Differential Equations with Mathematica
3rd Edition
Published on 23. February 2004
Book
Paperback/Softback
890 pages
978-0-12-041562-5 (ISBN)
Description
The Third Edition of the Differential Equations with Mathematica integrates new applications from a variety of fields,especially biology, physics, and engineering. The new handbook is also completely compatible with recent versions of Mathematica and is a perfect introduction for Mathematica beginners.
Reviews / Votes
Stephen McDowall of Western Washington University says:" The topics covered are extensive. The order and organization are good, especially in terms of
increasing sophistication of the mathematics involved and in the complexity of the Mathematica
programming necessary"
March 2003
Mark Lusk of The Colorado School of Mines says:
" I am considering the adoption of this book for my graduate class in Simulation and Modeling. I
make very heavy use of Mathematica and have a weekly computer lab. I am tempted to make this
the sole, required text for that course"
March 2003
More details
Edition
3rd edition
Language
English
Place of publication
San Diego
United States
Publishing group
Elsevier Science Publishing Co Inc
Target group
Professional and scholarly
Edition type
New edition
Illustrations
Illustrations
Dimensions
Height: 235 mm
Width: 191 mm
Weight
1350 gr
ISBN-13
978-0-12-041562-5 (9780120415625)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
New editions
Martha L. Abell | James P. Braselton
Differential Equations with Mathematica
Book
09/2016
4th Edition
Academic Press
€126.27
Article exhausted; check for reprint
Additional editions
Martha L. Abell | James P. Braselton
Differential Equations with Mathematica
E-Book
02/2004
3rd Edition
Academic Press
€70.95
Available for download
Previous edition
Martha L. Abell | James P. Braselton
Differential Equations with Mathematica
Book
03/1997
2nd Edition
AP Professional
€58.17
Article exhausted; check for reprint
Persons
Martha L. Abell and James P. Braselton are graduates of the Georgia Institute of Technology and the Ohio State University, respectively, and teach at Georgia Southern University, Statesboro where they have extensive experience instructing students at both the undergraduate and graduate levels. Other books by the authors include Differential Equations with Mathematica and Mathematica by Example. Martha L. Abell and James P. Braselton are graduates of the Georgia Institute of Technology and the Ohio State University, respectively, and teach at Georgia Southern University, Statesboro where they have extensive experience instructing students at both the undergraduate and graduate levels. Other books by the authors include Differential Equations with Mathematica and Mathematica by Example.
Content
Ch. 1 Introduction to Differential
Equations: Definitions and Concepts;
Ch. 2 First-Order Ordinary Differential Equations: Theory of First-Order Equations;
Ch. 3 Applications of First-Order Ordinary Differential Equations: Orthogonal Trajectories; Ch. 4 Higher-Order Differential Equations: Preliminary Definitions and Notation;
Ch. 5 Applications of Higher-Order Differential Equations: Simple Harmonic Motion;
Ch. 6 Ordinary Differential Equations with Nonconstant Coefficients: Cauchy-Euler Equations; Ch. 7 Laplace Transform Methods: The Laplace
Transform;
Ch. 8 Systems of Ordinary Differential Equations:
Review of Matrix Algebra and Calculus;
Ch. 9 Applications of Systems of Ordinary Differential Equations Mechanical and Electrical Problems with First-Order Linear Systems;
Ch.10 Eigenvalue Problems and Fourier Series: Boundary Value Problems, Sturm-Liouville
Problems, Fourier Sine Series and Cosine Series;
Ch. 11 Partial Differential Equations: Introduction to Partial Differential Equations and
Separation of Variables;
Appendix: Getting Started.
Equations: Definitions and Concepts;
Ch. 2 First-Order Ordinary Differential Equations: Theory of First-Order Equations;
Ch. 3 Applications of First-Order Ordinary Differential Equations: Orthogonal Trajectories; Ch. 4 Higher-Order Differential Equations: Preliminary Definitions and Notation;
Ch. 5 Applications of Higher-Order Differential Equations: Simple Harmonic Motion;
Ch. 6 Ordinary Differential Equations with Nonconstant Coefficients: Cauchy-Euler Equations; Ch. 7 Laplace Transform Methods: The Laplace
Transform;
Ch. 8 Systems of Ordinary Differential Equations:
Review of Matrix Algebra and Calculus;
Ch. 9 Applications of Systems of Ordinary Differential Equations Mechanical and Electrical Problems with First-Order Linear Systems;
Ch.10 Eigenvalue Problems and Fourier Series: Boundary Value Problems, Sturm-Liouville
Problems, Fourier Sine Series and Cosine Series;
Ch. 11 Partial Differential Equations: Introduction to Partial Differential Equations and
Separation of Variables;
Appendix: Getting Started.