Abstract
We construct a pinching semiconjugacy from a quadratic polynomial $f_c(z)=z^2+c$ with $c \in (0, 1/4)$ to $f_{1/4}(z)=z^2+1/4$ on the sphere. By lifting this semiconjugacy to their natural extensions, we investigate the structure of the regular leaf space of $f_{1/4}$ in detail.
Citation
Tomoki Kawahira. "On the regular leaf space of the cauliflower." Kodai Math. J. 26 (2) 167 - 178, June 2003. https://doi.org/10.2996/kmj/1061901060
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