Complex quadratic polynomial (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Complex quadratic polynomial" in English language version.

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5web.archive.org

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ams.org

"Michael Yampolsky, Saeed Zakeri : Mating Siegel quadratic polynomials" (PDF).

arxiv.org

Poirier, Alfredo (1993). "On postcritically finite polynomials, part 1: Critical portraits". arXiv:math/9305207.
Richards, Trevor (11 May 2015). "Conformal equivalence of analytic functions on compact sets". arXiv:1505.02671v1 [math.CV].
Rempe, Lasse; Schleicher, Dierk (12 May 2008). "Bifurcation Loci of Exponential Maps and Quadratic Polynomials: Local Connectivity, Triviality of Fibers, and Density of Hyperbolicity". arXiv:0805.1658 [math.DS].

clarku.edu

aleph0.clarku.edu

"Julia and Mandelbrot sets, alternate planes". aleph0.clarku.edu.

csic.es

iec.csic.es

M. Romera Archived 22 June 2008 at the Wayback Machine, G. Pastor Archived 1 May 2008 at the Wayback Machine, and F. Montoya : Multifurcations in nonhyperbolic fixed points of the Mandelbrot map. Archived 11 December 2009 at the Wayback Machine Fractalia Archived 19 September 2008 at the Wayback Machine 6, No. 21, 10-12 (1997)
"M. Romera, G. Pastor and F. Montoya, "Misiurewicz points in one-dimensional quadratic maps", Physica A, 232 (1996), 517-535. Preprint" (PDF). Archived from the original (PDF) on 2 October 2006.

cuny.edu

qcpages.qc.cuny.edu

Yunping Jing : Local connectivity of the Mandelbrot set at certain infinitely renormalizable points Complex Dynamics and Related Topics, New Studies in Advanced Mathematics, 2004, The International Press, 236-264

degruyter.de

mathesim.degruyter.de

Java program by Dieter Röß showing result of changing initial point of Mandelbrot iterations Archived 26 April 2012 at the Wayback Machine

icm.edu.pl

matwbn.icm.edu.pl

Trees of visible components in the Mandelbrot set by Virpi K a u k o , FUNDAM E N TA MATHEMATICAE 164 (2000)

itp.ac.cn

power.itp.ac.cn

Hao, Bailin (1989). Elementary Symbolic Dynamics and Chaos in Dissipative Systems. World Scientific. ISBN 9971-5-0682-3. Archived from the original on 5 December 2009. Retrieved 2 December 2009.

khanacademy.org

"Khan Academy". Khan Academy.

mathoverflow.net

"Convex Julia sets". MathOverflow.

mit.edu

ocw.mit.edu

"Lecture Notes | Mathematical Exposition | Mathematics". MIT OpenCourseWare.

mrob.com

"Julia-Mandelbrot Space, Mu-Ency at MROB". www.mrob.com.
"Exponential Map, Mu-Ency at MROB". mrob.com.

narod.ru

sgtnd.narod.ru

"The Mandelbrot Set is named after mathematician Benoit B". www.sgtnd.narod.ru.

scholarpedia.org

Moehlis, Kresimir Josic, Eric T. Shea-Brown (2006) Periodic orbit. Scholarpedia,

stackexchange.com

math.stackexchange.com

"Show that the familiar logistic map $x_{n+1} = sx_n(1 - x_n)$, can be recoded into the form $x_{n+1} = x_n^2 + c$". Mathematics Stack Exchange.

utcluj.ro

users.utcluj.ro

M. Romera Archived 22 June 2008 at the Wayback Machine, G. Pastor Archived 1 May 2008 at the Wayback Machine, and F. Montoya : Multifurcations in nonhyperbolic fixed points of the Mandelbrot map. Archived 11 December 2009 at the Wayback Machine Fractalia Archived 19 September 2008 at the Wayback Machine 6, No. 21, 10-12 (1997)

web.archive.org

Java program by Dieter Röß showing result of changing initial point of Mandelbrot iterations Archived 26 April 2012 at the Wayback Machine
M. Romera Archived 22 June 2008 at the Wayback Machine, G. Pastor Archived 1 May 2008 at the Wayback Machine, and F. Montoya : Multifurcations in nonhyperbolic fixed points of the Mandelbrot map. Archived 11 December 2009 at the Wayback Machine Fractalia Archived 19 September 2008 at the Wayback Machine 6, No. 21, 10-12 (1997)
Burns A M : Plotting the Escape: An Animation of Parabolic Bifurcations in the Mandelbrot Set. Mathematics Magazine, Vol. 75, No. 2 (Apr., 2002), pp. 104–116
Hao, Bailin (1989). Elementary Symbolic Dynamics and Chaos in Dissipative Systems. World Scientific. ISBN 9971-5-0682-3. Archived from the original on 5 December 2009. Retrieved 2 December 2009.
"M. Romera, G. Pastor and F. Montoya, "Misiurewicz points in one-dimensional quadratic maps", Physica A, 232 (1996), 517-535. Preprint" (PDF). Archived from the original (PDF) on 2 October 2006.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Quadratic Map". mathworld.wolfram.com.