A Concise Introduction to Hypercomplex Fractals by Andrzej Katunin - ISBN: 9780367657642
Paperback
Explore the stunning world of hypercomplex fractals, from basics to 3D.

A Concise Introduction to Hypercomplex Fractals

$122.46

  • Paperback

    91 pages

  • Release Date

    30 September 2020

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Summary

This book presents concisely the full story on complex and hypercomplex fractals, starting from the very first steps in complex dynamics and resulting complex fractal sets, through the generalizations of Julia and Mandelbrot sets on a complex plane and the Holy Grail of the fractal geometry – a 3D Mandelbrot set, and ending with hypercomplex, multicomplex and multihypercomplex fractal sets which are still under consideration of scientists. I tried to write this book in a possibly simple way in order to make it understandable to most people whose math knowledge covers the fundamentals of complex numbers only. Moreover, the book is full of illustrations of generated fractals and stories concerned with great mathematicians, number spaces and related fractals. In the most cases only information required for proper understanding of a nature of a given vector space or a construction of a given fractal set is provided, nevertheless a more advanced reader may treat this book as a fundamental compendium on hypercomplex fractals with references to purely scientific issues like dynamics and stability of hypercomplex systems.

Book Details

ISBN-13:9780367657642
ISBN-10:0367657643
Author:Andrzej Katunin
Publisher:Taylor & Francis Ltd
Imprint:CRC Press
Format:Paperback
Number of Pages:91
Release Date:30 September 2020
Weight:453g
Dimensions:156mm x 234mm
A-Format
B-Format
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A Concise Introduction to Hypercomplex Fractals by Andrzej Katunin - ISBN: 9780367657642
156 × 234 mm
A4
mm / in
About The Author

Andrzej Katunin

Professor Andrzej Katunin received his B.Sc. in mechanical engineering from Bialystok University of Technology, Poland, in 2006. He went on to earn his M.Sc., Ph.D., and D.Sc. in the same discipline from Silesian University of Technology, Poland, in 2008, 2012, and 2015, respectively. His scientific work on fractals encompasses both purely mathematical studies and applications in computer graphics and various engineering fields.

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