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Introduction to Mathematica(r) for Physicists (Graduate Texts in Physics)

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Introduction to Mathematica(r) for Physicists (Graduate Texts in Physics) Cover

 

Synopses & Reviews

Publisher Comments:

Mathematica is the most widely used system for doing mathematical calculations by computer, including symbolic and numeric calculations and graphics. It is used in physics and other branches of science, in mathematics, education and many other areas. Many important results in physics would never be obtained without a wide use of computer algebra. This book describes ideas of computer algebra and the language of the Mathematica system. It also contains a number of examples, mainly from physics, also from mathematics and chemistry. After reading this book and solving problems in it, the reader will be able to use Mathematica efficiently for solving his/her own problems.

Synopsis:

This book uses examples from physical sciences to illustrate the value of Mathematica. After reading this book and solving problems in it, the reader will be able to use Mathematica efficiently for solving his/her own problems.

Synopsis:

The basics of computer algebra and the language of Mathematica are described. This title will lead toward an understanding of Mathematica that allows the reader to solve problems in physics, mathematics, and chemistry. Mathematica is the most widely used system for doing mathematical calculations by computer, including symbolic and numeric calculations and graphics. It is used in physics and other branches of science, in mathematics, education and many other areas. Many important results in physics would never be obtained without a wide use of computer algebra.

About the Author

Andrey Grozin is a leading researcher at the Budker Institute of Nuclear Physics in Novosibirsk, Russia.

Table of Contents

Part I Lectures.- Computer algebra systems.- Overview of Mathematica.- Expressions.-Patterns and substitutions.- Functions.- Mathematica as a programming language.- Gröbner bases.- Calculus.- Risch algorithm.- Linear algebra.- Input--output and strings.- Packages.- Part II Computer classes.- Plots.- Trigonometric functions.- Quantum oscillator.- Spherical harmonics.- Adding angular momenta in quantum mechanics.- Classical nonlinear oscillator.- Cyclohexane.- Multi-ζ functions.- Quantum nonlinear oscillator.- Riemann curvature tensor.- Rainbow.- Problems for students.

Product Details

ISBN:
9783319008936
Author:
Grozin, Andrey
Publisher:
Springer
Location:
Cham
Subject:
Mathematical Physics
Subject:
écas
Subject:
Computer Algebra Systems in physics
Subject:
Mathematica in Physics
Subject:
Physicists Guide to Mathematica
Subject:
Numerical and Computational Physics
Subject:
Computer Applications in Chemistry
Subject:
Particle and Nuclear Physics
Subject:
Mathematical Applications in the Physical Sciences
Subject:
Physics-Math
Subject:
Physics
Subject:
B
Subject:
Physics and Astronomy
Subject:
Chemistry
Copyright:
Edition Description:
2013
Series:
Graduate Texts in Physics
Publication Date:
20130831
Binding:
HARDCOVER
Language:
English
Pages:
197
Dimensions:
235 x 155 mm

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Related Subjects


Science and Mathematics » Chemistry » General
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Science and Mathematics » Mathematics » Software
Science and Mathematics » Physics » Math

Introduction to Mathematica(r) for Physicists (Graduate Texts in Physics) New Hardcover
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$69.99 In Stock
Product details 197 pages Springer - English 9783319008936 Reviews:
"Synopsis" by , This book uses examples from physical sciences to illustrate the value of Mathematica. After reading this book and solving problems in it, the reader will be able to use Mathematica efficiently for solving his/her own problems.
"Synopsis" by , The basics of computer algebra and the language of Mathematica are described. This title will lead toward an understanding of Mathematica that allows the reader to solve problems in physics, mathematics, and chemistry. Mathematica is the most widely used system for doing mathematical calculations by computer, including symbolic and numeric calculations and graphics. It is used in physics and other branches of science, in mathematics, education and many other areas. Many important results in physics would never be obtained without a wide use of computer algebra.
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