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Titlebook: Numerical Solutions of the Euler Equations for Steady Flow Problems; Albrecht Eberle,Arthur Rizzi,Ernst Heinrich Hirsch Book 1992 Springer

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書目名稱Numerical Solutions of the Euler Equations for Steady Flow Problems
編輯Albrecht Eberle,Arthur Rizzi,Ernst Heinrich Hirsch
視頻videohttp://file.papertrans.cn/670/669224/669224.mp4
叢書名稱Notes on Numerical Fluid Mechanics
圖書封面Titlebook: Numerical Solutions of the Euler Equations for Steady Flow Problems;  Albrecht Eberle,Arthur Rizzi,Ernst Heinrich Hirsch Book 1992 Springer
描述The last decade has seen a dramatic increase of our abilities to solve numerically the governing equations of fluid mechanics. In design aerodynamics the classical potential-flow methods have been complemented by higher modelling-level methods. Euler solvers, and for special purposes, already Navier-Stokes solvers are in use. The authors of this book have been working on the solution of the Euler equations for quite some time. While the first two of us have worked mainly on algorithmic problems, the third has been concerned off and on with modelling and application problems of Euler methods. When we started to write this book we decided to put our own work at the center of it. This was done because we thought, and we leave this to the reader to decide, that our work has attained over the years enough substance in order to justify a book. The problem which we soon faced, was that the field still is moving at a fast pace, for instance because hyper- sonic computation problems became more and more important.
出版日期Book 1992
關(guān)鍵詞Homentrop; Invariant; calculus; computer; dynamics; equation; finite element method; fluid dynamics; fluid m
版次1
doihttps://doi.org/10.1007/978-3-663-06831-0
isbn_softcover978-3-528-07634-4
isbn_ebook978-3-663-06831-0Series ISSN 0179-9614
issn_series 0179-9614
copyrightSpringer Fachmedien Wiesbaden 1992
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Numerical Solutions of the Euler Equations for Steady Flow Problems978-3-663-06831-0Series ISSN 0179-9614
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The Finite Volume Concept,The previous chapter presented fundamental concepts for the difference solution to hyperbolic problems in one space dimension. The situation becomes more complicated when the number of space dimensions increases, especially if the computational region does not conform naturally to a Cartesian mesh.
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Historical Origins of the Inviscid Model, ideas that led to the formulation of these equations, the problems to which they were applied, and the efforts to solve them before computers were available then sets the proper perspective for an appreciation of the material that follows.
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Centered Differencing,tinuities in the flowfield, i.e. shock waves or vortex sheets. Two ways to handle discontinuities are either to track the shock wave explicitly with an additional algorithm, or to capture it implicitly with the scheme.
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https://doi.org/10.1007/978-3-663-06831-0Homentrop; Invariant; calculus; computer; dynamics; equation; finite element method; fluid dynamics; fluid m
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