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Category:Complex quadratic map

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The article Complex quadratic map on Wikipedia projects:

(en) Complex quadratic polynomial

Subcategories

This category has the following 2 subcategories, out of 2 total.

Q

Quadratic Julia sets (1 C, 58 F)

R

Real quadratic map (1 C, 10 F)

Media in category "Complex quadratic map"

The following 200 files are in this category, out of 342 total.

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34 ove 89 wake of Mandelbrot set.png 1,500 × 1,500; 1.99 MB
6furcation.gif 500 × 500; 27 KB
A 3D version of the Mandelbrot set plot "Map 44" from the book "The Beauty of Fractals".jpg 2,560 × 1,920; 1.77 MB
A parabolic checkerboard for rotation number 1 over 2.png 1,000 × 1,000; 72 KB
Adaptation to the edge of chaos.jpg 1,280 × 1,280; 400 KB
Airplane Julia set.png 2,800 × 1,200; 153 KB
Alg9n5.png 1,000 × 1,000; 21 KB
Animation of the growth of the Mandelbrot set as you iterate towards infinity.gif 256 × 256; 30 KB
Backward Iteration.svg 1,000 × 1,000; 21 KB
Basilica 9alg.png 2,000 × 2,000; 91 KB
Basilica Julia set - DLD.png 2,000 × 2,000; 942 KB
Basilica Julia set - Stripe Average Coloring.png 2,000 × 2,000; 2.44 MB
Basilica Julia set using LSM and modified binary decomposition.png 3,000 × 2,000; 1.29 MB
Basilica Julia set with binary decomposition.png 2,000 × 2,000; 418 KB
Basilica Julia set, level curves of escape and attraction time, external rays.png 2,000 × 2,000; 522 KB
Bifurcation1-2.png 1,072 × 621; 21 KB
Bof61.png 3,000 × 3,000; 449 KB
BW Mandelbrot-Set-Whole de-called-Apfelmaennchen detail.jpg 2,224 × 1,000; 262 KB
BW Mandelbrot-Set-Whole de-called-Apfelmaennchen.jpg 12,800 × 10,240; 3.2 MB
C = -0.76+0.12 i.PNG 587 × 312; 101 KB
Cauliflower Julia set DLD field lines.png 2,000 × 2,000; 1.26 MB
Cauliflower Julia set DLD.png 2,000 × 2,000; 990 KB
Cauliflower.png 640 × 640; 5 KB
Circle Julia set with BD LC methods.png 2,000 × 2,000; 469 KB
ComponentNewton.jpg 1,000 × 1,000; 58 KB
Conformal Warping Around The Cardioid In The Mandelbrot Set for x = 1000000.png 2,000 × 2,000; 1.41 MB
Conformal Warping Around The Cardioid In The Mandelbrot Set.gif 500 × 500; 5.73 MB
Cpmj.png 1,000 × 1,000; 44 KB
Cr orbit 3.png 640 × 480; 4 KB
Cr6spiral.png 1,000 × 1,000; 22 KB
Cr6spiral3d.png 1,000 × 1,000; 12 KB
Critical Orbit 0;3,2,1000,1....png 800 × 800; 24 KB
Critical orbit 3d.png 2,000 × 1,000; 19 KB
Critical orbit f(z) = z*z + 0.2796319260869258 + 0.01190630276725968 *i.png 1,000 × 1,000; 29 KB
Critical orbit f(z) = z*z+ 0.28+0.0113*i.png 1,000 × 1,000; 84 KB
Critical orbit f(z) = z*z+c and c=-0.749413589136570+0.015312826507689*i.png 1,500 × 1,500; 49 KB
Critical orbit for f(z)=z^2 + mz where p over q=1 over 3.svg 1,000 × 1,000; 110 KB
Critical Orbit for Golden Mean Quadratic Julia set.png 800 × 800; 23 KB
Critical Orbit for Golden Mean Quadratic Julia set.svg 800 × 800; 263 KB
