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" Microhydrodynamics : "
Sangtae Kim and Seppo J. Karrila.
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BL
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| Record Number
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598676
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| Doc. No
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b427895
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| Main Entry
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Kim, Sangtae.
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| Title & Author
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Microhydrodynamics : : principles and selected applications /\ Sangtae Kim and Seppo J. Karrila.
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| Publication Statement
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Boston :: Butterworth-Heinemann,, c1991.
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| Series Statement
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Butterworth-Heinemann series in chemical engineering
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| Page. NO
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xxiii, 507 p. :: ill. ;; 25 cm.
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| ISBN
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0750691735 (alk. paper)
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: 9780750691734 (alk. paper)
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| Bibliographies/Indexes
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Includes bibliographical references and index.
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| Contents
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Organization Scheme -- Governing Equations and Fundamental Theorems -- Microhydrodynamic Phenomena -- Objective and Scope -- The Governing Equations -- The Equation of Continuity -- The Momentum Balance -- The Stokes Equations -- Boundary Conditions for Fluid Flows -- The Energy Balance -- Colloidal Forces on Particles -- General Properties and Fundamental Theorems -- Energy Dissipation Theorems -- Uniqueness -- Minimum Energy Dissipation -- Lower Bounds on Energy Dissipation -- Energy Dissipation in Particulate Flows -- Energy Dissipation in Mobility Problems -- Lorentz Reciprocal Theorem -- Integral Representations -- The Green's Function for Stokes Flow -- Integral Representation with Single and Double Layer Potentials -- Representation of Flows Outside a Rigid Particle -- The Multipole Expansion -- Dynamics of a Single Particle -- The Disturbance Field of a Single Particle in a Steady Flow -- The Far Field Expansion: Rigid Particles and Drops -- Singularity Solutions -- Singularity System for Spheres -- The Spherical Drop and Interior Flows -- Singularity System for Ellipsoids -- Singularity System for Prolate Spheroids -- Singularity System for Oblate Spheroids -- Slender Body Theory -- Faxen Laws -- Ellipsoids and Spheroids -- The Spherical Drop -- Solutions in Spherical Coordinates -- Lamb's General Solution -- The Connection with the Multipole Expansion -- Force, Torque, and Stresslet -- Matching of Boundary Conditions -- The Adjoint Method -- An Orthonormal Basis for Stokes Flow -- The Stokes Streamfunction.
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| Subject
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Hydrodynamics.
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| LC Classification
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QA911.K49 1991
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| Added Entry
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Karrila, Seppo J.
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