LOWER BOUNDS OF LIPSCHITZ CONSTANTS TO CURVE COMPLEXES OF PUNCTURED RIEMANN SURFACES

DOI10.17654/GT020030229zbMath1387.30065MaRDI QIDQ4605451

Chaohui Zhang

Publication date: 22 February 2018

Published in: JP Journal of Geometry and Topology (Search for Journal in Brave)

zbMATH Keywords

Teichmüller spaceRiemann surface with puncturessystol map

Mathematics Subject Classification ID

Teichmüller theory for Riemann surfaces (30F60)

Related Items (1)

ON UNIT STABLE LENGTHS OF TRANSLATIONS OF POINT-PUSHING PSEUDO-ANOSOV MAPS ON CURVE COMPLEXES

Cites Work

• Pseudo-Anosov maps and fixed points of boundary homeomorphisms compatible with a Fuchsian group
• On the Nielsen-Thurston-Bers type of some self-maps of Riemann surfaces
• Geometry of the complex of curves. I: Hyperbolicity
• Pseudo-Anosov maps and pairs of filling simple closed geodesics on Riemann surfaces
• Lipschitz constants to curve complexes
• Fiber spaces over Teichmüller spaces
• ON THE MINIMUM OF ASYMPTOTIC TRANSLATION LENGTHS OF POINT-PUSHING PSEUDO-ANOSOV MAPS
• On pseudo-Anosov maps with small dilatations on punctured Riemann spheres
• The lower central series and pseudo-Anosov dilatations
• On the geometry and dynamics of diffeomorphisms of surfaces
• Pseudo-Anosovs optimizing the ratio of Teichmüller to curve graph translation length
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