Degenerating arc systems.png 1,001 × 1,001; 15 KB
Disconnected Julia set near period 16 component.png 2,000 × 2,000; 2.58 MB
Disconnected Julia set near period 19 component.png 2,000 × 2,000; 2.12 MB
Distance Estimation.png 1,920 × 1,080; 123 KB
Distance.png 1,000 × 1,000; 7 KB
DistanceToFixed.svg 1,000 × 500; 202 KB
Douady rabbit - final phase after fixed number of iterations without bailout test.gif 1,000 × 1,000; 3.08 MB
Douady Rabbit Julia set with modified binary decomposition LCM.png 2,000 × 2,000; 856 KB
Douady Rabbit Julia set with modified binary decomposition.png 2,000 × 2,000; 639 KB
Douday rabbit rough dynamics.png 800 × 600; 14 KB
Dynamic plane for parabolic parameter from period 2 thru internal angle 1 over 2.png 2,000 × 1,000; 715 KB
Dynamical chessboards of cauliflower Julia set f(z) = z*z + 0.25.png 1,000 × 1,000; 69 KB
Dynamical plane with branched periodic external ray 0 for map f(z) = z*z + 0.35.png 1,000 × 1,000; 47 KB
Dynamical plane with branched periodic external ray 0 for map f(z) = z*z + 0.35.svg 1,000 × 1,000; 8.51 MB
Dynamical plane with Julia set for c=0.35 with binary decomposition.png 2,000 × 2,000; 233 KB
Edge Detection.png 1,920 × 1,080; 59 KB
Escher like tiling Basilica Julia set.png 2,000 × 2,000; 567 KB
Escher like tiling Fat Douady rabbit Julia set.png 2,000 × 2,000; 646 KB
Escher like tiling.png 2,000 × 2,000; 803 KB
Exponentia spirals.svg 1,000 × 1,000; 25 KB
External rays and critical orbit landing on the parabolic fixed point for t=5 over 11.png 2,000 × 2,000; 27 KB
Fat Basilica Julia set DLD field lines.png 2,000 × 1,250; 636 KB
Fatou componenets 3.png 1,000 × 1,000; 17 KB
Fatou componenets4.jpg 2,000 × 2,000; 233 KB
Fatou1906-II.jpg 900 × 1,000; 34 KB
Feigenbaum stretch 3.png 3,000 × 1,000; 3.35 MB
Feigenbaum stretch.png 1,500 × 500; 668 KB
Filled.jpg 2,000 × 2,000; 97 KB
Fr137.jpg 1,920 × 1,080; 489 KB
Fr249.jpg 1,920 × 1,080; 533 KB
Frac7.jpg 2,000 × 1,997; 267 KB
Fractal 01.jpg 640 × 480; 79 KB
Fractal 02.jpg 640 × 480; 68 KB
Fractal 08.jpg 640 × 480; 102 KB
Fractal 10.jpg 640 × 480; 89 KB
Fractal 31-08-2018 12;40;38.png 788 × 788; 72 KB
Fractal 31-08-2018 12;41;11.png 788 × 788; 67 KB
Fractal 31-08-2018 12;46;58.png 788 × 788; 55 KB
Fractal 31-08-2018 12;47;12.png 788 × 788; 67 KB
Fractal Julia.jpg 2,013 × 1,510; 383 KB
Fractal6.jpg 3,000 × 2,995; 411 KB
FrLambda.jpg 770 × 950; 104 KB
From decomposition to checkerboard.gif 600 × 600; 1.84 MB
GalaxyOfGalaxies.jpg 3,200 × 2,400; 1.54 MB
Golden Mean Quadratic Siegel Disc.png 1,000 × 1,000; 23 KB
Golden traditional Wiki animation.gif 360 × 270; 37.44 MB
Gradient of potential.svg 1,000 × 1,000; 242 KB
Hue.png 1,920 × 1,080; 154 KB
Iimj 5.png 1,000 × 1,000; 10 KB
ILSMJ.png 1,500 × 1,000; 226 KB
Imploded cauliflower BD inverted.png 2,000 × 2,000; 333 KB
Imploded cauliflower DLD.png 2,000 × 2,000; 1.02 MB
Imploded cauliflower LSM.png 2,000 × 2,000; 437 KB
