Portable Parallelization of Industrial Aerodynamic Applications (POPINDA)

Portable Parallelization of Industrial Aerodynamic Applications (POPINDA)

  • Anton Schüller
Publisher:Springer Science & Business MediaISBN 13: 9783322865762ISBN 10: 3322865762

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Portable Parallelization of Industrial Aerodynamic Applications (POPINDA) is written by Anton Schüller and published by Springer Science & Business Media. It's available with International Standard Book Number or ISBN identification 3322865762 (ISBN 10) and 9783322865762 (ISBN 13).

This book contains the main results of the German project POPINDA. It surveys the state of the art of industrial aerodynamic design simulations on parallel systems. POPINDA is an acronym for Portable Parallelization of Industrial Aerodynamic Applications. This project started in late 1993. The research and development work invested in POPINDA corresponds to about 12 scientists working full-time for the three and a half years of the project. POPINDA was funded by the German Federal Ministry for Education, Science, Research and Technology (BMBF). The central goals of POPINDA were to unify and parallelize the block-structured aerodynamic flow codes of the German aircraft industry and to develop new algorithmic approaches to improve the efficiency and robustness of these programs. The philosophy behind these goals is that challenging and important numerical appli cations such as the prediction of the 3D viscous flow around full aircraft in aerodynamic design can only be carried out successfully if the benefits of modern fast numerical solvers and parallel high performance computers are combined. This combination is a "conditio sine qua non" if more complex applications such as aerodynamic design optimization or fluid structure interaction problems have to be solved. When being solved in a standard industrial aerodynamic design process, such more complex applications even require a substantial further reduction of computing times. Parallel and vector computers on the one side and innovative numerical algorithms such as multigrid on the other have enabled impressive improvements in scientific computing in the last 15 years.