Search icon CANCEL
Arrow left icon
Explore Products
Best Sellers
New Releases
Books
Videos
Audiobooks
Learning Hub
Conferences
Free Learning
Arrow right icon
Arrow up icon
GO TO TOP
Mastering Qt 5

You're reading from   Mastering Qt 5 Create stunning cross-platform applications

Arrow left icon
Product type Paperback
Published in Dec 2016
Publisher Packt
ISBN-13 9781786467126
Length 526 pages
Edition 1st Edition
Languages
Tools
Arrow right icon
Authors (2):
Arrow left icon
Robin Penea Robin Penea
Author Profile Icon Robin Penea
Robin Penea
Guillaume Lazar Guillaume Lazar
Author Profile Icon Guillaume Lazar
Guillaume Lazar
Arrow right icon
View More author details
Toc

Table of Contents (15) Chapters Close

Preface 1. Get Your Qt Feet Wet FREE CHAPTER 2. Discovering QMake Secrets 3. Dividing Your Project and Ruling Your Code 4. Conquering the Desktop UI 5. Dominating the Mobile UI 6. Even Qt Deserves a Slice of Raspberry Pi 7. Third-Party Libraries Without a Headache 8. Animations - Its Alive, Alive! 9. Keeping Your Sanity with Multithreading 10. Need IPC? Get Your Minions to Work 11. Having Fun with Serialization 12. You Shall (Not) Pass with QTest 13. All Packed and Ready to Deploy 14. Qt Hat Tips and Tricks

Architecting the Mandelbrot project


The example project of this chapter is the multi-threaded calculation of a Mandelbrot fractal. The user will see the fractal and will be able to pan and zoom in that window.

Before diving into the code, we have to have a broad understanding of a fractal and how we are going to achieve its calculation.

The Mandelbrot fractal is a numerical set that works with complex numbers (a + bi). Each pixel is associated with a value calculated through iterations. If this iterated value diverges towards infinity then the pixel is out of the Mandelbrot set. If not, then the pixel is inside the Mandelbrot set. A visual representation of the Mandelbrot fractal looks like this:

Every black pixel in this image tends to diverge to an infinite value, whereas white pixels are bounded to a finite value. The white pixels belong to the Mandelbrot set.

What makes it interesting from a multi-threaded perspective, is that to determine if the pixel belongs or not to the Mandelbrot set...

lock icon The rest of the chapter is locked
Register for a free Packt account to unlock a world of extra content!
A free Packt account unlocks extra newsletters, articles, discounted offers, and much more. Start advancing your knowledge today.
Unlock this book and the full library FREE for 7 days
Get unlimited access to 7000+ expert-authored eBooks and videos courses covering every tech area you can think of
Renews at AU $24.99/month. Cancel anytime