids to biomedicine and bioengineering
  • With many examples from chemical and biological processing
  • Helps researchers to think intuitively about the diverse physics in the interdisciplinary field
  • Includes supplementary material: sn.pub/extras

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Table of contents (8 chapters)

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About this book

Non-Newtonian properties on bubble dynamics and cavitation are fundamentally different from those of Newtonian fluids. The most significant effect arises from the dramatic increase in viscosity of polymer solutions in an extensional flow, such as that generated about a spherical bubble during its growth or collapse phase. In addition, many biological fluids, such as blood, synovial fluid, and saliva, have non-Newtonian properties and can display significant viscoelastic behaviour. This monograph elucidates general aspects of bubble dynamics and cavitation in non-Newtonian fluids and applies them to the fields of biomedicine and bioengineering. In addition it presents many examples from the process industries. The field is strongly interdisciplinary and the numerous disciplines involve have and will continue to overlook and reinvent each others’ work. This book helps researchers to think intuitively about the diverse physics of these systems, to attempt to bridge the various communities involved, and to convey the interest, elegance, and variety of physical phenomena that manifest themselves on the micrometer and microsecond scales.

Reviews

From the reviews:

“This book addresses general aspects of cavitation and bubble dynamics from the viewpoint of non-Newtonian fluid mechanics, with biomedical and bioengineering applications. … The book is addressed to mechanical, chemical, and biomedical engineers. … The book may also provide a basis for a semester course, and the newcomer will get a good background to which (s)he is guided by using references. … the book is a valuable addition to the existing literature, and I am sure it provides enough motivation for the interested reader.” (V. D. Sharma, Zentralblatt MATH, Vol. 1208, 2011)

Authors and Affiliations

  • , Department of Hydraulics, University Politechnica of Bucharest, Bucharest, Romania

    Emil Brujan

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