May 10
Newton Fractals of Complex Polynomial Functions β
π΅π+1 = π΅π β π(π΅π) / π'(π΅π)
π(π΅) -> Fig. 1β5: π΅Β³β1 | π΅β΄β1 | π΅β΅β1 | π΅βΆβ1 | π΅ΒΉβ°β1
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Newton Fractals of Complex Polynomial Functions β
π΅π+1 = π΅π β π(π΅π) / π'(π΅π)
π(π΅) -> Fig. 1β5: π΅Β³β1 | π΅β΄β1 | π΅β΅β1 | π΅βΆβ1 | π΅ΒΉβ°β1
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f(z) = (z-1)(z-2)(z-3)+sin(z) at different resolutions
-Hannah Wolfe
f(z) = (z-1)(z-a)(z-b)+sin(z)
Where a and b are being varied, between -1.8 and 1.8.
-Hannah Wolfe
Original Newton Method with (x-1)(x-2)(x-3) -Hannah Wolfe