On the Asymptotic Behavior of Solutions of the Prandtl Boundary Layer Equations.

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Abstract:

The Prandtl boundary layer equations for the steady two-dimensional laminar flow of an incompressible viscous fluid past a rigid body are considered. Various estimates on the rate of convergence of ux, y approaches Ux u approaches infinity are given Ux is the outer velocity. The rate of convergence is essentially determined by the initial velocity. Author

Author(s):
Walter, Wolfgang
Author Organization(s):
WISCONSIN UNIV MADISON MATHEMATICS RESEARCH CENTER
Descriptive Note:
Technical summary rept.,
Pagination:
0030

Security Markings

DOCUMENT & CONTEXTUAL SUMMARY

Distribution:
Approved For Public Release

RECORD

Collection: TR
Identifying Numbers
Report Number(s):
MRC-TSR-1056
Contract/Grant Number(s):
DA-31-124-ARO(D)-462
 Subject Terms
Communities of Interest:
No COI(s) Identified
Descriptor(s):
(*BOUNDARY VALUE PROBLEMS, NUMERICAL INTEGRATION), (*BOUNDARY LAYER, PRANDTL NUMBER), (*TWO DIMENSIONAL FLOW, LAMINAR FLOW), SET THEORY, TRANSFORMATIONS(MATHEMATICS), INEQUALITIES, NUMERICAL ANALYSIS, INCOMPRESSIBLE FLOW, CONVERGENCE
Field(s)/Group(s):
Theoretical Mathematics, Fluid Mechanics
Keyword(s):
ASYMPTOTIC BEHAVIOR, BOUNDARY LAYER, EQUATIONS
Report Date:
1970 Mar 01