Results 271 to 280 of about 9,067 (308)
On the Second Parameter of an (m, p)-Isometry
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equation TeX , for all TeX . In this paper we study the structure which underlies the second parameter of (m, p)-isometric operators.
Micheal O Searcoid
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Polish ultrametric Urysohn spaces and their isometry groups
In this paper we give some new constructions of Polish ultrametric Urysohn spaces and investigate the universality properties of their isometry groups.
Su Gao
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Norms, Isometries, and Isometry Groups
The American Mathematical Monthly, 2000The study of linear algebra has become more and more popular in the last few decades. People are attracted to this subject because of its beauty and its connections with many other pure and applied areas. In theoretical development of the subject as well as in many applications, one often needs to measure the “length” of vectors. For this purpose, norm
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QUASI-ISOMETRIES AND BICOMBINGS
International Journal of Algebra and Computation, 1993It is not known if bicombability of a group is invariant under quasi-isometry, although Hamish Short has shown that combability is. We give an alternative definition of a bicombable group (equivalent to Short’s), and show that bicombability is invariant under a certain kind of quasi-isometry.
H.-L. Huynh, W. Y. Poon
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This is Part II of a series on noncompact isometry groups of Lorentz manifolds. We have introduced in Part I, a compactification of these isometry groups, and called "bi-polarized" those Lorentz manifolds having a "trivial " ...
Abdelghani Zeghib, Zeghib, A.
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Quasi-Isometries of Hyperbolic Space are Almost Isometries
Proceedings of the American Mathematical Society, 1995In this paper we show that for n ≥ 3
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Israel Journal of Mathematics, 1975
Theorem.Let 1≦p≦∞,p ≠ 2, and let V be an isometry of Cp onto itself. Then there exist two unitary operators u and w on l2 so that V acts on Cp in one of the following forms:\((i) Vx = u \cdot x \cdot w; (ii) Vx = u \cdot x^T \cdot w\) (where xT is the transpose of x).
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Theorem.Let 1≦p≦∞,p ≠ 2, and let V be an isometry of Cp onto itself. Then there exist two unitary operators u and w on l2 so that V acts on Cp in one of the following forms:\((i) Vx = u \cdot x \cdot w; (ii) Vx = u \cdot x^T \cdot w\) (where xT is the transpose of x).
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Properties of Isometries and Approximate Isometries
1998In the present paper an analysis of quasi-isometric mappings and almost isometries of function algebras is provided. In addition the A. D. Aleksandrov problem of conservative distances is studied and new open problems are discussed.
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Properties of Unitary Quasi-Equivalence on Isometry, Co-Isometry, and Partial Isometry Operators
Anyembe Lilian +2 moreexaly +2 more sources
Isometries of Spaces with Torsion
Journal of Mathematical Sciences, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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