its MathWorld

Mr. Mandelbrot:

  1. Hoffman, Jascha (16 October 2010). "Benoît Mandelbrot, Mathematician, Dies at 85". The New York Times. Archived from the original on 18 October 2010. Retrieved 16 October 2010.
  2. Lesmoir-Gordon, Nigel (17 October 2010). "Benoît Mandelbrot obituary". The Guardian. London. Archived from the original on 17 September 2013. Retrieved 17 October 2010.
  3. "Mandelbrot". Oxford English Dictionary (Online ed.). Oxford University Press. (Subscription or participating institution membership required.)
  4. Recording of the ceremony on 11 September 2006 at which Mandelbrot received the insignia for an Officer of the Légion d'honneur.
  5. Remembering the Father of Fractals". Archived from the original on 8 January 2018. Retrieved 8 January 2018.
  6. Benoit Mandelbrot: Fractals and the art of roughness Archived 14 April 2016 at the Wayback Machine. ted.com (February 2010)
  7. Hudson & Mandelbrot, Prelude, page xviii
  8. Mandelbrot, Benoit (2012). The Fractalist: Memoir of a Scientific Maverick, Pantheon Books. ISBN 978-0-307-38991-6.
  9. Gomory, R. (2010). "Benoît Mandelbrot (1924–2010)". Nature. 468 (7322): 378. Bibcode:2010Natur.468..378G. doi:10.1038/468378a. PMID 21085164. S2CID 4393964.
  10. Wolfram, Stephen. "The Father of Fractals" Archived 25 August 2017 at the Wayback Machine, Wall Street Journal, 22 November 2012

Mandelbrot Set:

  1. Adrien Douady and John H. Hubbard, Etude dynamique des polynômes complexes, Prépublications mathémathiques d'Orsay 2/4 (1984 / 1985)
  2. Robert Brooks and Peter Matelski, The dynamics of 2-generator subgroups of PSL(2,C), in Irwin Kra (1 May 1981). Irwin Kra (ed.). Riemann Surfaces and Related Topics: Proceedings of the 1978 Stony Brook Conference (PDF). Bernard Maskit. Princeton University Press. ISBN 0-691-08267-7. Archived from the original (PDF) on 28 July 2019. Retrieved 1 July 2019.
  3. R.P. Taylor & J.C. Sprott (2008). "Biophilic Fractals and the Visual Journey of Organic Screen-savers" (PDF). Nonlinear Dynamics, Psychology, and Life Sciences. Society for Chaos Theory in Psychology & Life Sciences. 12 (1): 117–129. PMID 18157930. Retrieved 1 January 2009.
  4. Mandelbrot, Benoit (1980). "Fractal aspects of the iteration of {\displaystyle z\mapsto \lambda z(1-z)} z\mapsto \lambda z(1-z) for complex {\displaystyle \lambda ,z} \lambda ,z". Annals of the New York Academy of Sciences. 357 (1): 249–259. doi:10.1111/j.1749-6632.1980.tb29690.x. S2CID 85237669.
  5. Peitgen, Heinz-Otto; Richter Peter (1986). The Beauty of Fractals. Heidelberg: Springer-Verlag. ISBN 0-387-15851-0.
  6. Frontiers of Chaos, Exhibition of the Goethe-Institut by H.O. Peitgen, P. Richter, H. Jürgens, M. Prüfer, D.Saupe. Since 1985 shown in over 40 countries.
  7. Gleick, James (1987). Chaos: Making a New Science. London: Cardinal. p. 229.