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Computer Science

D-Index
41
Citations
11608
World Ranking
8631
National Ranking
522

Overview

John Reid is affiliated with the Rutherford Appleton Laboratory in the United Kingdom. Their work spans multiple areas within computer science, integrating research on parallel computing, hardware architecture, and computer vision.

They have contributed to the development and understanding of parallel computing systems and optimization techniques. Their main topics of work include:

  • Parallel Computing and Optimization Techniques
  • Distributed and Parallel Computing Systems
  • CCD and CMOS Imaging Sensors
  • Robotic Path Planning Algorithms
  • Teaching and Learning Programming

John Reid's research has been published primarily in the following venues:

  • arXiv (Cornell University)
  • Proceedings of the ACM on Programming Languages

The notable recent papers authored or co-authored by Reid include:

  • Scaling Instructable Agents Across Many Simulated Worlds, 2024, arXiv (Cornell University)
  • History of coarrays and SPMD parallelism in Fortran, 2020, Proceedings of the ACM on Programming Languages
  • Can foundation models actively gather information in interactive environments to test hypotheses?, 2024, arXiv (Cornell University)

Their frequent co-authors are scholars with whom they have collaborated on multiple occasions, including:

  • Martin Engelcke
  • Drew A. Hudson
  • Danilo Jimenez Rezende
  • Alexander Lerchner
  • David Reichert

John Reid's research encompasses subfields such as:

  • Hardware and Architecture
  • Computer Networks and Communications
  • Electrical and Electronic Engineering
  • Computer Vision and Pattern Recognition
  • Computer Science Applications

Best Publications

  • Direct methods for sparse matrices

    Iain S Duff;Albert M Erisman;John K Reid

  • The Multifrontal Solution of Indefinite Sparse Symmetric Linear

    I. S. Duff;J. K. Reid

  • Co-array Fortran for parallel programming

    Robert W. Numrich;John Reid

  • Fortran 90/95 explained

    Michael Metcalf;John Ker Reid

  • On the Estimation of Sparse Jacobian Matrices

    A. R. Curtis;M. J. D. Powell;J. K. Reid

  • The Multifrontal Solution of Unsymmetric Sets of Linear Equations

    I. S. Duff;J. K. Reid

  • A practicable steepest-edge simplex algorithm

    Donald Goldfarb;John K. Reid

  • A SPARSITY-EXPLOITING VARIANT OF THE BARTELS-GOLUB DECOMPOSITION FOR LINEAR PROGRAMMING BASES

    John K. Reid

  • An Implementation of Tarjan's Algorithm for the Block Triangularization of a Matrix

    I. S. Duff;J. K. Reid

  • MA27 -- A set of Fortran subroutines for solving sparse symmetric sets of linear equations

    Iain S Duff;John K Reid

  • Fortran 90 Explained

    Michael Metcalf;John Reid

  • On the Automatic Scaling of Matrices for Gaussian Elimination

    A. R. Curtis;J. K. Reid

  • The factorization of sparse symmetric indefinite matrices

    I. S. Duff;N. I. M. Gould;J. K. Reid;J. A. Scott

  • Large Sparse Sets of Linear Equations

    J. K. Reid

  • Modern Fortran Explained

    Michael Metcalf;John Reid;Malcolm Cohen

  • Some Design Features of a Sparse Matrix Code

    I. S. Duff;J. K. Reid

  • Fortran 95/2003 explained

    Michael Metcalf;John Ker Reid;Malcolm Cohen

  • Algorithm 891: A Fortran virtual memory system

    John K. Reid;Jennifer A. Scott

  • The design of MA48: a code for the direct solution of sparse unsymmetric linear systems of equations

    I. S. Duff;J. K. Reid

  • The Use of Conjugate Gradients for Systems of Linear Equations Possessing “Property A”

    J. K. Reid

  • Co-arrays in the next Fortran Standard

    Robert W. Numrich;John Reid

Frequent Co-Authors

Iain S. Duff
Iain S. Duff Rutherford Appleton Laboratory
Nicholas I. M. Gould
Nicholas I. M. Gould University of Oxford
Fred G. Gustavson
Fred G. Gustavson Umeå University
John A. Gunnels
John A. Gunnels Nvidia (United States)
Jorge Nocedal
Jorge Nocedal Northwestern University
Donald Goldfarb
Donald Goldfarb Columbia University
Tony F. Chan
Tony F. Chan University of California, Los Angeles

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