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- Complex quadratic polynomial Complex quadratic polynomial of the form : belongs to the class of the functions : In Maxima CAS : (%i28) z:zx+zy*%i;14 KB (1,872 words) - 19:28, 5 April 2015
- In case of discrete dynamical system based on complex quadratic polynomial Fatou set can consist of components : attarcting superattracting parabolic1 KB (64 words) - 15:51, 25 June 2015
- in dynamical plane : Julia, Filled-in Julia or Fatou sets for complex quadratic polynomial. It is divided in 2 parts : description of various algorithms33 KB (3,913 words) - 14:14, 10 August 2015
- half a turn = 180 degrees = Pi radians. On complex dynamical plane backward iteration using quadratic polynomial gives backward orbit = binary tree of19 KB (851 words) - 05:35, 19 May 2015
- Complex quadratic map in wikipedia Michael Yampolsky, Saeed Zakeri : Mating Siegel quadratic polynomials. Mandel: software for real and complex dynamics48 KB (4,403 words) - 12:02, 13 September 2015
- and attracting directions in turns near alfa fixed point for complex quadratic polynomials Local holomorphic dynamics of diffeomorphisms in dimension2 KB (147 words) - 14:25, 11 January 2015
- of polynomials is much better understood than the dynamics of general rational maps" due to the Bottcher’s theorem For complex quadratic polynomial there20 KB (2,227 words) - 12:37, 18 July 2015
- algorithms for drawing parameter plane ( Mandelbrot set ) for complex quadratic polynomial . One can find different types of points / sets on parameter57 KB (6,025 words) - 12:34, 27 June 2015
- satellite component. Period of parent component is 1 map is complex quadratic polynomial ( MainMenu/ Map or key= Ctrl+0 ) // from mndlbrot.cpp by4 KB (615 words) - 11:41, 20 September 2015
- function = monic and centered complex quadratic polynomial http://en.wikipedia.org/wiki/Complex_quadratic_polynomial */ f(z,c):=z*z+c $ /* iterated11 KB (1,126 words) - 15:51, 25 June 2015
- used to analyze dynamics of complex quadratic polynomials. It is dynamical system easier to analyze then complex quadratic map. Note that here chord13 KB (1,385 words) - 10:08, 20 June 2015
- Claude Heiland-Allen use center and radius for parameter plane of complex quadratic polynomial: Radius is defined as "the difference in imaginary coordinate43 KB (4,442 words) - 14:18, 24 June 2015
- : 1D Iterations of complex numbers :2D Rational maps Polynomials Iterations of Chebyshev polynomials Complex quadratic polynomials Theory Definitions6 KB (412 words) - 14:25, 1 July 2015
- can find unofficial docs about it draws parameter plane of complex quadratic polynomial with boundary of Mandelbrot set License GPL3+ perturbation technique12 KB (1,359 words) - 14:47, 24 July 2015
- orbit is the point from parameter plane to be estimated is the complex quadratic polynomial is the -fold iteration of is any of the points that make45 KB (2,536 words) - 14:25, 11 January 2015
- Le Roux, F The Dynamics of Complex Polynomial Vector Fields in C by Kealey Dias LIMITS OF DEGENERATE PARABOLIC QUADRATIC RATIONAL MAPS by XAVIER BUFF46 KB (4,067 words) - 10:16, 30 September 2015
- Fractals/Mathematics/Newton method (section applications of Newton's method in case of iterated complex quadratic polynomials)console program which - computes external parameter ray - for complex quadratic polynomial fc(z) = z^2+c - uses arbitrary precision ( mpfr) with dynamic48 KB (6,088 words) - 10:33, 20 June 2015
- the Julia set is a Cantor set of circles." Description See complex quadratic polynomial It can be found using Maxima CAS : (%i2) z:zx+zy*%i; (%o2)29 KB (4,142 words) - 16:21, 27 April 2015
- Fractals/Mathematics/group (section Polynomial)points of period n hyperbolic components of Mandelbrot set. For complex quadratic polynomials ( degree = 2) and period 3 : ExternalAnglesRelation(2,3); <equivalence20 KB (2,481 words) - 19:10, 2 July 2015
- roots the resulting polynomial will be if you switch the 2 and the 5 around. If we need to find the roots of a given quadratic function we have two5 KB (492 words) - 09:23, 12 November 2014