10 Resultaten gevonden voor "Bestand:Critical_Orbit_0".

Bestand:Critical Orbit 0;3,2,1000,1....png

description Critical Orbit, Inner and outer circle for Golden Mean Quadratic Julia set Critical orbit tends to period 3 orbit 3D view of critical orbit tending...


Bestand:Critical orbit for f(z) = z^15 - z.png

point_size = 0.7, /* critical orbit */ color =red, points(orbitn), /* parabolic fixed point */ color =black, point_size = 1.4, points([0],[0]), /* critical point...


Bestand:Critical orbit for f(z) = z^14 - z.png

s:GiveListOfCriticalPoints(f(z)); multiplicities; length(s); Orbits:[]; for i:1 thru length(s) step 1 do ( Orbit:GiveOrbit(s[i],iLength), Orbits:append(Orbit,Orbits)...


Bestand:Critical Orbit for Golden Mean Quadratic Julia set.svg

..] Critical orbit tends to period 3 orbit 3D view of critical orbit tending to parabolic fixed point distance between points of critical orbit in case...


Bestand:Critical orbits f(z) =z^5 +(0.8+0.4)*z^4 + z.svg

fixed); OrbitEscaping: GiveOrbit(ListOfCriticalPoints[1],iLength)$ Orbit2: GiveOrbit(ListOfCriticalPoints[2],iLength)$ Orbit3: GiveOrbit(ListOfCriticalPoints[3]...


Bestand:Parabolic critical orbits.png

critical orbit in Siegel disc case (Golden Mean). Rotates around fixed point, do not tends to it. critical orbit tending to period 3 orbit distance between...


Bestand:Critical orbit 3d.png

This image shows how changes orbit of critical point z c r = 0 {\displaystyle z_{cr}=0\,} for complex quadratic polynomial f c ( z ) = z ∗ z + c {\displaystyle...


Bestand:Parabolic critical orbit for internal angle one fifth.png

3.0 Creative Commons Attribution-Share Alike 3.0 truetrue Critical Orbit, Inner and outer circle for Golden Mean Quadratic Julia set Critical orbit tends...


Bestand:Critical orbit f(z) = z*z+c and c=-0.749413589136570+0.015312826507689*i.png

015312826507689000083i) 1 critical points found cp#0: 0,0 . It's critical orbit is bounded and enters cycle #0 length=1 and it's stability = |multiplier|=0.99959 internal...


Bestand:Critical orbit f(z) = z*z+ 0.28+0.0113*i.png

Orbit, point_size = 1.2, key= "critical point", color = blue, zcr, key= "fixed point", color = black, alfa ); English Critical orbit f(z) = z*z+ 0.28+0...