AXI-SYMMETRIC VISCOUS FLOWS CORRECT TO THE FIRST-ORDER IN REYNOLDS NUMBER

AXI-SYMMETRIC VISCOUS FLOWS CORRECT TO THE FIRST-ORDER IN REYNOLDS NUMBER

SLOW STEADY FLOWS ABOUT ARBITRARY BODIES ARE CONSIDERED IN A GENERAL FASHION. For flow fields extending to infinity, a solution valid to the first-order in Reynolds number throughout the flow field is achieved by matching an inner solution to an outer solution in the common region where both are of...

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Bibliographische Detailangaben
1. Verfasser: O'BRIEN,VIVIAN
Format: Report
Sprache:eng
Schlagworte:
FLUID FLOW
GAS FLOW
HYDRODYNAMICS
MATHEMATICAL ANALYSIS
PARTIAL DIFFERENTIAL EQUATIONS
REYNOLDS NUMBER
VISCOSITY
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Zusammenfassung:SLOW STEADY FLOWS ABOUT ARBITRARY BODIES ARE CONSIDERED IN A GENERAL FASHION. For flow fields extending to infinity, a solution valid to the first-order in Reynolds number throughout the flow field is achieved by matching an inner solution to an outer solution in the common region where both are of the steady Navier- Stokes equation. (Author)