Statistical Theory And Modeling For Turbulent Flows - Durbin P-A

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Résumé :
Modern advances in computer speed offer the potential for elaborate numerical analysis of turbulent fluid flow. Closure models for turbulence transport equations are finding a growing number of applications and are being used in increasingly complex: flows. Furthermore, computerized fluid flow analysis has become an integral part of the design cycle in more and more industries. As the use of turbulence models for CFD increases, more sophisticated models will be needed to simulate the range of phenomena that arise. The increasing complexity of closure models will then require a solid background in single point closure modeling for those working in the field, not only for an understanding of their origin, but also in determining whether a particular model is suited to predict given flow phenomena. A text such as this, which describes the theory and practice of turbulence modeling, therefore provides a timely contribution. It translates the authors' familiarity with the literature, their years of research on modeling, and their experience in applying models to computational fluid dynamics analysis into a comprehensive work, which includes: - An introduction to mathematical and physical concepts - Single point analysis and modeling within the framework of incompressible fluid flow - Spectral theory of homogeneous turbulence and rapid distortion theory - Uses of experimental and numerical simulation data to illustrate concepts - Examples of Reynolds averaged computations to explain how models are tested - Laboratory and numerical visualizations, along with schematics, that illustrate eddy structure in turbulent flows - An exposition of the motivations for particular classes of models - Isolation of the substance of the closure modeling from the pragmatic devices that are often used to 'tune' models - A number of exercises at the end of each chapter This well-balanced work will interest graduate students in engineering, applied mathematics, and the physical sciences, providing as it does a sound foundation in turbulence theory and thereby enabling the student to become a knowledgeable developer of predictive tools. It will also be an invaluable reference for practicing engineers and scientists in computational and experimental fluid dynamics, who have practical experience but would like to broaden their understanding of fundamental issues in turbulence, and how they relate to turbulence model formulation.

Sommaire:
["FUNDAMENTALS OF TURBULENCE","Mathematical and Statistical Background","Reynolds Averaged Navier-Stokes Equations","Parallel and Self-Similar Shear Flows","Vorticity and Vortical Structures","SINGLE POINT CLOSURE MODELING","Models with Scalar Variables","Models with Tensor Variables","Advanced Topics","THEORY OF HOMOGENEOUS TURBULENCE","Mathematical Representations","Navier-Stokes Equations in Spectral Space","Rapid Distortion Theory"]