Category:OpenMP
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"OpenMP" 분류에 속하는 미디어
다음은 이 분류에 속하는 파일 78개 가운데 78개입니다.
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Basilica Julia set with binary decomposition.png 2,000 × 2,000; 418 KB
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Basilica Julia set with Level sets.png 2,000 × 2,000; 187 KB
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Basilica Julia set, level curves of escape and attraction time, external rays.png 2,000 × 2,000; 522 KB
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Basilica Julia set, level curves of escape and attraction time.png 2,000 × 2,000; 212 KB
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Cauliflower Julia set DLD field lines.png 2,000 × 2,000; 1.26 MB
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Cauliflower Julia set DLD.png 2,000 × 2,000; 990 KB
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Circle Julia set with BD LC methods.png 2,000 × 2,000; 469 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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Cubic set z^3+A*z+c with two cycles of length 3 and 105.png 2,000 × 2,000; 558 KB
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Degenerating arc systems.png 1,001 × 1,001; 15 KB
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Discrete dynamic in case of complex quadratic polynomial.gif 400 × 300; 307 KB
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Douady Rabbit Julia set with modified binary decomposition LCM.png 2,000 × 2,000; 856 KB
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Douady Rabbit Julia set with modified binary decomposition.png 2,000 × 2,000; 639 KB
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Dynamic plane for parabolic parameter from period 2 thru internal angle 1 over 2.png 2,000 × 1,000; 715 KB
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Dynamical chessboards of cauliflower Julia set f(z) = z*z + 0.25.png 1,000 × 1,000; 69 KB
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Escher like tiling.png 2,000 × 2,000; 803 KB
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Fat Basilica Julia set DLD field lines.png 2,000 × 1,250; 636 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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Feigenbaum Julia set.png 2,000 × 2,000; 784 KB
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From decomposition to checkerboard.gif 600 × 600; 1.84 MB
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Geometrically finite Julia set zoom.png 2,000 × 1,538; 233 KB
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Geometrically finite Julia set.png 2,600 × 2,000; 165 KB
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Imploded cauliflower BD inverted.png 2,000 × 2,000; 333 KB
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Imploded cauliflower DLD.png 2,000 × 2,000; 1.02 MB
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Imploded cauliflower LSM.png 2,000 × 2,000; 437 KB
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Imploded cauliflower SAC.png 2,000 × 2,000; 2.42 MB
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Julia set c = -1.05204872 DLD.png 2,000 × 2,000; 767 KB
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Julia set f(z)=1 over az5+z3+bz.png 2,000 × 2,000; 844 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 f(z)=1+z−3z2−3.75z3+1.5z4+2.25z5.png 2,000 × 1,000; 101 KB
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Julia set f(z)=z^6+A*z+c A=(-33725751,810162*i)*2^-25 c=(-3096576+8798208*i)*2^-25.png 2,000 × 2,000; 637 KB
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Julia set for f(z) = z*z + 0.375436405964687 +0.248215970457786*I.png 2,000 × 2,000; 539 KB
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Julia set for f(z) = z*z -0.6978381951224250+0.2793041341013660i.png 2,000 × 2,000; 918 KB
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Julia set for f(z) = z*z-0.6978381951224250+0.2793041341013660 ( only boundaries).png 2,000 × 2,000; 1.07 MB
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Julia set for f(z) = z^2+0.355534 -0.337292*i.png 2,000 × 2,000; 3.28 MB
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Julia set for f(z) = z^3 +z*(0.1008317508132964*i + 1.004954206930806).png 2,000 × 2,000; 276 KB
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Julia set for f(z)=(z2+a) over (z2+b) a=-0.2+0.7i , b=0.917.png 2,000 × 2,000; 441 KB
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Julia set for f(z)=1 over (z3+a*z+ b) with a = 2.099609375 and b = 0.349609375.png 2,000 × 2,000; 127 KB
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Julia set for f(z)=z2 over (z9-z+0.025).png 2,000 × 2,000; 540 KB
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Julia set for z*z+ 0.181502832839439 -0.582826014844503I.png 2,000 × 2,000; 3.71 MB
