Results 1 to 10 of about 2,265 (192)
Chordal Hausdorff Convergence and Quasihyperbolic Distance [PDF]
Analysis and Geometry in Metric Spaces, 2020 We study Hausdorff convergence (and related topics) in the chordalization of a metric space to better understand pointed Gromov-Hausdorff convergence of quasihyperbolic distances (and other conformal distances).
David Herron, Marie Snipes
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Size of Convergence Domains for Generalized Hausdorff Prime Matrices [PDF]
Journal of Inequalities and Applications, 2011 We show that there exit E-J generalized Hausdorff matrices and unbounded sequences such that each matrix has convergence domain .
Savaş E +2 more
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Gromov-Hausdorff convergence of quantised intervals [PDF]
Journal of Mathematical Analysis and Applications, 2021 12 pages, to appear in ...
Thomas Gotfredsen +2 more
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Hausdorff convergence of Julia sets
Bulletin of the Belgian Mathematical Society - Simon Stevin, 1999 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bernd Krauskopf
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Convergence of Cauchy sequences for the covariant Gromov–Hausdorff propinquity [PDF]
Journal of Mathematical Analysis and Applications, 2019 The covariant Gromov-Hausdorff propinquity is a distance on Lipschitz dynamical systems over quantum compact metric spaces, up to equivariant full quantum isometry. It is built from the dual Gromov-Hausdorff propinquity which, as its classical counterpart, is complete.
Frédéric Latrémolière
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Convergence Groups, Hausdorff Dimension, and a Theorem of Sullivan and Tukia [PDF]
Geometriae Dedicata, 2004 A \(K\)-{quasiconformal group} \(G\) acting on \(\overline{{\mathbb R}^n} = {\mathbb R}^n\cup\{0\}\) is a discrete group of homeomorphisms, each of which is a \(K-\)quasiconformal mapping. A {quasiconformal Fuchsian group} (QCF) is a \(K\)-{quasiconformal group} preserving the upper-half space \({\mathbb H}^n\). By previous work of the second and third
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On the convergence and optimization of the Baker–Campbell–Hausdorff formula
Linear Algebra and Its Applications, 2004 The Baker-Campbell-Hausdorff (BCH) series is a very prominent subject in Lie theory. It is useful for fundamental research as well as for applications, e.g., for the numerical treatment of differential equations on manifolds. Consider two noncommutative variables \(X,Y\). Then the BCH series is the formal power series of \(\log(e^Xe^Y)\). Considering a
Sérgio Blanes, Fernando Casas
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A note on Hausdorff convergence of pseudospectra [PDF]
Opuscula Mathematica, 2022 For a bounded linear operator on a Banach space, we study approximation of the spectrum and pseudospectra in the Hausdorff distance. We give sufficient and necessary conditions in terms of pointwise convergence of appropriate spectral quantities.
Marko Lindner, Dennis Schmeckpeper
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ON THE STATISTICAL CONVERGENCE OF NESTED SEQUENCES OF SETS
Проблемы анализа, 2022 In this paper, we show that Wijsman convergence and statistical Wijsman convergence are equivalent to each other if we choose the sequences of sets as monotone.
H. Albayrak +3 more
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Remarks on cardinal inequalities in convergence spaces [PDF]
Mathematica Bohemica, 2021 We extend the Noble and Ulmer theorem and the Juhász and Hajnal theorems in set-theoretic topology. We show that a statement analogous to that in the former theorem is valid for a family of almost topological convergences, whereas statements analogous to
Kazushi Yoshitomi
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