Mathematical Models in Boundary Layer Theory

Autorentext
Samokhin, V.N.

Klappentext
Written by the world's foremost experts on the subject, Mathematical Models in Boundary Layer Theory offers the first systematic exposition of the mathematical methods and main results of the theory. It provides the opportunity to explore its mathematical studies and their importance to the nonlinear theory of viscous and electrically conducting flows, the theory of heat and mass transfer, and the dynamics of reactive and multiphase media. With the theory's importance to a wide variety of applications, applied mathematicians, especially those in fluid dynamics, along with engineers in aeronautical and ship design will undoubtedly welcome this authoritative treatise.

Zusammenfassung
An exposition of the mathematical methods and main results of the Boundary Layer Theory. It explores the theory's mathematical studies and their importance to the nonlinear theory of viscous and electrically conducting flows, the theory of heat and mass transfer, and the dynamics of reactive and multiphase media.

Inhalt
con>CONTENTS: The Navier-Stokes Equations and Prandtl's System of the Boundary Layer. Stationary Boundary Layer: The Mises Variables. Stationary Boundary Layer: Crocco's Variables. Non-Stationary Boundary Layer. Boundary Layer Formation. Finite Difference Method. The Diffraction-Type Problems for the Prandtl System. Boundary Layer of Non-Newtonian Fluids. Boundary Layer In Magnetic Hydrodynamics. Homogenization Methods in the Boundary Layer Problems.

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