Quasiconformal and bi-Lipschitz homeomorphisms, uniform domains and the quasihyperbolic metric [PDF]
Let D D be a proper subdomain of
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Duality of capacities and Sobolev extendability in the plane. [PDF]
Zhang YR.
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A naive generalization of the hyperbolic and the quasihyperbolic metrics
Although the hyperbolic metric possesses many remarkable properties, it is not defined on arbitrary subdomains of $\mathbb{R}^n$ with $n \geq 2$. This article introduces a new hyperbolic-type metric that provides an alternative approach to this limitation.
Maji, Bibekananda +2 more
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Estimates for the hyperbolic and quasihyperbolic metrics in hyperbolic regions
8 ...
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Quasihyperbolic metric and Gromov hyperbolic spaces I
arXiv admin note: text overlap with arXiv:1706.05494 by other ...
Liu, Hongjun, Xia, Ling, Yan, Shasha
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Characterizations of quasihyperbolic John domains and uniform domains in metric spaces
In a recent work of Zhou and Ponnusamy [Ann. Sc. Norm. Super. Pisa Ci. Sci. 2025], the authors studied the following natural question: find sufficient and necessary conditions for a domain $Ω$ in a metric space $X$ to be quasihyperbolic John. It was proved that Gromov hyperbolic John domains are quasihyperbolic John, quantitatively.
Gao, Shu-Jing +3 more
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Other People's Money: The Role of Reciprocity and Social Uncertainty in Decisions for Others. [PDF]
Vlaev I +5 more
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Accurate characterization of delay discounting: a multiple model approach using approximate Bayesian model selection and a unified discounting measure. [PDF]
Franck CT +3 more
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Uniformly Separated Sets and Gromov Hyperbolicity of Domains with the Quasihyperbolic Metric
Mediterranean Journal of Mathematics, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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