Solid Mechanics and its Applications
Nonsteady Aerodynamics of Lifting and Non-lifting Surfaces
Publication
, Chapter
Dowell, EH
January 1, 2022
The classical theory for unsteady potential flow models in the supersonic, Subsonic and transonic mach number ranges is presented including representative computational methods and results. The discussion with the simplest case of super- sonic flow in two dimensions and then proceeds to consider the generalization to three dimensional flow, then subsonic flow and finally transonic flow. The discussion proceeds from the simplest to the most complex case and does not follow the historical order in which these subjects were treated. Also fourier and laplace transforms are used to obtain the key results even though other methods were used historically to first derive the governing integral equations.
Duke Scholars
DOI
Publication Date
January 1, 2022
Volume
264
Start / End Page
159 / 258
Citation
APA
Chicago
ICMJE
MLA
NLM
Dowell, E. H. (2022). Nonsteady Aerodynamics of Lifting and Non-lifting Surfaces. In Solid Mechanics and its Applications (Vol. 264, pp. 159–258). https://doi.org/10.1007/978-3-030-74236-2_4
Dowell, E. H. “Nonsteady Aerodynamics of Lifting and Non-lifting Surfaces.” In Solid Mechanics and Its Applications, 264:159–258, 2022. https://doi.org/10.1007/978-3-030-74236-2_4.
Dowell EH. Nonsteady Aerodynamics of Lifting and Non-lifting Surfaces. In: Solid Mechanics and its Applications. 2022. p. 159–258.
Dowell, E. H. “Nonsteady Aerodynamics of Lifting and Non-lifting Surfaces.” Solid Mechanics and Its Applications, vol. 264, 2022, pp. 159–258. Scopus, doi:10.1007/978-3-030-74236-2_4.
Dowell EH. Nonsteady Aerodynamics of Lifting and Non-lifting Surfaces. Solid Mechanics and its Applications. 2022. p. 159–258.
DOI
Publication Date
January 1, 2022
Volume
264
Start / End Page
159 / 258