Tricorns and multicorns of \(S\)-iteration scheme

DOI10.1155/2015/417167zbMath1402.28008OpenAlexW2011949838WikidataQ59112814 ScholiaQ59112814MaRDI QIDQ2256691

Arif Rafiq, Young-Chel Kwun, Abdul Latif, Abdul Aziz Shahid, Kang, Shin Min

Publication date: 20 February 2015

Published in: Journal of Function Spaces (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2015/417167

Mathematics Subject Classification ID

Fractals (28A80)

Related Items (11)

New escape criteria for complex fractals generation in Jungck-CR orbit ⋮ New escape conditions with general complex polynomial for fractals via new fixed point iteration ⋮ Application of Fixed Point Iterative Methods to Construct Fractals and Anti-fractals ⋮ Fixed point results of an implicit iterative scheme for fractal generations ⋮ Fractals via generalized Jungck-S iterative scheme ⋮ General escape criteria for the generation of fractals in extended Jungck-Noor orbit ⋮ Mandelbrot and Julia sets of complex polynomials involving sine and cosine functions via Picard-Mann orbit ⋮ On the Mandelbrot set of \(z^p +\log c^t\) via the Mann and Picard-Mann iterations ⋮ Comparative study of some fixed-point methods in the generation of Julia and Mandelbrot sets ⋮ Procedural generation of aesthetic patterns from dynamics and iteration processes ⋮ The Picard-Mann iteration with \(s\)-convexity in the generation of Mandelbrot and Julia sets

Cites Work

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• Symmetries of fractals revisited
• On the structure of the Mandelbar set
• ON MULTICORNS AND UNICORNS I: ANTIHOLOMORPHIC DYNAMICS, HYPERBOLIC COMPONENTS AND REAL CUBIC POLYNOMIALS

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