Category:Critical orbits

Media in category "Critical orbits"

The following 56 files are in this category, out of 56 total.

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  6furcation.gif 500 × 500; 27 KB
  
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  Cr orbit 3.png 640 × 480; 4 KB
  
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  Cr6spiral.png 1,000 × 1,000; 22 KB
  
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  Cr6spiral3d.png 1,000 × 1,000; 12 KB
  
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  Critical Orbit 0;3,2,1000,1....png 800 × 800; 24 KB
  
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  Critical orbit 3d.png 2,000 × 1,000; 19 KB
  
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  Critical orbit f(z) = z*z + 0.2796319260869258 + 0.01190630276725968 *i.png 1,000 × 1,000; 29 KB
  
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  Critical orbit f(z) = z*z+ 0.28+0.0113*i.png 1,000 × 1,000; 84 KB
  
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  Critical orbit f(z) = z*z+c and c=-0.749413589136570+0.015312826507689*i.png 1,500 × 1,500; 49 KB
  
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  Critical orbit for f(z) = z^14 - z.png 1,000 × 1,000; 37 KB
  
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  Critical orbit for f(z) = z^15 - z.png 1,000 × 1,000; 18 KB
  
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  Critical orbit for f(z)=z^2 + mz where p over q=1 over 3.svg 1,000 × 1,000; 110 KB
  
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  Critical Orbit for Golden Mean Quadratic Julia set.png 800 × 800; 23 KB
  
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  Critical Orbit for Golden Mean Quadratic Julia set.svg 800 × 800; 263 KB
  
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  Critical orbits f(z) =z^5 +(0.8+0.4)*z^4 + z.svg 1,000 × 1,000; 1.95 MB
  
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  Critical orbits f(z) =z^5 +(0.8+0.8)*z^4 + z.png 1,000 × 1,000; 25 KB
  
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  Critical orbits for f(z)=z^4-iz.png 1,000 × 1,000; 35 KB
  
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  Critical orbits for f(z)=z^4-z.png 1,000 × 1,000; 23 KB
  
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  Cubic Julia set C =-0.040000000000000036-0.78*I with internal level curves.png 2,000 × 2,000; 732 KB
  
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  Distance between point of critical orbit and alfa fixed point in parabolic cases.png 640 × 480; 30 KB
  
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  Dynamic internal and external rays.svg 1,000 × 1,000; 507 KB
  
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  External rays and critical orbit landing on the parabolic fixed point for t=5 over 11.png 2,000 × 2,000; 27 KB
  
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  Fatou sets for Blaschke fraction f(z) = rho * z^2 * (z-3) over (1-3z) with LCM and critical orbit.png 3,000 × 2,000; 975 KB
  
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  Fatou sets for Blaschke fraction f(z) = rho * z^2 * (z-3) over (1-3z).png 3,000 × 2,000; 441 KB
  
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  InfoldingSiegelDisk1over2.gif 600 × 600; 632 KB
  
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  InfoldingSiegelDisk1over3.gif 999 × 999; 55 KB
  
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  InfoldingSiegelDisk2over7.gif 999 × 999; 105 KB
  
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  Julia set f(z)=1 over z3+z*(-3-3*I).png 2,000 × 2,000; 685 KB
  
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  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
  
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  Julia set for f(z) = z*z -0.6978381951224250+0.2793041341013660 ( components and attracting cycle).png 2,000 × 2,000; 447 KB
  
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  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
  
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  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
  
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  Julia set for f(z)=1 over (z3+a*z+ b) with a = 2.099609375 and b = 0.349609375 with critical orbits.png 2,000 × 2,000; 135 KB
  
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  Julia set for z^2+0.7i*z.png 2,000 × 2,000; 610 KB
  
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  Julia set p(z)= z^3+(1.0149042485835864102+0.10183008497976470119i)*z; (zoom).png 2,000 × 2,000; 1.65 MB
  
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  Mandelbrot OrbitFilm Zoom 11.gif 510 × 340; 59 KB
  
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  Mandelbrotmenge Orbit 1.png 522 × 428; 4 KB
  
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  MBM-Aufsummierung-Orbit.jpg 500 × 400; 174 KB
  
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  Miimcr.png 1,000 × 1,000; 18 KB
  
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  MisiurewiczPunkt.png 432 × 307; 3 KB
  
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  Orbit 1.jpg 3,840 × 2,160; 680 KB
  
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  Orbit 2a.jpg 3,840 × 2,160; 691 KB
  
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  Orbit 3.jpg 3,840 × 2,160; 715 KB
  
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  Orbit 4.jpg 3,840 × 2,160; 498 KB
  
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  Orbit 5.jpg 3,840 × 2,160; 607 KB
  
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  Orbit M2.jpg 1,920 × 1,080; 289 KB
  
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  Orbit of critical point z=0, under f(-2),.jpg 300 × 225; 6 KB
  
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  Parabolic chessboard for internal angle 1 over 3 with target set.png 1,001 × 1,001; 19 KB
  
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  Parabolic critical orbit for internal angle one fifth.png 1,000 × 1,000; 24 KB
  
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  Parabolic critical orbit of rational function ( Blaschke fraction).png 600 × 600; 19 KB
  
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  Parabolic critical orbits.png 1,000 × 500; 11 KB
  
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  Parabolic Julia set for internal angle 1 over 10.png 1,000 × 1,000; 109 KB
  
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  Parabolic Julia set for internal angle 1 over 7 with flower trap and critical orbit.png 1,000 × 1,000; 100 KB
  
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  Parabolic orbits insidse upper main chessboard box for f(z) = z^2 +0.25.svg 1,000 × 1,000; 360 KB
  
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  Siegel disk for c = -0.749998153581339 +0.001569040474910 i.png 2,000 × 2,000; 266 KB
  
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  Trajectmandel.jpg 499 × 408; 77 KB