4 citations · 5 across the 3 of their papers we have counts for
3 papers
math.GT2021
Mapping class group orbit closures for non-orientable surfaces
Viveka Erlandsson, Matthieu Gendulphe, Irene Pasquinelli +1
Let be a connected non-orientable surface with negative Euler characteristic and of finite type. We describe the possible closures in and $\mathcal P\mat…
math.GT2017★ 4 cited
What's wrong with the growth of simple closed geodesics on nonorientable hyperbolic surfaces
Matthieu Gendulphe
A celebrated result of Mirzakhani states that, if is a finite area \emph{orientable} hyperbolic surface, then the number of simple closed geodesics of length less than …
math.GT2015★ 1 cited
Derivatives of length functions and shearing coordinates on teichm{ü}ller spaces
Matthieu Gendulphe
Let be a closed oriented surface of genus at least , and denote by its Teichm{ü}ller space. For any isotopy class of closed curves , we compute the first…