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Mathematical Physics

<A href=""></A>This introduction to the mathematical concepts used to describe fundamental physics principles is peppered with numerous examples and applications which enable the reader to master the complex mathematical concepts needed to define topics such as relativity, mechanics, and electromagnetics. Applications are included in every chapter.

An Introduction

Frontmatter

{"title":{"xml:lang":"en","content":"Frontmatter"}}

CONTENTS

{"title":{"xml:lang":"en","content":"CONTENTS"}}

Preface

{"title":{"xml:lang":"en","content":"Preface"}}

1 Derivatives and Integrals

{"title":{"xml:lang":"en","content":"1 Derivatives and Integrals"}}

2 Elementary Functions

{"title":{"xml:lang":"en","content":"2 Elementary Functions"}}

3 Functions, Limits, and Series

{"title":{"xml:lang":"en","content":"3 Functions, Limits, and Series"}}

4 Vectors

{"title":{"xml:lang":"en","content":"4 Vectors"}}

5 Matrices

{"title":{"xml:lang":"en","content":"5 Matrices"}}

6 Differential Equations 1

{"title":{"xml:lang":"en","content":"6 Differential Equations 1"}}

7 Complex Numbers

{"title":{"xml:lang":"en","content":"7 Complex Numbers"}}

8 Differential Equations 2

{"title":{"xml:lang":"en","content":"8 Differential Equations 2"}}

9 Multiple Integrals

{"title":{"xml:lang":"en","content":"9 Multiple Integrals"}}

10 Partial Derivatives

{"title":{"xml:lang":"en","content":"10 Partial Derivatives"}}

11 Partial Differential Equations

{"title":{"xml:lang":"en","content":"11 Partial Differential Equations"}}

12 Fourier Series

{"title":{"xml:lang":"en","content":"12 Fourier Series"}}

13 Introduction to Vector Calculus

{"title":{"xml:lang":"en","content":"13 Introduction to Vector Calculus"}}

Appendix A Prerequisites

{"title":{"xml:lang":"en","content":"Appendix A Prerequisites"}}

Appendix B The Greek Alphabet

{"title":{"xml:lang":"en","content":"Appendix B The Greek Alphabet"}}

Index

{"title":{"xml:lang":"en","content":"Index"}}

Raine Derek : Derek Raine, PhD, is director of the Centre for Interdisciplinary Science in the Department of Physics and Astronomy at the University of Leicester. His research has ranged over relativity, quantum field theory, astrophysics, and more recently, biophysics and complex systems.

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This introduction to the mathematical concepts used to describe fundamental physics principles is peppered with numerous examples and applications which enable the reader to master the complex mathematical concepts needed to define topics such as relativity, mechanics, and electromagnetics. Applications are included in every chapter.

This introduction to the mathematical concepts used to describe fundamental physics principles is peppered with numerous examples and...

Essentials of Physics Series

Title

Mathematical Physics

An Introduction

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