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Essential MATLAB for Engineers and Scientists

Essential MATLAB for Engineers and Scientists, Third Edition, is an essential guide to MATLAB as a problem-solving tool. It presents MATLAB both as a mathematical tool and a pro… Read more

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Description

Essential MATLAB for Engineers and Scientists, Third Edition, is an essential guide to MATLAB as a problem-solving tool. It presents MATLAB both as a mathematical tool and a programming language, giving a concise and easy-to-master introduction to its potential and power.

Stressing the importance of a structured approach to problem solving, the text provides a step-by-step method for program design and algorithm development. It includes numerous simple exercises for hands-on learning, a chapter on algorithm development and program design, and a concise introduction to useful topics for solving problems in later engineering and science courses: vectors as arrays, arrays of characters, GUIs, advanced graphics, and simulation and numerical methods.

The text is ideal for undergraduates in engineering and science taking a course on Matlab.

Key features

  • Numerous simple exercises give hands-on learning
  • A chapter on algorithm development and program design
  • Common errors and pitfalls highlighted
  • Concise introduction to useful topics for solving problems in later engineering and science courses: vectors as arrays, arrays of characters, GUIs, advanced graphics, simulation and numerical methods
  • A new chapter on dynamical systems shows how a structured approach is used to solve more complex problems.
  • Text and graphics in four colour

Readership

Undergraduates in engineering and science taking a course on Matlab

Table of contents

Preface to the 3rd edition

PART 1 ESSENTIALS


1. Introduction

1.1 Using MATLAB

1.2 The MATLAB desktop

1.3 Sample program


2. MATLAB Fundamentals

2.1 Variables and the workspace

2.2 Arrays: vectors and matrices

2.3 Vertical motion under gravity

2.4 Operators, expressions and statements

2.5 Output

2.6 Repeating with for

2.7 Decisions

2.8 Complex numbers

2.9 More on input and output

2.10 Odds 'n ends

2.11 Programming style


3. Program Design and Algorithm Development

3.1 Computer program design process

3.2 Other examples of structure plans

3.3 Structured programming with functions


4. MATLAB Functions & Data

4.1 Some common functions

4.2 Importing and exporting data


5. Logical Vectors

5.1 Examples

5.2 Logical operators

5.3 Subscripting with logical vectors

5.4 Logical functions

5.5 Logical vectors instead of elseif ladders


6. Matrices of Numbers & Arrays of Strings

6.1 Matrices

6.2 Matrix operations

6.3 Other matrix functions

6.4 Strings

6.5 Two-dimensional strings

6.6 eval and text macros


7. Introduction to Graphics

7.1 Basic 2-D graphs

7.2 3-D plots


8. Loops

8.1 Determinate repetition with for

8.2 Indeterminate repetition with while


9. Errors and Pitfalls

9.1 Syntax errors

9.2 Pitfalls and Surprises

9.3 Errors in logic

9.4 Rounding error

9.5 Trapping and generating errors


10. Function M-Files

10.1 Some examples

10.2 Basic rules

10.3 Function handles

10.4 Command/function duality

10.5 Function name resolution

10.6 Debugging M-files

10.7 Recursion


11. Vectors as Arrays & *Advanced Data Structures

11.1 Update processes

11.2 Frequencies, bar charts and histograms

11.3 *Sorting

11.4 *Structures

11.5 *Cell arrays

11.6 *Classes and objects


12. More Graphics

12.1 Handle Graphics

12.2 Editing plots

12.3 Animation

12.4 Colour etc

12.5 Lighting and camera

12.6 Saving, printing and exporting graphs


13. Graphical User Interfaces (GUIs)

13.1 Basic structure of a GUI

13.2 A first example: getting the time

13.3 Newton again

13.4 Axes on a GUI

13.5 Adding colour to a button

Part 2 APPLICATIONS


14. Dynamical Systems

14.1 Cantilever beam

14.2 Electric current

14.3 Free fall

14.4 Projectile with friction


15. Simulation

15.1 Random number generation

15.2 Spinning coins

15.3 Rollig dice

15.4 Bacteria division

15.5 A random walk

15.6 Traffic flow

15.7 Normal (Gaussian) random numbers


16. More Matrices

16.1 Leslie matrices: population growth

16.2 Markov processes

16.3 Linear equations

16.4 Sparse matrices


17. Introduction to Numerical Methods

17.1 Equations

17.2 Integration

17.3 Numerical differentiation

17.4 First-order differential equations

17.5 Linear ordinary differential equations (LODEs)

17.6 Runge-Kutta methods

17.7 A partial differential equation

17.8 Other numerical methods

Appendix A: Syntax quick reference
Expressions
Function M-Files
Graphics
if and switch
for and while
Input/output
load/save
Vectors and matrices

Appendix B: Operators

Appendix C: Command and functionquick reference
General purpose commands
Logical functions
Language constructs and debugging
Matrices and matrix manipulation
Mathematical functions
Matrix functions
Data Analysis
Polynomial functions
Function functions
Sparse matrix functions
Character string functions
File I/O functions
Graphics

Appendix D: ASCII Character Codes

Appendix E: Solutions to Selected Exercises





Product details

About the authors

DV

Daniel T. Valentine

Daniel T. Valentine Ph.D. is Professor Emeritus and was Professor and Chair of the Department of Mechanical and Aeronautical Engineering, Clarkson University, Potsdam, New York. He was also Affiliate Director of the Clarkson Space Grant Program of the New York NASA Space Grant Consortium, a program that provided support for undergraduate and graduate research. His Ph.D. degree is in fluid Mechanics from the Catholic University of America. His BS and MS degrees in mechanical engineering are from Rutgers University. Dr. Valentine is also co-author of Aerodynamics for Engineering Students (Butterworth Heinemann).
Affiliations and expertise
Professor Emeritus and was Professor and Chair of the Department of Mechanical and Aeronautical Engineering, Clarkson University, Potsdam, NY, USA

BH

Brian H. Hahn

Brian Hahn was a professor in the Department of Mathematics and Applied Mathematics at the University of Cape Town. In his career, Brian wrote more than 10 books for teaching programming languages to beginners.
Affiliations and expertise
Former Professor, Department of Mathematics and Applied Mathematics, University of Cape Town, South Africa