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Efficient Formulation and Solution of Equations of of Motion for Optimal Parallel Computing

Efficient Formulation and Solution of Equations of of Motion for Optimal Parallel Computing
最优并行计算运动方程的高效表述和求解
批准号:
9409782
负责人:
Kurt Anderson
金额:
$1.12万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
1995
资助国家:
美国
项目状态:
已结题
起止时间:
1995-03-01 至 1998-02-28

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7 # 9 9 $ $ $ $ $ 2 D D D D N X X $ | x D 6 * ` $ 6 * 6 6 ` . 6 6 6 6 6 6 9409782 Anderson The prime objective of this research is to advance the state of the art for the efficient modeling and simulation of the dynamic behavior of complex multibody systems. This will be accomplished through a formulation of the equations of motion which is highly coupled with the node topology/internode communication architecture of the parallel computer system on which it will be run. This work will be initially directed towards systems which allow for the use of explicit temporal numerical integration schemes. Once accomplished, attention will be turned towards applying beneficial computational aspects of this work to applications which result in stiff systems of equations, and thus are confined to the use of implicit temporal integration procedures. The effort will be to take advantage of aspects of O(N) and other low order dynamic equations formulation procedures (e.g. use of recursive relationships to reduce operations), as well as descriptor formulations which are highly parallelizable. The intended result is the development of a multibody procedure/code which automatically produces equations of motion and associated simulation code for a specific complex multibody system which is the optimal ( in the sense of maximizing throughput) combination of low operations count and concurrent equations form for implementation on prescribed parallel computing system. This will result in the maximum possible aggregate thoughput, and consequently, maximum overall speed for the simulation of the system on the available concurrent processing system. *** u to advance the state of the art for the efficient modeling and simulation of the dynamic behavior of complex multibody systems. This will be accomplished through a formulation o f the equations of 9 @ 5 9 ! ! ! 9 9 9P 9 ! 9 :~ H H ( F G ( H H ( d ' @ = / R B H -:LaserWriter Times E e E P . Anderson.abs Alicia Harris Alicia Harris
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CAREER: Spatial network structure and food web stability across a productivity gradient.
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    1553718
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    2016
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