Autormorphism groups of countable highly homogeneous partially ordererd sets.
A.M.W. Glass, S.H. McCleary, M. Rubin (1993)
Mathematische Zeitschrift
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Displaying similar documents to “Sharply multiply homogeneous permutations groups, and rational scale types.”
Autormorphism groups of countable highly homogeneous partially ordererd sets.
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Mathematische Zeitschrift
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William M. Kantor (1972)
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William M. Kantor (1968)
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A Primer on Carnot Groups: Homogenous Groups, Carnot-Carathéodory Spaces, and Regularity of Their Isometries
Enrico Le Donne (2017)
Analysis and Geometry in Metric Spaces
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Carnot groups are distinguished spaces that are rich of structure: they are those Lie groups equipped with a path distance that is invariant by left-translations of the group and admit automorphisms that are dilations with respect to the distance. We present the basic theory of Carnot groups together with several remarks.We consider them as special cases of graded groups and as homogeneous metric spaces.We discuss the regularity of isometries in the general case of Carnot-Carathéodory...
Homogeneous functions and conjugacy.
Lasserre, Jean B. (1998)
Journal of Convex Analysis
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Transformation Groups on Homogeneous-Rational Manifolds.
Manfred Steinsiek (1982)
Mathematische Annalen
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Correction to "4-Homogeneous Groups". Math. Z. 103, 67-68 (1968).
William M. Kantor (1969)
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About Homogeneous Spaces and Conditions of Completeness of Spaces Относно хомогенни пространства и условия за пълнота
Arhangel’skii, Alexander, Choban, Mitrofan, Mihaylova, Ekaterina (2012)
Union of Bulgarian Mathematicians
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Александър В. Архангелски, Митрофан М. Чобан, Екатерина П. Михайлова - Въведени са понятията o-хомогенно пространство, lo-хомогенно пространство, do-хомогенно пространство и co-хомогенно пространство. Показано е, че ако lo-хомогенно пространство X има отворено подпространство, което е q-пълно, то и самото X е q-пълно. Показано е, че ако lo-хомогенно пространство X съдържа навсякъде гъсто екстремално несвързано подпространство, тогава X е екстремално несвързано. In this paper...