Martin Schmoll

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We study modular fibers of elliptic differentials, i.e. investigate spaces of coverings (Y, τ) → (C/Z ⊕ Zi, dz). For genus 2 torus covers with fixed degree we show, that the modular fibers Fd(1, 1) are connected torus covers with Veech group SL2(Z). Using results of Eskin, Masur and Schmoll [EMS] we calculate χ(Fd(1, 1)) and the parity of the spin structure(More)
Asymptotic quadratic growth rates of saddle connections and families of periodic cylinders on translation tori with n marked points are studied. For any marking the existence of limits of the quadratic growth rate is shown using elementary methods (not Ratners theorem). We study the growth rate limit as function of the marking. Precise formulas for this(More)
For a Veech surface (X, ω), we characterize Aff(X, ω) invariant subspaces of Xn and prove that non-arithmetic Veech surfaces have only finitely many invariant subspaces of very particular shape (in any dimension). Among other consequences we find copies of (X, ω) embedded in the moduli-space of translation surfaces. We study illumination problems in(More)
Age related atrophy of the laryngeal muscles -mainly the thyroarytenoid muscle (TAM)- leads to a glottal gap and consequently to a hoarse and dysphonic voice that significantly affects quality of life. The aim of our study was to reverse this atrophy by inducing muscular hypertrophy by unilateral functional electrical stimulation (FES) of the recurrent(More)
s of the 2017Spring PaduaMuscleDays, Padua, Italy Eur J Transl Myol 2017;27(2):81-112 This article is distributed under the terms of the Creative Commons Attribution Noncommercial License (CC BY-NC 4.0) which permits any noncommercial use, distribution, and reproduction in any medium,provided the original author(s) and source are credited. 81 European(More)