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Edmond Chow

Researcher at Georgia Institute of Technology

Publications -  126
Citations -  6393

Edmond Chow is an academic researcher from Georgia Institute of Technology. The author has contributed to research in topics: Matrix (mathematics) & Iterative method. The author has an hindex of 27, co-authored 114 publications receiving 5319 citations. Previous affiliations of Edmond Chow include Lawrence Livermore National Laboratory & Columbia University.

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Proceedings ArticleDOI

Scalable algorithms for molecular dynamics simulations on commodity clusters

TL;DR: This work presents several new algorithms and implementation techniques that significantly accelerate parallel MD simulations compared with current state-of-the-art codes, including a novel parallel decomposition method and message-passing techniques that reduce communication requirements, as well as novel communication primitives that further reduce communication time.
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Millisecond-scale molecular dynamics simulations on Anton

TL;DR: Anton's performance when executing actual MD simulations whose accuracy has been validated against both existing MD software and experimental observations is reported, allowing the observation of aspects of protein dynamics that were previously inaccessible to both computational and experimental study.
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Approximate Inverse Preconditioners via Sparse-Sparse Iterations

TL;DR: Newton, "global," and column-oriented algorithms, and options for initial guesses, self-preconditioning, and dropping strategies are discussed, and some limited theoretical results on the properties and convergence of approximate inverses are derived.
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A Scalable Distributed Parallel Breadth-First Search Algorithm on BlueGene/L

TL;DR: This paper presents a distributed breadth- first search (BFS) scheme that scales for random graphs with up to three billion vertices and 30 billion edges, and develops efficient collective communication functions for the 3D torus architecture of BlueGene/L that take advantage of the structure in the problem.
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Experimental study of ILU preconditioners for indefinite matrices

TL;DR: A better practical understanding is gained of ILU preconditioners and how these problems can sometimes be circumvented through pivoting, reordering, scaling, perturbing diagonal elements, and preserving symmetric structure.