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Vector Calculus Using Mathematica Second Edition

Vector Calculus Using Mathematica Second Edition
Author: Steven Tan
Publisher: Steven Tan
Total Pages: 582
Release: 2020-07-11
Genre: Mathematics
ISBN:

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An introduction to vector calculus with the aid of Mathematica® computer algebra system to represent them and to calculate with them. The unique features of the book, which set it apart from the existing textbooks, are the large number of illustrative examples. It is the author’s opinion a novice in science or engineering needs to see a lot of examples in which mathematics is used to be able to “speak the language.” All these examples and all illustrations can be replicated and used to learn and discover vector calculus in a new and exciting way. Reader can practice with the solutions, and then modify them to solve the particular problems assigned. This should move up problem solving skills and to use Mathematica® to visualize the results and to develop a deeper intuitive understanding. Usually, visualization provides much more insight than the formulas themselves. The second edition is an addition of the first. Two new chapters on line integrals, Green's Theorem, Stokes's Theorem and Gauss's Theorem have been added.


Multivariable Calculus and Mathematica®

Multivariable Calculus and Mathematica®
Author: Kevin R. Coombes
Publisher: Springer Science & Business Media
Total Pages: 282
Release: 2012-12-06
Genre: Mathematics
ISBN: 1461216982

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Aiming to "modernise" the course through the integration of Mathematica, this publication introduces students to its multivariable uses, instructs them on its use as a tool in simplifying calculations, and presents introductions to geometry, mathematical physics, and kinematics. The authors make it clear that Mathematica is not algorithms, but at the same time, they clearly see the ways in which Mathematica can make things cleaner, clearer and simpler. The sets of problems give students an opportunity to practice their newly learned skills, covering simple calculations, simple plots, a review of one-variable calculus using Mathematica for symbolic differentiation, integration and numerical integration, and also cover the practice of incorporating text and headings into a Mathematica notebook. The accompanying diskette contains both Mathematica 2.2 and 3.0 version notebooks, as well as sample examination problems for students, which can be used with any standard multivariable calculus textbook. It is assumed that students will also have access to an introductory primer for Mathematica.


Calculus in Vector Spaces, Second Edition, Revised Expanded

Calculus in Vector Spaces, Second Edition, Revised Expanded
Author: Lawrence Corwin
Publisher: CRC Press
Total Pages: 616
Release: 1994-12-08
Genre: Mathematics
ISBN: 9780824792794

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Calculus in Vector Spaces addresses linear algebra from the basics to the spectral theorem and examines a range of topics in multivariable calculus. This second edition introduces, among other topics, the derivative as a linear transformation, presents linear algebra in a concrete context based on complementary ideas in calculus, and explains differential forms on Euclidean space, allowing for Green's theorem, Gauss's theorem, and Stokes's theorem to be understood in a natural setting. Mathematical analysts, algebraists, engineers, physicists, and students taking advanced calculus and linear algebra courses should find this book useful.


Mathematica Projects for Vector Calculus

Mathematica Projects for Vector Calculus
Author: Michael Neumann
Publisher: Kendall/Hunt Publishing Company
Total Pages: 0
Release: 1996
Genre: Calculus
ISBN: 9780787228583

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The Art of Modeling in Science and Engineering with Mathematica, Second Edition

The Art of Modeling in Science and Engineering with Mathematica, Second Edition
Author: Diran Basmadjian
Publisher: CRC Press
Total Pages: 536
Release: 2006-08-18
Genre: Mathematics
ISBN: 9781584884606

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Thoroughly revised and updated, The Art of Modeling in Science and Engineering with Mathematica®, Second Edition explores the mathematical tools and procedures used in modeling based on the laws of conservation of mass, energy, momentum, and electrical charge. The authors have culled and consolidated the best from the first edition and expanded the range of applied examples to reach a wider audience. The text proceeds, in measured steps, from simple models of real-world problems at the algebraic and ordinary differential equations (ODE) levels to more sophisticated models requiring partial differential equations. The traditional solution methods are supplemented with Mathematica , which is used throughout the text to arrive at solutions for many of the problems presented. The text is enlivened with a host of illustrations and practice problems drawn from classical and contemporary sources. They range from Thomson’s famous experiment to determine e/m and Euler’s model for the buckling of a strut to an analysis of the propagation of emissions and the performance of wind turbines. The mathematical tools required are first explained in separate chapters and then carried along throughout the text to solve and analyze the models. Commentaries at the end of each illustration draw attention to the pitfalls to be avoided and, perhaps most important, alert the reader to unexpected results that defy conventional wisdom. These features and more make the book the perfect tool for resolving three common difficulties: the proper choice of model, the absence of precise solutions, and the need to make suitable simplifying assumptions and approximations. The book covers a wide range of physical processes and phenomena drawn from various disciplines and clearly illuminates the link between the physical system being modeled and the mathematical expression that results.


Calculus in Vector Spaces, Revised Expanded

Calculus in Vector Spaces, Revised Expanded
Author: Lawrence Corwin
Publisher: Routledge
Total Pages: 600
Release: 2017-11-22
Genre: Mathematics
ISBN: 1351462830

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Calculus in Vector Spaces addresses linear algebra from the basics to the spectral theorem and examines a range of topics in multivariable calculus. This second edition introduces, among other topics, the derivative as a linear transformation, presents linear algebra in a concrete context based on complementary ideas in calculus, and explains differential forms on Euclidean space, allowing for Green's theorem, Gauss's theorem, and Stokes's theorem to be understood in a natural setting. Mathematical analysts, algebraists, engineers, physicists, and students taking advanced calculus and linear algebra courses should find this book useful.


Calculus & Mathematica

Calculus & Mathematica
Author: Bill Davis
Publisher: Addison Wesley Publishing Company
Total Pages: 564
Release: 1994
Genre: Calculus
ISBN:

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Student solution manual for the second edition of vector calculus, linear algebra, and differential forms

Student solution manual for the second edition of vector calculus, linear algebra, and differential forms
Author: John H. Hubbard
Publisher:
Total Pages: 208
Release: 2002-01-01
Genre: Algebras, Linear
ISBN: 9780971576605

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Contains worked-out solutions to odd exercises in "Vector Calculus, Linear Algebra, and Differential Forms: A Unified Approach," by John H. Hubbard, professor of mathematics at Cornell University, and Barbara Burke Hubbard


Vector Analysis for Mathematicians, Scientists and Engineers

Vector Analysis for Mathematicians, Scientists and Engineers
Author: S. Simons
Publisher: Elsevier
Total Pages: 201
Release: 2014-05-15
Genre: Mathematics
ISBN: 1483160211

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Vector Analysis for Mathematicians, Scientists and Engineers, Second Edition, provides an understanding of the methods of vector algebra and calculus to the extent that the student will readily follow those works which make use of them, and further, will be able to employ them himself in his own branch of science. New concepts and methods introduced are illustrated by examples drawn from fields with which the student is familiar, and a large number of both worked and unworked exercises are provided. The book begins with an introduction to vectors, covering their representation, addition, geometrical applications, and components. Separate chapters discuss the products of vectors; the products of three or four vectors; the differentiation of vectors; gradient, divergence, and curl; line, surface, and volume integrals; theorems of vector integration; and orthogonal curvilinear coordinates. The final chapter presents an application of vector analysis. Answers to odd-numbered exercises are provided as the end of the book.