(A Foundation for Electronic, Electrical, Communications and Systems Engineers)

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**Engineering Mathematics (4th Edition) ** written by
** Anthony Croft **, Loughborough University, Loughborough, United Kingdom
** Robert Davison**, De Montfort University, Leicester, England
** Martin Hargreaves**, De Montfort University, Leicester, England and
** James Flint **, Loughborough University, Loughborough, United Kingdom.

Popular electrical engineering maths textbook, packed full of relevant modern applications and a huge number of examples and exercises.

This book has been written to serve the mathematical needs of students engaged in a first course in engineering at degree level. It is primarily aimed at students of electronic, electrical, communications and systems engineering. Systems engineering typically encompasses areas such as manufacturing, control and production engineering. The book will also be useful for engineers who wish to engage in self-study and continuing education.

Engineers are called upon to analyse a variety of engineering systems, which can be anything from a few electronic components connected together through to a complete factory. The analysis of these systems benefits from the intelligent application of mathematics. Indeed, many cannot be analysed without the use of mathematics. Mathematics is the language of engineering. It is essential to understand how mathematics works in order to master the complex relationships present in modern engineering systems and products.

There are two main aims of the book. Firstly, we wish to provide an accessible, readable introduction to engineering mathematics at degree level. The second aim is to encourage the integration of engineering and mathematics.

The first three chapters include a review of some important functions and techniques that the reader may have met in previous courses. This material ensures that the book is self-contained and provides a convenient reference.

Traditional topics in algebra, trigonometry and calculus have been covered. Also included are chapters on set theory, sequences and series, Boolean algebra, logic, difference equations and the z transform. The importance of signal processing techniques is reflected by a thorough treatment of integral transform methods. Thus the Laplace, z and Fourier transforms have been given extensive coverage.

In the light of feedback from readers, new topics and new examples have been added in the fourth edition. Recognizing that motivation comes from seeing the applicability of mathematics we have focused mainly on the enhancement of the range of applied examples. These include topics on the discrete cosine transform, image processing, applications in music technology and communications engineering.

** Title: ** Engineering Mathematics
** Edition: ** 4th
** Author(s): ** Anthony Croft, Robert Davison, Martin Hargreaves, James Flint
** Publisher: ** Pearson Education, Canada
** Series: **
** Year: ** 2012
** Pages: ** 983
** Type: ** PDF
** Language: ** English
** ISBN: ** 0273719777,9780273719779
** Country: ** UK

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**Engineering Mathematics (4th Edition) ** written by
** Anthony Croft, Robert Davison, Martin Hargreaves, James Flint **
cover the following topics.

1. Review of algebraic techniques

2. Engineering functions

3. The trigonometric functions

4. Coordinate systems

5. Discrete mathematics

6. Sequences and series

7. Vectors

8. Matrix algebra

9. Complex numbers

10. Differentiation

11. Techniques of differentiation

12. Applications of differentiation

13. Integration

14. Techniques of integration

15. Applications of integration

16. Further topics in integration

17. Numerical integration un

18. Taylor polynomialsp Taylor series and Maclaurin series

19. Ordinary differential equations I

20. Ordinary differential equations II

21. The Laplace transform

22. Difference equations and the z transform

23. Fourier series

24. The Fourier transform

25. Functions of several variables

26. Vector calculus sn

27. Line integrals and multiple integrals

28. Probability

29. Statistics and probability distributions

Appendix

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- Differential Equacitons
- Fourier Analysis
- Linear Algebra
- Matrix Calculus
- Vector Analysis
- Tensor Calculus
- Probability & Statistics
- Discrete Mathematics

- Abstract Algebra
- Calculus
- Differential Equations
- Engineering Mathematics
- Linear Algebra
- Math Magic
- Real Analysis