Internet Resources for Gauss-Jordan Elimination and Pivoting

Return to Numerical Methods - Numerical Analysis

 

  1. Gaussian Elimination on Dense Matrices   
    Computational Science Education Project, U.S. Department of Energy  
  2. Eliminación gaussiana básica  
    Wladimiro Diaz Villanueva, Departament d'Informàtica, Universitat de València, Spain  
  3. Método de Gauss-Jordan  
    Wladimiro Diaz Villanueva, Departament d'Informàtica, Universitat de València, Spain  
  4. Gaussian Elimination on Band Matrices  
    Computational Science Education Project, U.S. Department of Energy  
  5. High Performance Fortran, Case Study: Gaussian Elimination  
    Ian Foster,  Argonne National Laboratory, and the NSF Center for Research on Parallel Computation  
  6. Gauss elimination method  
    R. J. Hosking, Mahidol University, Mahidol University, Bangkok, Thailand  
  7. Sparse Gaussian Elimination  
    James Demmel, Computer Science Division, University of California at Berkeley, Berkeley, CA  
  8. Gaussian Elimination and Steady State Heat Conduction,Tridiagonal Algebraic System  
    Undergraduate Computational Engineering and Science, The Department of Energy (DOE), Krell Institute  
  9. Gauss-Jordan Elimination  
    Saul I. Drobnies, San Diego State University, San Diego, CA  
  10. Notes on Linear Algebra, Gauss-Jordan elimination  
    Bill Oxbury, University of Durham, Durham, England  
  11. Gauss elimination  
    Stuart Dalziel, University of Cambridge, Cambridge, England  
  12. Gaussian Elimination with back substitution  
    Daniel F. Symancyk, Math. Dept., Anne Arundel Community College, Arnold, MD  
  13. Gaussian Elimination  
    Eric Hiob, Math. Dept., British Columbia Inst. of Tech., Burnaby, Canada  
  14. Gaussian Elimination  
    Richard A. Tapia, Dept. Applied Math,, Rice University, Houston, TX  
  15. Gaussian Elimination  
    Rudolf K. Bock, CERN, European Organization for Nuclear Research, Geneva, Switzerland  
  16. Gaussian-Jordan Elimination  
    Richard A. Tapia, Dept. Applied Math,, Rice University, Houston, TX  
  17. Gaussian Elimination  
    Paul Bourke, Astrophysics and Supercomputing, Swinburne University of Technology, Victoria, Australia  
  18. Gauss - Jordan Elimination  
    Dr. Carl Davis, Adventures in Supercomputing Program, University of Alabama in Huntsville, AL  
  19. Gaussian Elimination  
    J. C. Diaz, Math. and Computer Sci. Dept., The University of Tulsa, Tulsa, OK  
  20. Gauss-Jordan Elimination  
    Computational Science Textbook, Las Cruces Public Schools, Las Cruces, NM  
  21. Subroutine: Gaussian Reduction     
    J. Sienz, Dept. of Civil Engineering, University of Wales, Swansea, Wales, UK     
  22. Scheme workshop, Gaussan Elimination  
    John David Stone, Dept. of Math. and Computer Science, Grinnell College, Grinnell, Iowa  
  23. High Performance Fortran, Gaussian Elimination - 2D Grid  
    The Numerically Intensive Computing Group
    Pennsylvania State University, State College, PA  

 

 

 

 

 

 

 

 

 

 

 

 

(c) John H. Mathews 2003