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Julia set for z*z+0.26 BDM.png 2,000 × 2,000; 634 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 for z^2-0.101096363845622 +0.956286510809142*I.png 3,200 × 3,200; 1.53 MB
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Julia set of f(z) = z^2 -1.2029905319213867188+0.14635562896728515625i.png 2,500 × 1,000; 221 KB
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Julia set p(z)= z^3+(1.0149042485835864102+0.10183008497976470119i)*z.png 2,000 × 2,000; 741 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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Lamination of basilica Julia set.png 1,000 × 1,000; 79 KB
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Level sets of attraction time to parabolic fixed point in the fat basilica Julia set.png 2,000 × 2,000; 292 KB
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Mandelbrot set with blended gradients potential step and slope - zoom period 19 minibrot.png 2,000 × 2,000; 2.71 MB
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Mandelbrot set with blended gradients sqrt step and slope.png 2,000 × 2,000; 679 KB
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Mandelbrot set with field lines.png 2,000 × 2,000; 60 KB
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OMPSchema1.jpg 650 × 422; 72 KB
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OMPSchema2.gif 650 × 422; 53 KB
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One arm spiral - part of Mandelbrot set.png 2,560 × 1,440; 1 MB
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OpenMP language extensions.svg 944 × 436; 22 KB
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Parabolic chessboard for internal angle 1 over 3.png 2,000 × 2,000; 262 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 15.png 1,000 × 1,000; 105 KB
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Parabolic Julia set for internal angle 1 over 5 - new method.png 2,001 × 2,001; 33 KB
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Parabolic Julia set for internal angle 1 over 5.png 1,001 × 1,001; 13 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 Julia set for internal angle 1 over 7.png 2,001 × 2,001; 39 KB
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Parabolic Julia set from period 2 thru internal angle 1 over 2.png 2,000 × 1,000; 16 KB
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Parabolic Julia set from period 2 thru internal angle 1 over 4.png 2,000 × 1,000; 27 KB
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Parabolic Julia set from period 3 thru internal angle 1 over 3.png 1,500 × 1,500; 194 KB
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Parabolic Julia set from period 5 thru internal angle 1 over 3.png 1,500 × 1,500; 299 KB
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Parabolic sepals for internal angle 1 over 1.png 2,000 × 2,000; 172 KB
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Part of Mandelbrot set - Smily Kaleidoscope.png 2,000 × 2,000; 885 KB
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Part of parameter plane with external 3 rays landing on the Mandelbrot set.png 1,280 × 720; 416 KB
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Part of parameter plane with external 5 rays landing on the Mandelbrot set.png 1,920 × 1,080; 1.24 MB
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Perturbated Basilica Julia set zoom.png 2,000 × 2,000; 2.18 MB
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Perturbated Rabbit Julia set.png 2,000 × 2,000; 619 KB
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PerturbatedRabbitJuliaSetZoom.png 2,000 × 2,000; 2.56 MB
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Reversed Basilica Julia set LCM and LSM.png 2,000 × 2,000; 697 KB
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ROSE-autoPar-workflow.PNG 964 × 685; 64 KB
_%3D_z*z_%2B_0.25.png)
_%3D_rho_*_z%5E2_*_(z-3)_over_(1-3z).png)
%3D1_over_az5%2Bz3%2Bbz.png)
%3D1_over_z3%2Bz*(-3-3*I).png)
%3D1%2Bz%E2%88%923z2%E2%88%923.75z3%2B1.5z4%2B2.25z5.png)
%3Dz%5E6%2BA*z%2Bc_A%3D(-33725751,810162*i)*2%5E-25_c%3D(-3096576%2B8798208*i)*2%5E-25.png)
_%3D_z*z_%2B_0.375436405964687_%2B0.248215970457786*I.png)
_%3D_z*z_-0.6978381951224250%2B0.2793041341013660_(_components_and_attracting_cycle).png)
_%3D_z*z_-0.6978381951224250%2B0.2793041341013660i.png)
_%3D_z*z-0.6978381951224250%2B0.2793041341013660_(_only_boundaries).png)
_%3D_z%5E2%2B0.355534_-0.337292*i.png)
_%3D_z%5E3_%2Bz*(0.1008317508132964*i_%2B_1.004954206930806).png)
%3D(z2%2Ba)_over_(z2%2Bb)_a%3D-0.2%2B0.7i_,_b%3D0.917.png)
%3D1_over_(z3%2Ba*z%2B_b)_with_a_%3D_2.099609375_and_b_%3D_0.349609375_with_critical_orbits.png)
%3D1_over_(z3%2Ba*z%2B_b)_with_a_%3D_2.099609375_and_b_%3D_0.349609375.png)
%3Dz2_over_(z9-z%2B0.025).png)
*z%5E2%2B(-0.75%2B0.20988371968269348145i).png)
_%3D_z%5E2_-1.2029905319213867188%2B0.14635562896728515625i.png){kind=small}
%3D_z%5E3%2B(1.0149042485835864102%2B0.10183008497976470119i)*z.png)
%3D_z%5E3%2B(1.0149042485835864102%2B0.10183008497976470119i)*z;_(zoom).png)
