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Energy Deposition for High-Speed Flow Control
Hardback
Main Details
Title |
Energy Deposition for High-Speed Flow Control
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Authors and Contributors |
By (author) Doyle D. Knight
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Series | Cambridge Aerospace Series |
Physical Properties |
Format:Hardback | Pages:462 | Dimensions(mm): Height 262,Width 184 |
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Category/Genre | Mechanical engineering Aerospace and aviation technology |
ISBN/Barcode |
9781107123052
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Classifications | Dewey:620.1064 |
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Audience | Professional & Vocational | |
Illustrations |
164 Halftones, black and white; 347 Line drawings, black and white
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Publishing Details |
Publisher |
Cambridge University Press
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Imprint |
Cambridge University Press
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Publication Date |
21 February 2019 |
Publication Country |
United Kingdom
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Description
Written by a leading expert in the field, this book presents a novel method for controlling high-speed flows past aerodynamic shapes using energy deposition via direct current (DC), laser or microwave discharge, and describes selected applications in supersonic and hypersonic flows. Emphasizing a deductive approach, the fundamental physical principles provided give an understanding of the simplified mathematical models derived therefrom. These features, along with an extensive set of 55 simulations, make the book an invaluable reference that will be of interest to researchers and graduate students working in aerospace engineering and in plasma physics.
Author Biography
Doyle D. Knight is Distinguished Professor of Aerospace and Mechanical Engineering at Rutgers University, New Jersey. His research interests include gas dynamics and design optimization. His research in gas dynamics includes shock wave boundary layer interaction, incipient separation on pitching airfoils, turbulence model development, high speed inlet unstart and effects of unsteady energy deposition in supersonic flows. His research activity in design optimization focuses on the application of computational fluid dynamics to the automated optimal design of high speed air vehicles. He is the author of Elements of Numerical Methods for Compressible Flows (Cambridge, 2006).
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