**Key features**

* A unique technique-oriented approach takes the student through the mathematics in a highly accessible way

* Comprehensive coverage of all topics required by undergraduates at advanced levels of mathematics in engineering and science

* Hundreds of worked examples and progressively more challenging exercises

* Ideal either as part of a course or for self-study

**'[E]ntirely fit for purpose.' - ***Times Higher Education Supplement*

**'Stroud is by far and away the best text book for engineering maths. It is excellent for students to use on their own to reinforce what they have seen in class.' - Esther Norton, Anglia Ruskin University, UK**

**'This is quite simply the BEST text in the area' - Justin Whitty, University of Central Lancashire, UK**

**'I recommend this book for self study by students due to the "step by step" approach.' - Alan Crocker, University of the West of England, UK**

Current reviews of the previous edition from amazon.co.uk:

**'This book is essential for undergraduates studying an engineering degree course. Stroud's books fill a vast deficit found in most higher level maths text books, i.e. his books fill in procedural gaps other text books assume will be filled in while attending lectures. Stroud does not 'assume', he teaches...'**

**'This book is extremely useful...[It] has well written and easy to follow chapters on many different areas. To back this up it has useful examples for each section building up from simple cases to more complex exam style questions. This book really is excellent. If you get one maths book for engineering, get this one.'**

**'To anyone who is about to undertake, or is indeed in the middle of any engineering degree, this book is a must. The layout and style are cleverly designed to keep you working through the chapters. Don't do engineering without a copy.'**

Hints on Using the Book

Useful Background Information

Numerical Solutions of Equations and Interpolation

Laplace Transforms Part 1

Laplace Transforms Part 2

Laplace Transforms Part 3

Difference equations and the Z Transform

Introduction to invariant linear systems

Fourier Series 1

Fourier Series 2

Introduction to the Fourier Transform

Power Series Solutions of Ordinary Differential Equations 1

Power Series Solutions of Ordinary Differential Equations 2

Power Series Solutions of Ordinary Differential Equations 3

Numerical Solutions of Ordinary Differential Equations

Partial Differentiation

Partial Differential Equations

Matrix Algebra

Systems of ordinary differential equations

Numerical Solutions of Partial Differential Equations

Multiple Integration Part 1

Multiple Integration Part 2

Integral Functions

Vector Analysis Part 1

Vector Analysis Part 2

Vector Analysis Part 3

Complex Analysis Part 1

Complex Analysis Part 2

Complex Analysis Part 3

Optimization and Linear Programming

K.A. Stroud was formerly Principal Lecturer in the Department of Mathematics at Lanchester Polytechnic (now Coventry University), UK. He is also the author of *Foundation Mathematics* and *Engineering Mathematics*, companion volumes to this book.

Dexter J. Booth was formerly Principal Lecturer in the School of Computing and Engineering at the University of Huddersfield, UK. He is the author of several mathematics textbooks and is co-author of *Foundation Mathematics* and the seventh edition of *Engineering Mathematics*.