Non-stationary motion of purely supersonic wings
A general theory is presented for the calculation of the total forces acting on purely supersonic wings. The method applies to wings having an arbitrary downwash distribution (stationary or non-stationary) and is valid whenever all of the wing edges are supersonic. The general three-dimensional non-...
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ndltd-CALTECH-oai-thesis.library.caltech.edu-6222019-12-22T03:05:59Z Non-stationary motion of purely supersonic wings Froehlich, J. E. A general theory is presented for the calculation of the total forces acting on purely supersonic wings. The method applies to wings having an arbitrary downwash distribution (stationary or non-stationary) and is valid whenever all of the wing edges are supersonic. The general three-dimensional non-stationary problem is reduced to an equivalent two-dimensional problem. In the case of harmonic oscillations the aerodynamic coefficients are expressed in terms of known or tabulated functions. The specific example of an oscillating delta wing is considered and values of the aerodynamic coefficients for plunging, pitching, and rolling oscillations are calculated for two Mach numbers. 1950 Thesis NonPeerReviewed application/pdf https://thesis.library.caltech.edu/622/1/Froehlich_je_1950.pdf https://resolver.caltech.edu/CaltechETD:etd-02122009-155907 Froehlich, J. E. (1950) Non-stationary motion of purely supersonic wings. Dissertation (Ph.D.), California Institute of Technology. doi:10.7907/FCGZ-7P23. https://resolver.caltech.edu/CaltechETD:etd-02122009-155907 <https://resolver.caltech.edu/CaltechETD:etd-02122009-155907> https://thesis.library.caltech.edu/622/ |
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A general theory is presented for the calculation of the total forces acting on purely supersonic wings. The method applies to wings having an arbitrary downwash distribution (stationary or non-stationary) and is valid whenever all of the wing edges are supersonic. The general three-dimensional non-stationary problem is reduced to an equivalent two-dimensional problem. In the case of harmonic oscillations the aerodynamic coefficients are expressed in terms of known or tabulated functions. The specific example of an oscillating delta wing is considered and values of the aerodynamic coefficients for plunging, pitching, and rolling oscillations are calculated for two Mach numbers. |
author |
Froehlich, J. E. |
spellingShingle |
Froehlich, J. E. Non-stationary motion of purely supersonic wings |
author_facet |
Froehlich, J. E. |
author_sort |
Froehlich, J. E. |
title |
Non-stationary motion of purely supersonic wings |
title_short |
Non-stationary motion of purely supersonic wings |
title_full |
Non-stationary motion of purely supersonic wings |
title_fullStr |
Non-stationary motion of purely supersonic wings |
title_full_unstemmed |
Non-stationary motion of purely supersonic wings |
title_sort |
non-stationary motion of purely supersonic wings |
publishDate |
1950 |
url |
https://thesis.library.caltech.edu/622/1/Froehlich_je_1950.pdf Froehlich, J. E. (1950) Non-stationary motion of purely supersonic wings. Dissertation (Ph.D.), California Institute of Technology. doi:10.7907/FCGZ-7P23. https://resolver.caltech.edu/CaltechETD:etd-02122009-155907 <https://resolver.caltech.edu/CaltechETD:etd-02122009-155907> |
work_keys_str_mv |
AT froehlichje nonstationarymotionofpurelysupersonicwings |
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