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Adaptive Finite Element Solution Algorithm for the Euler Equations
Richard A. Shapiro
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Description for Adaptive Finite Element Solution Algorithm for the Euler Equations
Paperback. Series: Notes on Numerical Fluid Mechanics and Multidisciplinary Design. BIC Classification: TGMF. Dimension: 235 x 155. Weight in Grams: 290.
This monograph is the result of my PhD thesis work in Computational Fluid Dynamics at the Massachusettes Institute of Technology under the supervision of Professor Earll Murman. A new finite element al gorithm is presented for solving the steady Euler equations describing the flow of an inviscid, compressible, ideal gas. This algorithm uses a finite element spatial discretization coupled with a Runge-Kutta time integration to relax to steady state. It is shown that other algorithms, such as finite difference and finite volume methods, can be derived using finite element principles. A higher-order biquadratic approximation is introduced. Several test problems are ... Read more
This monograph is the result of my PhD thesis work in Computational Fluid Dynamics at the Massachusettes Institute of Technology under the supervision of Professor Earll Murman. A new finite element al gorithm is presented for solving the steady Euler equations describing the flow of an inviscid, compressible, ideal gas. This algorithm uses a finite element spatial discretization coupled with a Runge-Kutta time integration to relax to steady state. It is shown that other algorithms, such as finite difference and finite volume methods, can be derived using finite element principles. A higher-order biquadratic approximation is introduced. Several test problems are ... Read more
Product Details
Format
Paperback
Publication date
1991
Publisher
Vieweg+Teubner Verlag
Language
English
Condition
New
Series
Notes on Numerical Fluid Mechanics and Multidisciplinary Design
Number of Pages
166
Place of Publication
Weisbaden, Germany
ISBN
9783528076320
SKU
V9783528076320
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15
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