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1999 Solving the sextic by iteration: a study in complex geometry and dynamics
Scott Crass
Experiment. Math. 8(3): 209-240 (1999).

Abstract

We use the Valentiner action of $\mathcal A_6$ on $\mathbb C \mathbb P^2$ to develop an iterative algorithm for the solution of the general sextic equation over $\mathbb C$, analogous to Doyle and McMullen's algorithm for the quintic.

Citation

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Scott Crass. "Solving the sextic by iteration: a study in complex geometry and dynamics." Experiment. Math. 8 (3) 209 - 240, 1999.

Information

Published: 1999
First available in Project Euclid: 9 March 2003

zbMATH: 1060.14530
MathSciNet: MR1724156

Subjects:
Primary: 14N99
Secondary: 14H45 , 14L30 , 37F10 , 37F50

Rights: Copyright © 1999 A K Peters, Ltd.

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Vol.8 • No. 3 • 1999
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