Results 21 to 30 of about 159 (44)
Natural maps between CAT(0) boundaries [PDF]
It is shown that certain natural maps between the ideal, Gromov, and end boundaries of a complete CAT(0) space can fail to be either injective or surjective.
Buckley, Stephen M., Falk, Kurt
core +2 more sources
The structures of Hausdorff metric in non-Archimedean spaces
For non-Archimedean spaces $ X $ and $ Y, $ let $ \mathcal{M}_{\flat } (X), \mathfrak{M}(V \rightarrow W) $ and $ \mathfrak{D}_{\flat }(X, Y) $ be the ballean of $ X $ (the family of the balls in $ X $), the space of mappings from $ X $ to $ Y, $ and the
A Monna +18 more
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Fixed point property for a CAT(0) space which admits a proper cocompact group action [PDF]
We prove that if a geodesically complete $\mathrm{CAT}(0)$ space $X$ admits a proper cocompact isometric action of a group, then the Izeki-Nayatani invariant of $X$ is less than $1$. Let $G$ be a finite connected graph, $\mu_1 (G)$ be the linear spectral
Toyoda, Tetsu
core
Improper poisson line process as sirsn in any dimension
Aldous has introduced a notion of scale-invariant random spatial network (SIRSN) as a mathematical formalization of road networks. Intuitively, those are random processes that assign a route between each pair of points in Euclidean space, while being ...
Kahn, Jonas
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Transitive bi-Lipschitz group actions and bi-Lipschitz parameterizations
We prove that Ahlfors 2-regular quasisymmetric images of the Euclidean plane are bi-Lipschitz images of the plane if and only if they are uniformly bi-Lipschitz homogeneous with respect to a group.
Freeman, David M.
core
Gluing constructions for Lorentzian length spaces. [PDF]
Beran T, Rott F.
europepmc +1 more source
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Cross‐ratios on CAT(0) cube complexes and marked length‐spectrum rigidity
Journal of the London Mathematical Society, 2021Elia Fioravanti
exaly
Finite‐dimensional approximation properties for uniform Roe algebras
Journal of the London Mathematical Society, 2020Hiroki Sako
exaly
A Visual Model of the Lorentz Triangular Moduli Space
American Mathematical Monthly, 2018Daniel de la Fuente +1 more
exaly

