Advanced Engineering Mathematics
by K.A. Stroud, Dexter J. Booth
6th Edition
Publisher: Bloomsbury Publishing
Book Details
| Print ISBN | 9781352010251 |
| eText ISBN | 9781352010268 |
| Publisher | Bloomsbury Publishing |
| Publishing Year | 2020 |
| Edition | 6th Edition |
| Language | English |
| Pages | 1248 |
Advanced Engineering Mathematics, 6th Edition, is a comprehensive textbook designed to provide the mathematics required for upper-level undergraduate engineering courses. It presents essential mathematical principles through clear, methodical explanations.
Coverage spans analytical foundations such as Laplace transforms, Fourier series, difference equations, and the Z transform. Readers also study matrix algebra, multiple integration, integral functions, vector analysis, and numerical methods for equations and interpolation.
Structured for second- and third-year undergraduates in engineering and science disciplines, the text utilizes a guided, step-by-step approach. Students interact directly with the material by working through exercises and examples that require completing intermediate calculations before advancing to new concepts.
Table of Contents
Chapter 1: Numerical solutions of equations and interpolation
Chapter 2: Laplace transforms 1
Chapter 3: Laplace transforms 2
Chapter 4: Laplace transforms 3
Chapter 5: Difference equations and the Z transform
Chapter 6: Introduction to invariant linear systems
Chapter 7: Fourier series 1
Chapter 8: Fourier series 2
Chapter 9: Introduction to the Fourier transform
Chapter 10: Power series solutions of ordinary differential equations 1
Chapter 11: Power series solutions of ordinary differential equations 2
Chapter 12: Power series solutions of ordinary differential equations 3
Chapter 13: Numerical solutions of ordinary differential equations
Chapter 14: Matrix algebra
Chapter 15: Systems of ordinary differential equations
Chapter 16: Direction fields
Chapter 17: Phase plane analysis
Chapter 18: Nonlinear systems
Chapter 19: Dynamical systems
Chapter 20: Partial differentiation
Chapter 21: Partial differential equations
Chapter 22: Numerical solutions of partial differential equations
Chapter 23: Multiple integration 1
Chapter 24: Multiple integration 2
Chapter 25: Integral functions
Chapter 26: Vector analysis 1
Chapter 27: Vector analysis 2
Chapter 28: Vector analysis 3
Chapter 29: Complex analysis 1
Chapter 30: Complex analysis 2
Chapter 31: Complex analysis 3
Chapter 32: Optimization and linear programming
Chapter Appendix: Appendix
Chapter Answers: Answers
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