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Computational Physics An Introduction by Franz J. Vesely

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Published by Springer US in Boston, MA .
Written in English

Subjects:

  • Physical organic chemistry,
  • Chemistry

Book details:

About the Edition

Author Franz J. Vesely offers students an introductory text on computational physics, providing them with the important basic numerical/computational techniques. His unique text sets itself apart from others by focusing on specific problems of computational physics. The author also provides a selection of modern fields of research. Students will benefit from the appendixes which offer a short description of some properties of computing and machines and outline the technique of "Fast Fourier Transformation."

Edition Notes

Statementby Franz J. Vesely
Classifications
LC ClassificationsQD450-882
The Physical Object
Format[electronic resource] :
Pagination1 online resource (xv, 276 p.)
Number of Pages276
ID Numbers
Open LibraryOL27025923M
ISBN 101475723091, 1475723075
ISBN 109781475723090, 9781475723076
OCLC/WorldCa851800681

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Computational Physics. Home; Chapters; Programs & data; Exercises; Figures; Resources for instructors and students. This web site contains resources that accompany the book Computational Physics by Mark Newman, including sample chapters from the book. It contains very-well-presented and simple mathematical descriptions of many of the most important algorithms used in computational physics. Many clear mathematical descriptions of important techniques in computational physics are given. The first part of the book . Introduction to Computational Physics for Undergraduates. Authors Omair Zubairi and Fridolin off-line reading. This is an introductory textbook on computational methods and techniques intended for undergraduates at the sophomore or junior level in the fields of science, mathematics, and engineering. The offer is available on any book. Briefly about the book: This new edition of Computational Physics expands the original greatly on both the range of the physics problems treated and the numerical algorithms described. It .

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