Differential Equations with Mathematica

• Author : Martha L Abell,James P. Braselton
• Publisher : Academic Press
• Release : 09 May 2014

Differential Equations with Mathematica presents an introduction and discussion of topics typically covered in an undergraduate course in ordinary differential equations as well as some supplementary topics such as Laplace transforms, Fourier series, and partial differential equations. It also illustrates how Mathematica is used to enhance the study of differential equations not only by eliminating the computational difficulties, but also by overcoming the visual limitations associated with the solutions of differential equations. The book contains chapters that present differential equations

• Author : Prem K. Kythe,Michael R. Schäferkotter,Pratap Puri
• Publisher : CRC Press
• Release : 12 November 2002

Early training in the elementary techniques of partial differential equations is invaluable to students in engineering and the sciences as well as mathematics. However, to be effective, an undergraduate introduction must be carefully designed to be challenging, yet still reasonable in its demands. Judging from the first edition's popularity, instructors and students agree that despite the subject's complexity, it can be made fairly easy to understand. Revised and updated to reflect the latest version of Mathematica, Partial Differential Equations and

• Author : Martha L. Abell,James P. Braselton
• Publisher : AP Professional
• Release : 02 February 1997

The second edition of this groundbreaking book integrates new applications from a variety of fields, especially biology, physics, and engineering. The new handbook is also completely compatible with Mathematica version 3.0 and is a perfect introduction for Mathematica beginners. The CD-ROM contains built-in commands that let the users solve problems directly using graphical solutions.

• Author : Alfred Gray,Michael Mezzino,Mark A. Pinsky
• Publisher : Springer
• Release : 20 June 1997

These materials - developed and thoroughly class tested over many years by the authors -are for use in courses at the sophomore/junior level. A prerequisite is the calculus of one variable, although calculus of several variables, and linear algebra are recommended. The text covers the standard topics in first and second order equations, power series solutions, first order systems, Laplace transforms, numerical methods and stability of non-linear systems. Liberal use is made of programs in Mathematica, both for symbolic

• Author : Kuzman Adzievski,Abul Hasan Siddiqi
• Publisher : CRC Press
• Release : 19 April 2016

With a special emphasis on engineering and science applications, this textbook provides a mathematical introduction to PDEs at the undergraduate level. It takes a new approach to PDEs by presenting computation as an integral part of the study of differential equations. The authors use Mathematica along with graphics to improve understanding and int

• Author : Dimitri Dimitrievich Vvedensky
• Publisher : Addison Wesley Publishing Company
• Release : 02 February 1993

An introduction to linear and nonlinear partial differential equations with extensive use of the popular computational mathematics computer program, Mathematica, to illustrate techniques and solutions and to provide examples that in many cases would not be practical otherwise. No prior knowledge of

• Author : Clay C. Ross
• Publisher : Springer Science & Business Media
• Release : 09 March 2013

The first edition (94301-3) was published in 1995 in TIMS and had 2264 regular US sales, 928 IC, and 679 bulk. This new edition updates the text to Mathematica 5.0 and offers a more extensive treatment of linear algebra. It has been thoroughly revised and corrected throughout.

• Author : Alfred Gray,Mike Mezzino,Mark Pinsky
• Publisher : Springer
• Release : 01 June 1998

The purpose of this companion volume to our text is to provide instructors (and eventu ally students) with some additional information to ease the learning process while further documenting the implementations of Mathematica and ODE. In an ideal world this volume would not be necessary, since we have systematically worked to make the text unambiguous and directly useful, by providing in the text worked examples of every technique which is discussed at the theoretical level. However, in our teaching we

• Author : Gerd Baumann
• Publisher : Springer Science & Business Media
• Release : 20 April 2000

The first book to explicitly use Mathematica so as to allow researchers and students to more easily compute and solve almost any kind of differential equation using Lie's theory. Previously time-consuming and cumbersome calculations are now much more easily and quickly performed using the Mathematica computer algebra software. The material in this book, and on the accompanying CD-ROM, will be of interest to a broad group of scientists, mathematicians and engineers involved in dealing with symmetry analysis of differential equations.

• Author : Kevin Robert Coombes
• Publisher : John Wiley & Sons Incorporated
• Release : 02 February 1995

• Author : Saber Elaydi
• Publisher : American Mathematical Soc.
• Release : 02 February 2023

This volume contains papers from the 7th International Conference on Difference Equations held at Hunan University (Changsa, China), a satellite conference of ICM2002 Beijing. The volume captures the spirit of the meeting and includes peer-reviewed survey papers, research papers, and open problems and conjectures. Articles cover stability, oscillation, chaos, symmetries, boundary value problems and bifurcations for discrete dynamical systems, difference-differential equations, and discretization of continuous systems. The book presents state-of-the-art research in these important areas. It is suitable for graduate

• Author : Kevin R. Coombes
• Publisher : John Wiley & Sons Incorporated
• Release : 05 January 1998

This book changes the emphasis in the traditional ordinary differential equations (ODE) course by using a mathematical software system to introduce numerical methods, geometric interpretation, symbolic computation, and qualitative analysis into the course in a basic way. Includes concise instructions for using Mathematica on three popular computer platforms: Windows, Macintosh, and the X Window System. It focuses on the specific features of Mathematica that are useful for analyzing differential equations, and it also describes the features of the Mathematica "Notebook"

• Author : Martha L. Abell,James P. Braselton
• Publisher : Academic Press
• Release : 09 September 2008

Mathematica by Example, 4e is designed to introduce the Mathematica programming language to a wide audience. This is the ideal text for all scientific students, researchers, and programmers wishing to learn or deepen their understanding of Mathematica. The program is used to help professionals, researchers, scientists, students and instructors solve complex problems in a variety of fields, including biology, physics, and engineering. Clear organization, complete topic coverage, and accessible exposition for novices Fully compatible with Mathematica 6.0 New applications, exercises and

• Author : Ronald Shone
• Publisher : Cambridge University Press
• Release : 28 November 2002

Table of contents

• Author : Alfred Gray,Mike Mezzino,Mark Pinsky
• Publisher : Springer
• Release : 02 October 1998

The purpose of this companion volume to our text is to provide instructors (and eventu ally students) with some additional information to ease the learning process while further documenting the implementations of Mathematica and ODE. In an ideal world this volume would not be necessary, since we have systematically worked to make the text unambiguous and directly useful, by providing in the text worked examples of every technique which is discussed at the theoretical level. However, in our teaching we