Locally discrete groups of analytic diffeomorphisms of the circle

Abstract

We show that a finitely generated group of analytic diffeomorphisms that is expanding and locally discrete in the analytic category is analytically conjugate to a uniform lattice of a finite covering of the group of projective maps of the projective line, acting naturally on the corresponding finite covering of the projective line.

arXiv comment14 pages

References in corpus (1)

• Groups with infinitely many ends acting analytically on the circle

Cited by in corpus (2)

• Groups with infinitely many ends acting analytically on the circle
• Minimal Strong Foliations in Skew-products of Iterated Function Systems