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Titlebook: Nonlinear Physics with Maple for Scientists and Engineers; Richard H. Enns,George C. McGuire Textbook 2000Latest edition Springer Science+

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书目名称Nonlinear Physics with Maple for Scientists and Engineers
编辑Richard H. Enns,George C. McGuire
视频video
图书封面Titlebook: Nonlinear Physics with Maple for Scientists and Engineers;  Richard H. Enns,George C. McGuire Textbook 2000Latest edition Springer Science+
描述Philosophy of the Text This text presents an introductory survey of the basic concepts and applied mathematical methods of nonlinear science as well as an introduction to some simple related nonlinear experimental activities. Students in engineering, phys­ ics, chemistry, mathematics, computing science, and biology should be able to successfully use this book. In an effort to provide the reader with a cutting edge approach to one of the most dynamic, often subtle, complex, and still rapidly evolving, areas of modern research-nonlinear physics-we have made extensive use of the symbolic, numeric, and plotting capabilities of the Maple software sys­ tem applied to examples from these disciplines. No prior knowledge of Maple or computer programming is assumed, the reader being gently introduced to Maple as an auxiliary tool as the concepts of nonlinear science are developed. The CD-ROM provided with this book gives a wide variety of illustrative non­ linear examples solved with Maple. In addition, numerous annotated examples are sprinkled throughout the text and also placed on the CD. An accompanying set of experimental activities keyed to the theory developed in Part I of the book is
出版日期Textbook 2000Latest edition
关键词Chaos; Computer Applications; Computer-Aided Design (CAD); Experiment; Physical Sciences; Potential; Simul
版次2
doihttps://doi.org/10.1007/978-1-4612-1322-2
isbn_softcover978-1-4612-7093-5
isbn_ebook978-1-4612-1322-2
copyrightSpringer Science+Business Media New York 2000
The information of publication is updating

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Nonlinear Systems. Part II the spots on a leopard, and the colorful markings of certain birds, fish, and butterflies. In the physical world we may have noticed the pretty fringe patterns which occur when thin films of oil spread on a road surface or the wonderful shapes that ice crystals can assume when trees are coated afte
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Numerical Simulation have been encountered is through the use of numerical simulation. The PDEs can be solved numerically using either explicit or implicit schemes. In either case, the starting point is the representation of the partial derivatives by finite difference approximations. This may be easily accomplished by
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