T. A. Lasinski
Ames Research Center
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Featured researches published by T. A. Lasinski.
Supercomputing, 1991. Supercomputing '91. Proceedings of the 1991 ACM/IEEE Conference on | 2009
David H. Bailey; Eric Barszcz; John T. Barton; D. S. Browning; Robert L. Carter; Leonardo Dagum; Rod Fatoohi; Paul O. Frederickson; T. A. Lasinski; Robert Schreiber; Horst D. Simon; V. Venkatakrishnan; Sisira Weeratunga
No abstract available
conference on high performance computing supercomputing | 1991
David H. Bailey; Eric Barszcz; Horst D. Simon; V. Venkatakrishnan; Sisira Weeratunga; John T. Barton; D. S. Browning; Robert L. Carter; Leonardo Dagum; Rod Fatoohi; Paul O. Frederickson; T. A. Lasinski; Robert Schreiber
No abstract available
Parallel Computational Fluid Dynamics 1993#R##N#New Trends and Advances | 1994
Horst D. Simon; Mark D. Kremenetsky; John Richardson; T. A. Lasinski
Up to today, preconditioning methods on massively parallel systems have faced a major difficulty. The most successful preconditioning methods in terms of accelerating the convergence of the iterative solver such as incomplete LU factorizations are notoriously difficult to implement on parallel machines for two reasons: (1) the actual computation of the preconditioner is not very floating-point intensive, but requires a large amount of unstructured communication, and (2) the application of the preconditioning matrix in the iteration phase (i.e. triangular solves) are difficult to parallelize because of the recursive nature of the computation. Here we present a new approach to preconditioning for very large, sparse, unsymmetric, linear systems, which avoids both difficulties. We explicitly compute an approximate inverse to our original matrix. This new preconditioning matrix can be applied most efficiently for iterative methods on massively parallel machines, since the preconditioning phase involves only a matrix-vector multiplication, with possibly a dense matrix. Furthermore the actual computation of the preconditioning matrix has natural parallelism. For a problem of size n, the preconditioning matrix can be computed by solving n independent small least squares problems. The algorithm and its implementation on the Connection Machine CM-5 are discussed in detail and supported by extensive timings obtained from real problem data.
conference on high performance computing (supercomputing) | 1991
David H. Bailey; Eric Barszcz; John T. Barton; D. S. Browning; Robert L. Carter; Leonardo Dagum; Rod Fatoohi; Paul O. Frederickson; T. A. Lasinski; Robert Schreiber; Horst D. Simon; V. Venkatakrishnan; Sisira Weeratunga
No abstract available
ieee international conference on high performance computing data and analytics | 1991
David H. Bailey; Eric Barszcz; John T. Barton; D. S. Browning; Robert L. Carter; Leonardo Dagum; Rod Fatoohi; Paul O. Frederickson; T. A. Lasinski; Robert Schreiber; Horst D. Simon; V. Venkatakrishnan; Sisira Weeratunga
PPSC | 1994
Stephen T. Barnard; Horst D. Simon; T. A. Lasinski
Archive | 1995
Subhash Saini; David H. Bailey; T. A. Lasinski
Archive | 1994
Andrew Sohn; Horst D. Simon; T. A. Lasinski
Archive | 1994
David H. Bailey; T. A. Lasinski
Archive | 1994
Subhash Saini; Horst D. Simon; T. A. Lasinski