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Mathematica for the sciences Richard E. Crandall.

Por: Detalles de publicación: Redwood City, Calif. Addison-Wesley Pub. Co., Advanced Book Program c1991.Descripción: xiii, 300 p. illISBN:
  • 0201510014
Tema(s): Clasificación CDD:
  • 501/.51 19
Clasificación LoC:
  • Q172 .C73 1991
Valoración
    Valoración media: 0.0 (0 votos)
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Libro Biblioteca de Mayagüez Colección General mb Q 172 .C73 1991 (Navegar estantería(Abre debajo)) Disponible 50000001879609
Total de reservas: 0

Descripciones mejoradas de Syndetics:

Mathematica, a celebrated modern language for doing mathematics symbolically and numerically, is equally powerful as a scientific tool. Taking a broad perspective, the author gives readers a clear sense of how Mathematica can be used in a number of fields. His examples are drawn from physics, biology, chemistry, mathematics, and engineering. While seeing the potential for this tool, readers will also learn how to rediscover the great relations and theorems from the annals of science. This is a book for anyone who wishes to explore the wonders of science with the power of Mathematica.

0201510014B04062001

Includes bibliographical references (p. [283]-287) and index.

nov/92 34.91

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  • 0201510014B04062001

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CHOICE Review

Crandall has been applying computer technology to the teaching of science for more than 20 years. His work is not on how to program in Mathematica; rather, it has wide-ranging, completely solved, nontrivial examples from mathematics and science, where both the Mathematica code and the tabular and/or graphic output are given. The reader should be familiar with the structure of Mathematica; this can be accomplished from the user's manual or Stephen Wolfram's Mathematica: A System for Doing Mathematics (1988). Some of the examples given are Pollard's "rho" factorization, Lucas-Lehmer method, classical and quantum mechanics, relativity, linear oscillations, solitons, chaos and fractals, chemical reactions, quantum chemistry, Hodgkin-Huxley equations, electronic circuit design, and fast Fourier transforms. Each section provides a list of thought-provokers for further study. The final chapter contains a series of historical unsolved or partially solved problems. Other texts that cover similar material are I. Vardi's Mathematica Recreations (1990); R.E. Meader's Programming in Mathematica (1989; 2nd ed., 1991); S. Wagon, Mathematica in Action (1991); and T.W. Gray's Exploring Mathematics with Mathematica (1991). Excellent illustrations; plentiful recent references; readable writing style; good index. Undergraduates and up.-J. C. Biddle, University of Louisville
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