Published Paper
Inserted: 21 dec 2019
Last Updated: 21 dec 2019
Journal: Journal of Topology and Analysis
Year: 2019
Doi: 10.1142/S1793525320500326
Abstract:
For a given quasi-Fuchsian representation $\rho:\pi_1(S)\to$ PSL$_2\mathbb{C}$ of the fundamental group of a closed surface $S$ of genus $g\geq 2$, we prove that a generic branched complex projective structure on $S$ with holonomy $\rho$ and two branch points is obtained by bubbling some unbranched structure on $S$ with the same holonomy.