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Boundary Integral and Singularity Methods for Linearized Viscous Flow

Boundary Integral and Singularity Methods for Linearized Viscous Flow

Boundary Integral and Singularity Methods for Linearized Viscous Flow

C. Pozrikidis , University of California, San Diego
February 1992
Available
Paperback
9780521406932

    The aim of this book is to bring together classical and recent developments in the particular field of Newtonian flow at low Reynolds numbers. The methods are developed from first principles, alternative formulations are compared, a variety of configurations are addressed, the proper mathematical framework is discussed in the context of functional analysis and integral-equation-theory, and procedures of numerical solution in the context of the boundary element method are introduced. The text contains a fair amount of original material pertaining, in particular, to the properties and explicit form of the Green's functions, and the theory of the integral equations that arise from boundary integral representations.

    • Coherent introduction to the subject
    • Text supplemented with examples and unsolved problems

    Reviews & endorsements

    "...well written. The author is to be congratulated for the excellent presentation of rather difficult and involved methodologies." S. Bhaduri, Applied Mechanics Reviews

    "...a very readable and attractive book, packed with basic information and with a modern outlook on linear viscous fluid flow and it is written with authority." Frank Rizzo, SIAM Review

    See more reviews

    Product details

    March 2011
    Adobe eBook Reader
    9780511832895
    0 pages
    0kg
    This ISBN is for an eBook version which is distributed on our behalf by a third party.

    Table of Contents

    • 1. Preliminaries
    • 2. Green's Functions and the Boundary Integral Equation
    • 3. Green's Functions in domains bounded by a solid surface
    • 4. Generalized boundary integral methods
    • 5. Interfacial motion
    • 6. Boundary integral methods based on the Stream Function
    • 7. Discrete representation of a boundary
    • 8. Numerical solution of the integral equations.
      Author
    • C. Pozrikidis , University of California, San Diego