Abstract
We characterize the boundary at infinity of a complex hyperbolic space as a compact Ptolemy space that satisfies four incidence axioms.
Buyalo, Sergei; Schroeder, Viktor (2015). Incidence axioms for the boundary at infinity of complex hyperbolic spaces. Analysis and Geometry in Metric Spaces, 3(1):244-277.
We characterize the boundary at infinity of a complex hyperbolic space as a compact Ptolemy space that satisfies four incidence axioms.
We characterize the boundary at infinity of a complex hyperbolic space as a compact Ptolemy space that satisfies four incidence axioms.
Item Type: | Journal Article, refereed, original work |
---|---|
Communities & Collections: | 07 Faculty of Science > Institute of Mathematics |
Dewey Decimal Classification: | 510 Mathematics |
Scopus Subject Areas: | Physical Sciences > Analysis
Physical Sciences > Geometry and Topology Physical Sciences > Applied Mathematics |
Language: | English |
Date: | September 2015 |
Deposited On: | 19 Jan 2017 11:39 |
Last Modified: | 18 Nov 2023 08:15 |
Publisher: | De Gruyter Open |
ISSN: | 2299-3274 |
OA Status: | Gold |
Free access at: | Publisher DOI. An embargo period may apply. |
Publisher DOI: | https://doi.org/10.1515/agms-2015-0015 |
TrendTerms displays relevant terms of the abstract of this publication and related documents on a map. The terms and their relations were extracted from ZORA using word statistics. Their timelines are taken from ZORA as well. The bubble size of a term is proportional to the number of documents where the term occurs. Red, orange, yellow and green colors are used for terms that occur in the current document; red indicates high interlinkedness of a term with other terms, orange, yellow and green decreasing interlinkedness. Blue is used for terms that have a relation with the terms in this document, but occur in other documents.
You can navigate and zoom the map. Mouse-hovering a term displays its timeline, clicking it yields the associated documents.