Imploded cauliflower SAC.png 2,000 × 2,000; 2.42 MB
InfoldingSiegelDisk1over2.gif 600 × 600; 632 KB
InfoldingSiegelDisk1over2animation.gif 640 × 640; 283 KB
InfoldingSiegelDisk1over3.gif 999 × 999; 55 KB
InfoldingSiegelDisk2over7.gif 999 × 999; 105 KB
Interior of cauliflower with sepals.png 2,000 × 2,000; 521 KB
Interior of fat basilica ( parbolic) Julia set.png 2,000 × 2,000; 334 KB
Iray.png 1,000 × 500; 9 KB
Iter 128.gif 640 × 480; 49 KB
Iter 2048.gif 640 × 480; 122 KB
Iter 256.gif 640 × 480; 84 KB
Iter 512.gif 640 × 480; 108 KB
J10.png 1,762 × 1,237; 239 KB
Julia (Fractal).png 920 × 1,072; 177 KB
Julia -0.7269 0.1889.png 1,280 × 1,280; 510 KB
Julia 0 0.8.png 1,280 × 1,280; 220 KB
Julia 0.28 0.008.png 1,280 × 1,280; 387 KB
Julia 0.285 0.01.png 768 × 768; 175 KB
Julia 0.285 0.png 768 × 768; 74 KB
Julia 0.4 0.6.png 768 × 768; 208 KB
Julia 0.45 0.1428.png 768 × 768; 63 KB
Julia 1.476 0.png 1,280 × 1,280; 86 KB
Julia dem.png 2,000 × 1,000; 234 KB
Julia dendrit modified.png 1,000 × 1,000; 37 KB
Julia IIM 6 basilica.png 1,000 × 1,000; 25 KB
Julia IIM 6 circle.png 2,000 × 2,000; 695 KB
Julia immediate basin 1 3.png 1,000 × 1,000; 66 KB
Julia set (C = 0.285, 0.01) II.jpg 600 × 600; 186 KB
Julia set (Detail 01).jpg 600 × 600; 97 KB
Julia set (Detail 02).jpg 800 × 600; 120 KB
Julia set (highres 01).jpg 2,048 × 2,048; 1.09 MB
Julia set (highres 02).jpg 2,048 × 2,048; 494 KB
Julia set c = -1.05204872 DLD.png 2,000 × 2,000; 767 KB
Julia set for f(z) = z*z + 0.25+0.5i BDM.png 2,000 × 2,000; 678 KB
Julia set for f(z) = z*z + 0.3749678400000000 +0.2168721400000000*i with critical orbits and external rays.png 2,000 × 2,000; 120 KB
Julia set for f(z) = z*z + 0.375436405964687 +0.248215970457786*I.png 2,000 × 2,000; 539 KB
Julia set for f(z) = z*z -0.6978381951224250+0.2793041341013660i.png 2,000 × 2,000; 918 KB
Julia set for f(z) = z*z+0.2478165365298109 -0.5027951422378466 1.3 10000 FatouComponents LSCM zp cr.png 2,000 × 2,000; 387 KB
Julia set for f(z) = z*z+0.2515187555828430 +0.4985671735131340 1.3 10000 FatouComponents LSCM zp cr.png 2,000 × 2,000; 570 KB
Julia set for f(z) = z*z-0.6978381951224250+0.2793041341013660 ( only boundaries).png 2,000 × 2,000; 1.07 MB
Julia set for f(z) = z^2 + i using BDM DEM LSM.png 2,000 × 2,000; 658 KB
Julia set for f(z) = z^2+ c c = -0.051707765779845 +0.683880135777732*i.png 2,000 × 2,000; 2.27 MB
Julia set for f(z) = z^2+0.355534 -0.337292*i.png 2,000 × 2,000; 3.28 MB
Julia set for f(z)= z*z + 0.2515187555828430 +0.4985671735131340*i.png 2,000 × 2,000; 540 KB
Julia set for fc(z) = z*z+c where c = -0.749998153581339 +0.001569040474910*I; t = 0.49975027919634618290 with orbits.png 2,000 × 2,000; 414 KB
Julia set for fc(z) = z^2 - 0.110 + 0.6557i.png 2,000 × 2,000; 339 KB
Julia set for z*z+0.25 BDM.png 2,000 × 2,000; 377 KB
Julia set for z*z+0.26 BDM.png 2,000 × 2,000; 634 KB
Julia set fractal.png 1,200 × 900; 1.09 MB
