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Problems in fluid dynamicsA scheme was developed for the parametric differentiation and integration of gas dynamics equations. A numerical integration of the gas dynamics equations is necessarily performed for a specific set of parameter values. The linear variational equations are obtained by differentiating the exact equations with respect to each of the relevant parameters. The resulting matrix of flow quantities is referred to as the Jacobi matrix. The subsequent procedure is then straightforward. The method was tested for two dimensional supersonic flow past an airfoil, with airfoil thickness, camber, and angle of attack varied. This approach has great potential value for rapidly assessing the effect of design changes. The other focus of the work was on problems in fluid stability, bifurcations, and turbulence.
Document ID
19880012026
Acquisition Source
Legacy CDMS
Document Type
Contractor Report (CR)
Authors
Sirovich, Lawrence
(Brown Univ. Providence, RI, United States)
Maxey, Martin
(Brown Univ. Providence, RI, United States)
Date Acquired
September 5, 2013
Publication Date
April 27, 1988
Subject Category
Fluid Mechanics And Heat Transfer
Report/Patent Number
NAS 1.26:182678
NASA-CR-182678
Report Number: NAS 1.26:182678
Report Number: NASA-CR-182678
Accession Number
88N21410
Funding Number(s)
CONTRACT_GRANT: NAG1-689
Distribution Limits
Public
Copyright
Work of the US Gov. Public Use Permitted.
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