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GNU Octave Beginner's Guide

You're reading from   GNU Octave Beginner's Guide Become a proficient Octave user by learning this high-level scientific numerical tool from the ground up

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Product type Paperback
Published in Jun 2011
Publisher Packt
ISBN-13 9781849513326
Length 280 pages
Edition 1st Edition
Languages
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Author (1):
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Jesper Schmidt Hansen Jesper Schmidt Hansen
Author Profile Icon Jesper Schmidt Hansen
Jesper Schmidt Hansen
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Table of Contents (15) Chapters Close

GNU Octave
Credits
About the Author
About the Reviewers
1. www.PacktPub.com
2. Preface
1. Introducing GNU Octave FREE CHAPTER 2. Interacting with Octave: Variables and Operators 3. Working with Octave: Functions and Plotting 4. Rationalizing: Octave Scripts 5. Extensions: Write Your Own Octave Functions 6. Making Your Own Package: A Poisson Equation Solver 7. More Examples: Data Analysis 8. Need for Speed: Optimization and Dynamically Linked Functions Pop quiz - Answers

Time for action - making a surface plot


  1. 1. First we define the domain:

octave:102> x = [-2:0.1:2]; y = x;
  1. 2. Then we generate the mesh grids:

octave:103> [X Y] = meshgrid(x,y);
  1. 3. We can now calculate the range of f for all combinations of x and y values in accordance with Equation (3.4):

octave:104> Z = X.^2 Y.^2;
  1. 4. To make a surface plot of the graph we use:

octave:105> surface(X,Y, Z)
  • The result is shown below:

What just happened?

In Command 103, X is simply a matrix, where the rows are copies of x, and Y is a matrix where the columns are copies of the elements in y. From X and Y, we can then calculate the range as done in Command 104. We see that Z is a matrix. Also, notice that surface uses the mesh grids and the resulting Z matrix as inputs.

You can, of course, change the different properties—just like we did for two-dimensional plotting. For example:

octave:106> surface(X,Y,Z, "linwidth", 4)
octave:107> set(gca, "linewidth", 2, "fontsize", 20, "xlim", [-2 2])
octave...
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