Mastering Mathematica


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Mastering Mathematica®


Mastering Mathematica®

Author: John W. Gray

language: en

Publisher: Academic Press

Release Date: 2014-05-10


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Mastering Mathematica®: Programming Methods and Applications presents the mathematical results and turn them into precise algorithmic procedures that can be executed by a computer. This book provides insight into more complex situations that can be investigated by hand. Organized into four parts, this book begins with an overview of the use of a pocket calculator. This text then looks in more detail at numerical calculations and solving equations, both algebraic and differential equations. Other parts consider the built-in graphics and show how to make pictures without programming. This book discusses as well the four styles of programming, namely, functional programming, imperative programming, rewrite programing, and object oriented programming. The reader is also introduced to differentiable mapping to show the analysis of critical points of functions and the developments in differential geometry that are required to study minimal surfaces. This book is a valuable resource for graduate students in mathematics, mathematics education, engineering, and the sciences.

A Beginner's Guide To Mathematica


A Beginner's Guide To Mathematica

Author: David McMahon

language: en

Publisher: CRC Press

Release Date: 2006-01-13


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Because of its large command structure and intricate syntax, Mathematica can be difficult to learn. Wolfram's Mathematica manual, while certainly comprehensive, is so large and complex that when trying to learn the software from scratch -- or find answers to specific questions -- one can be quickly overwhelmed. A Beginner's Guide to Mathemat

Introductory Differential Equations


Introductory Differential Equations

Author: Martha L. Abell

language: en

Publisher: Academic Press

Release Date: 2018-04-16


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Introductory Differential Equations, Fifth Edition provides accessible explanations and new, robust sample problems. This valuable resource is appropriate for a first semester course in introductory ordinary differential equations (including Laplace transforms), but is also ideal for a second course in Fourier series and boundary value problems, and for students with no background on the subject. The book provides the foundations to assist students in learning not only how to read and understand differential equations, but also how to read technical material in more advanced texts as they progress through their studies. - Gives students a complete foundation on the subject, providing a strong basis for learning how to read technical material in more advanced texts - Includes new, comprehensive exercise sets throughout, ranging from straightforward to challenging - Offers applications and extended projects relevant to the real-world through the use of examples in a broad range of contexts