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Advanced Engineering Mathematics, Student Solutions Manual, 10th Edition

by
Edition:
10th
ISBN13:

9781118007402

ISBN10:
1118007409
Format:
Paperback
Pub. Date:
7/1/2011
Publisher(s):
Wiley
Includes 2-weeks free access to
step-by-step solutions for this book.
Step-by-Step solutions are actual worked out problems to the questions at the end of each chapter that help you understand your homework and study for your exams. Chegg and eCampus are providing you two weeks absolutely free. 81% of students said using Step-by-Step solutions prepared them for their exams.

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What version or edition is this?
This is the 10th edition with a publication date of 7/1/2011.
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  • The New copy of this book will include any supplemental materials advertised. Please check the title of the book to determine if it should include any CDs, lab manuals, study guides, etc.
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Summary

The tenth edition of this bestselling text includes examples in more detail and more applied exercises; both changes are aimed at making the material more relevant and accessible to readers. Kreyszig introduces engineers and computer scientists to advanced math topics as they relate to practical problems. It goes into the following topics at great depth differential equations, partial differential equations, Fourier analysis, vector analysis, complex analysis, and linear algebra/differential equations.

Table of Contents

How to Use This Student Solutions Manual and Study Guide vii

Volume 1

PART A. ORDINARY DIFFERENTIAL EQUATIONS (ODEs) 1

Chapter 1. First-Order ODEs 1

Chapter 2. Second-Order Linear ODEs 13

Chapter 3. Higher Order Linear ODEs 36

Chapter 4. Systems of ODEs. Phase Plane. Qualitative Methods 45

Chapter 5. Series Solutions of ODEs. Special Functions 65

Chapter 6. Laplace Transforms 79

PART B. LINEAR ALGEBRA. VECTOR CALCULUS 107

Chapter 7. Linear Algebra: Matrices, Vectors, Determinants. Linear Systems 107

Chapter 8. Linear Algebra: Matrix Eigenvalue Problems 129

Chapter 9. Vector Differential Calculus. Grad, Div, Curl 145

Chapter 10. Vector Integral Calculus. Integral Theorems 169

PART C. FOURIER ANALYSIS. PARTIAL DIFFERENTIAL EQUATIONS (PDEs) 201

Chapter 11. Fourier Analysis 201

Chapter 12. Partial Differential Equations (PDEs) 232



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