Keyes, David - Department of Applied Physics and Applied Mathematics, Columbia University

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Keyes, David - Department of Applied Physics and Applied Mathematics, Columbia University

Feature article for the Bulletin of the U. S. Association of Computational Mechanics A PERSPECTIVE ON DATA-PARALLEL IMPLICIT
The Next Four Orders of Magnitude in Performance for Parallel CFD D. E. Keyesa
Report of the May 1011, 2002,Workshop Conducted by the Basic Energy Sciences
PARALLEL IMPLEMENTATION OF THE DISCONTINUOUS GALERKIN METHOD ABDELKADER BAGGAG , HAROLD ATKINS , AND DAVID KEYES
A SCIENCE-BASED CASE FOR LARGE-SCALE SIMULATION Office of Science
PSEUDO-TRANSIENT CONTINUATION AND DIFFERENTIAL-ALGEBRAIC EQUATIONS TODD S. COFFEY
Performance Modeling and Tuning of an Unstructured Mesh CFD Application
GLOBALIZED NEWTON-KRYLOV-SCHWARZ ALGORITHMS AND SOFTWARE FOR PARALLEL IMPLICIT CFD
TRENDS IN ALGORITHMS FOR NONUNIFORM APPLICATIONS ON HIERARCHICAL DISTRIBUTED ARCHITECTURES
A Comparison of PETSc Library and HPF Implementations of an Archetypal PDE Computation
Contemporary Mathematics Volume 218, 1998
Parallelization of an Object-Oriented Unstructured Aeroacoustics Solver
pp: 1-8 (col.fig.: nil) PROD. TYPE: COM
THREE PARALLEL PROGRAMMING PARADIGMS: COMPARISONS ON AN ARCHETYPAL PDE COMPUTATION
CONVERGENCE ANALYSIS OF PSEUDO-TRANSIENT CONTINUATION
American Institute of Aeronautics and Astronautics Conclusions
Newton's Method and Design Optimization David P. Young
Parallel Implicit PDE Computations: Algorithms and Software W. D. Groppa, D. E. Keyes b, L. C. McInnesc, and M. D. Tidririd
Domain Decomposition Methods in Sciences and Engineering Editor R. Glowinski c 1996 John Wiley & Sons Ltd.
NONLINEARLY PRECONDITIONED INEXACT NEWTON XIAO-CHUAN CAI AND DAVID E. KEYES
A Hyperbolic Model for Communication in Layered Parallel Processing Environments
How Scalable is Domain Decomposition in D. E. Keyes
PARALLEL NEWTONKRYLOVSCHWARZ ALGORITHMS FOR THE TRANSONIC FULL POTENTIAL EQUATION
Contemporary Mathematics Volume 218, 1998
Jacobian-free NewtonKrylov methods: a survey of approaches and applications
Contemporary Mathematics Domain Decomposition in the Mainstream of Computational