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Titlebook: Computational Methods for Fluid Flow; Roger Peyret,Thomas D. Taylor Book 1983 Springer-Verlag Berlin Heidelberg 1983 Green’s functions.Lar

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书目名称Computational Methods for Fluid Flow
编辑Roger Peyret,Thomas D. Taylor
视频video
丛书名称Scientific Computation
图书封面Titlebook: Computational Methods for Fluid Flow;  Roger Peyret,Thomas D. Taylor Book 1983 Springer-Verlag Berlin Heidelberg 1983 Green’s functions.Lar
描述In developing this book, we decided to emphasize applications and to provide methods for solving problems. As a result, we limited the mathematical devel­ opments and we tried as far as possible to get insight into the behavior of numerical methods by considering simple mathematical models. The text contains three sections. The first is intended to give the fundamen­ tals of most types of numerical approaches employed to solve fluid-mechanics problems. The topics of finite differences, finite elements, and spectral meth­ ods are included, as well as a number of special techniques. The second section is devoted to the solution of incompressible flows by the various numerical approaches. We have included solutions of laminar and turbulent-flow prob­ lems using finite difference, finite element, and spectral methods. The third section of the book is concerned with compressible flows. We divided this last section into inviscid and viscous flows and attempted to outline the methods for each area and give examples.
出版日期Book 1983
关键词Green’s functions; Large Eddy Simulation; Navier-Stokes equation; Navier-Stokes equations; Poisson equat
版次1
doihttps://doi.org/10.1007/978-3-642-85952-6
isbn_ebook978-3-642-85952-6Series ISSN 1434-8322 Series E-ISSN 2198-2589
issn_series 1434-8322
copyrightSpringer-Verlag Berlin Heidelberg 1983
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Integral and Spectral Methodstives to the finite-difference approach are available, including integral approaches such as moment methods, least squares, Galerkin techniques, and Rayleigh—Ritz variational formulations. Each of these approaches can be applied on a subdomain of the flow or over the entire region of interest. The s
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Spectral-Method Solutions for Incompressible Flowsat of an art. At this time, the spectral method has been applied to solve primitive-variable, stream-function vorticity and stream-function only formulations. In each of these formulations, the unsteady equations were solved and the primary difficulty occurs in satisfying the proper boundary conditi
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Viscous Compressible Flowsimit of large time. Until recently most of the solutions were developed with explicit finite-difference schemes such as those of Thommen (1966) and MacCormack (1969). Such explicit schemes are easy to implement and this is important because of the large number of dependent variables, the complexity
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