Solving Odes With Maple V


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Solving ODEs with Maple V


Solving ODEs with Maple V

Author: David Barrow

language: en

Publisher: Brooks Cole

Release Date: 1996


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This resource manual/laboratory book shows students how to use the Maple computer algebra system to solve problems in ordinary differential equations. Projects, exercises, and explanations show readers how to get the most out of the Maple computer algebra

Maple V: Mathematics and its Applications


Maple V: Mathematics and its Applications

Author: Robert J. Lopez

language: en

Publisher: Springer Science & Business Media

Release Date: 2012-12-06


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The Maple Summer Workshop and Symposium, MSWS '94, reflects the growing commu nity of Maple users around the world. This volume contains the contributed papers. A careful inspection of author affiliations will reveal that they come from North America, Europe, and Australia. In fact, fifteen come from the United States, two from Canada, one from Australia, and nine come from Europe. Of European papers, two are from Ger many, two are from the Netherlands, two are from Spain, and one each is from Switzerland, Denmark, and the United Kingdom. More important than the geographical diversity is the intellectual range of the contributions. We begin to see in this collection of works papers in which Maple is used in an increasingly flexible way. For example, there is an application in computer science that uses Maple as a tool to create a new utility. There is an application in abstract algebra where Maple has been used to create new functionalities for computing in a rational function field. There are applications to geometrical optics, digital signal processing, and experimental design.

Differential Equations with Maple V


Differential Equations with Maple V

Author: Martha L. Abell

language: en

Publisher: Academic Press

Release Date: 2000


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Through the use of numerous examples that illustrate how to solve important applications using Maple V, Release 2, this book provides readers with a solid, hands-on introduction to ordinary and partial differental equations. Includes complete coverage of constructing and numerically computing and approximating solutions to ordinary and partial equations.