Results 31 to 40 of about 353,858 (83)
Chaotic attractors of two‐dimensional invertible maps
In this paper, we investigate the characteristics of quasihyperbolic attractors and quasiattractors in Invertible dissipative maps of the plane. The criteria which allow one to diagnose the indicated types of attractors in numerical experiments are formulated.
Vadim S. Anishchenko +3 more
wiley +1 more source
Local properties of quasihyperbolic mappings in metric spaces
Summary: In this paper, we consider Väisälä's problem and obtain that a homeomorphism which is both semi-local \(M\)-QH and semi-local \(\eta\)-QS between two suitable metric spaces is an \(M_{1}\)-QH map.
Huang, Xiaojun +2 more
openaire +3 more sources
Regularity of the SLE4 uniformizing map and the SLE8 trace
Abstract We show that the modulus of continuity of the SLE4${\rm SLE}_4$ uniformizing map is given by (logδ−1)−1/3+o(1)$(\log \delta ^{-1})^{-1/3+o(1)}$ as δ→0$\delta \rightarrow 0$. As a consequence of our analysis, we show that the Jones–Smirnov conditions for conformal removability (with quasihyperbolic geodesics) do not hold for SLE4${\rm SLE}_4 ...
Konstantinos Kavvadias +2 more
wiley +1 more source
Close-to-convexity of quasihyperbolic and j-metric balls
12 pages, 2 ...
openaire +3 more sources
Volume growth of quasihyperbolic balls [PDF]
The purpose of this paper is to study the notion of the quasihyperbolic volume and to find growth estimates for the quasihyperbolic volume of balls in a domain G ⊂ Rn, in terms of the ...
X Zhang +11 more
core +1 more source
Freely quasiconformal and locally weakly quasisymmetric mappings in metric spaces
In this article, we investigate the relationship between freely quasiconformal mappings and locally weakly quasisymmetric mappings in quasiconvex and complete metric spaces.
Liu Hong-Jun +3 more
doaj +1 more source
It was proved by M. Bonk, J. Heinonen and P. Koskela that the quasihyperbolic metric hyperbolizes (in the sense of Gromov) uniform metric spaces. In this paper we introduce a new metric that hyperbolizes all locally compact noncomplete metric spaces. The
Zair Ibragimov
core +1 more source
Apollonian metric, uniformity and Gromov hyperbolicity [PDF]
The main purpose of this paper is to investigate the properties of a mapping which is required to be roughly bilipschitz with respect to the Apollonian metric (roughly Apollonian bilipschitz) of its domain.
Zhou QS, Vuorinen M, Li YX
core +1 more source
Quasihyperbolic boundary condition: Compactness of the inner boundary
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 boundary.
Lammi, Päivi
core +1 more source
Visible quasihyperbolic geodesics [PDF]
In this paper, motivated by the work of Bonk, Heinonen, and Koskela (Asterisque, 2001), we consider the problem of the equivalence of the Gromov boundary and Euclidean boundary. Our strategy to study this problem comes from the recent work of Bharali and
Allu, Vasudevarao, Pandey, Abhishek
core +1 more source

