Abstract
Every stationary subgroup of the quasiconformal mapping class group of a Riemann surface acts on the Teichmüller space discontinuously if the surface satisfies a certain geometric condition. In this paper, we construct such a Riemann surface that the quasiconformal mapping class group is non-stationary but it still acts on the Teichmüller space discontinuously.
Citation
Ege Fujikawa. Katsuhiko Matsuzaki. "Non-stationary and discontinuous quasiconformal mapping class groups." Osaka J. Math. 44 (1) 173 - 185, March 2007.
Information