Applications of Computer Algebra

  • Richard Pavelle

Table of contents

  1. Front Matter
    Pages i-x
  2. Stanly Steinberg, Patrick Roache
    Pages 74-94
  3. Don McLaughlin
    Pages 119-146
  4. John T. Bendler, Michael F. Shlesinger
    Pages 169-182
  5. Stanley J. Watowich, Jeffrey L. Krause, R. Stephen Berry
    Pages 183-209
  6. C. Gomez, J. P. Quadrat, A. Sulem
    Pages 241-261
  7. M. A. Hussain, B. Noble
    Pages 262-280
  8. M. Golnaraghi, W. Keith, F. C. Moon
    Pages 281-292
  9. R. H. Rand, W. L. Keith
    Pages 309-328
  10. W. H. Hui, G. Tenti
    Pages 329-337
  11. Richard L. Brenner
    Pages 338-391
  12. Gene Cooperman, Lionel Friedman, Walter Bloss
    Pages 407-414
  13. Back Matter
    Pages 427-433

About this book


Today, certain computer software systems exist which surpass the computational ability of researchers when their mathematical techniques are applied to many areas of science and engineering. These computer systems can perform a large portion of the calculations seen in mathematical analysis. Despite this massive power, thousands of people use these systems as a routine resource for everyday calculations. These software programs are commonly called "Computer Algebra" systems. They have names such as MACSYMA, MAPLE, muMATH, REDUCE and SMP. They are receiving credit as a computational aid with in­ creasing regularity in articles in the scientific and engineering literature. When most people think about computers and scientific research these days, they imagine a machine grinding away, processing numbers arithmetically. It is not generally realized that, for a number of years, computers have been performing non-numeric computations. This means, for example, that one inputs an equa­ tion and obtains a closed form analytic answer. It is these Computer Algebra systems, their capabilities, and applications which are the subject of the papers in this volume.


Maple algebra computer algebra

Editors and affiliations

  • Richard Pavelle
    • 1
  1. 1.Symbolics, Inc.USA

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