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Science/Engineering Numerical Methods for Viscous Flows: R.C. Lock (Ed.)

Posted on 2010-04-14




Name:Science/Engineering Numerical Methods for Viscous Flows: R.C. Lock (Ed.)
Language:English
File size:5.82 Mb
Publish Date: 1967
File Type: PDF (OCR)
Pages: 92 pages
File Size: 5.82 Mb
Other Info: Advisory Group for Aerospace Research and Development (AGARD)
  

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Numerical Methods for Viscous Flows: R.C. Lock (Ed.)

Description: In 1967 the Fluid Dynamics Panel of AGARD decided to hold, in addition to the formal Specialists' Meetings for the year, a special Seminar on 'Numerical Methods for Viscous Flows'. This took place at the National Physical Laboratory, Teddington, from September 18th to 21st, 1967, and was attended by about 100 delegates from most of the member countries of NATO.

Thirty three lectures were given, together with informal discussions and a final session in which numerical results for some examples in hypersonic boundary layer theory, set in advance, were obtained by various methods and the results compared. The speakers were not required to write formal papers, only extended abstracts to be issued in advance, and it was not originally intended to publish any form of proceedings. However, the success of the Seminar and the wide interest it aroused has led to a large number of requests for information about it, and so the Panel has now decided to publish a volume containing the authors' abstracts for their papers. The opportunity has been taken of asking the authors to revise their contributions, thus allowing them to update the material and references; though of course this volume does not necessarily present a really up-to-date picture of the 'state of the art'.

The Seminar was divided into two principal parts, dealing respectively with methods for the full Navier-Stokes equations and with methods involving the approximations of boundary layer theory, either in its first or higher orders. It was also felt that the theory of turbulent boundary layers, involving as it does the solution of partial differential equations for the turbulence and boundary layer development, had reached a state whennumerical methods of solution could usefully be discussed, and accordingly two additional papers (16 and 17) were included on this topic. After the meeting two members of the Programme Committee, Prof. W. Sears and M. R. Legendre, were asked to review the principal technical contributions.

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