Julia set with 3 external rays.svg 1,000 × 1,000; 1.5 MB
Julia-053-06c.jpg 620 × 930; 203 KB
Julia-filled-simple-bw-cauliflower.png 800 × 600; 4 KB
Julia-Menge -0.4+0.6i.png 7,680 × 4,320; 11.67 MB
Julia-Menge -1.476 0i Julia.png 7,680 × 4,320; 1.34 MB
Julia-Menge 0.285 0.01i Julia 002.png 7,680 × 4,320; 5.93 MB
Julia-Menge 002.png 4,320 × 4,320; 315 KB
Julia-Menge generiert aus Mandelbrot-Menge zur zweiten Potenz in negativer Darstellung.png 1,146 × 695; 495 KB
Julia-Menge.png 7,680 × 4,233; 418 KB
Julia-p9.png 688 × 688; 22 KB
Julia-r-2-6.png 688 × 688; 16 KB
Julia-Set z2+c 0 1.png 1,000 × 750; 35 KB
Julia-simple-bw-cauliflower.png 800 × 600; 5 KB
Julia5.png 556 × 704; 126 KB
Julia7.png 790 × 593; 149 KB
JULIA9.png 750 × 660; 154 KB
Julia=-0.122561166876654+-0.744861766619744i.png 1,999 × 1,999; 435 KB
Juliacycles.png 568 × 323; 94 KB
Juliacycles1.png 700 × 383; 357 KB
Juliadim2.png 2,788 × 1,688; 2.49 MB
JuliaF.png 277 × 234; 27 KB
JuliaF3.png 227 × 227; 25 KB
Julialinjer.png 1,024 × 1,024; 67 KB
JuliaModifiedDecomposition.png 1,000 × 1,000; 121 KB
Juliamängden (-0.220858, -0.650752) 2.jpg 512 × 440; 164 KB
Juliamängden (-0.220858, -0.650752).jpg 512 × 440; 56 KB
Juliamängden (0.386015, 0.140758) 2.jpg 512 × 440; 148 KB
Juliamängden (0.386015, 0.140758).jpg 512 × 440; 107 KB
Juliamängden vid koordinaten (-0.120464 ,0.649222).jpg 512 × 440; 49 KB
Juliamängden vid koordinaten (-1.404289, 0).jpg 640 × 705; 94 KB
JuliaRay 1 3.png 1,000 × 1,000; 37 KB
JuliaRay3.png 1,500 × 1,500; 208 KB
JuliaSet-0.743643887037151+0.131825904205330i.png 1,916 × 993; 1.36 MB
Juliasetsdkfieldlines2.jpg 800 × 600; 303 KB
Juliasetsdkpictreal1.jpg 800 × 600; 422 KB
La basilique.png 717 × 460; 9 KB
Lamination of basilica Julia set.png 1,000 × 1,000; 79 KB
Lapin de Douady 01.png 6,080 × 4,320; 964 KB
Lapin de Douady 02.png 20,640 × 17,280; 7.47 MB
Lapin de Douady 03.png 34,830 × 29,160; 16 MB
LCMJ rabbit.jpg 2,000 × 2,000; 428 KB
LCMM.jpg 2,000 × 2,000; 323 KB
Level sets of attraction time to parabolic fixed point in the fat basilica Julia set.png 2,000 × 2,000; 292 KB
Limb and hyperbolic Julia set for rotation number 13 over 34.png 1,440 × 900; 107 KB
Lyapunov 2.png 1,920 × 1,080; 164 KB
Lyapunov exponents of the Mandelbrot set (The mini-Mandelbrot) - Matlab.png 801 × 801; 485 KB
M(3,1) Misiurewicz point looks like at 1E10 magnification (bottom) use the exponential map.jpg 500 × 2,000; 185 KB
Mandel bd.jpg 2,000 × 2,000; 824 KB
Mandel bd.png 2,000 × 2,000; 84 KB
Mandel ie 1 3.jpg 300 × 225; 14 KB
Mandel lsm bw.jpg 2,000 × 2,000; 510 KB
MANDEL Z2 X2369369 -0,1758752481899 1,075392007.jpg 4,800 × 3,720; 4.29 MB
MANDEL Z2+C.jpg 8,000 × 6,200; 4.23 MB
Mandel zoom 00 mandelbrot set.jpg 2,560 × 1,920; 1.25 MB
Mandel-r-2-6.png 688 × 688; 16 KB
Mandel2.jmb.jpg 800 × 600; 69 KB
Mandel2i.jmb.jpg 800 × 600; 75 KB
MANDEL30.png 1,024 × 768; 42 KB
Mandel8.png 1,024 × 768; 22 KB

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