Hyperbolic spaces
Julkaisija
University of Jyväskylä, Department of Mathematics and StatisticsISBN
978-951-39-3132-2ISSN Hae Julkaisufoorumista
1797-4321Asiasanat
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A classification of $\protect \mathbb{R}$-Fuchsian subgroups of Picard modular groups
Parkkonen, Jouni; Paulin, Frédéric (CEDERAM - Centre de diffusion de revues académiques mathématiques, 2018) -
Gromov hyperbolicity and quasihyperbolic geodesics
Koskela, Pekka; Lammi, Päivi; Manojlovic, Vesna (Societe Mathematique de France; École normale supérieure, 2014)We characterize Gromov hyperbolicity of the quasihyperbolic metric space (\Omega,k) by geometric properties of the Ahlfors regular length metric measure space (\Omega,d,\mu). The characterizing properties are called the ... -
Integral binary Hamiltonian forms and their waterworlds
Parkkonen, Jouni; Paulin, Frédéric (American Mathematical Society (AMS), 2021)We give a graphical theory of integral indefinite binary Hamiltonian forms f analogous to the one by Conway for binary quadratic forms and the one of Bestvina-Savin for binary Hermitian forms. Given a maximal order O in a ... -
On some inequalities for the identric, logarithmic and related means
Sándor, József; Bhayo, Barkat (Element d.o.o., 2015)We offer new proofs, refinements as well as new results related to classical means of two variables, including the identric and logarithmic means. -
Quasihyperbolic boundary condition: Compactness of the inner boundary
Lammi, Päivi (University of Illinois, 2011)We prove that if a metric space satisfies a suitable growth condition in the quasihyperbolic metric and the Gehring–Hayman theorem in the original metric, then the inner boundary of the space is homeomorphic to the Gromov ...
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