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dc.contributor.authorBalcan, Vladimir-
dc.date.accessioned2020-12-21T10:03:45Z-
dc.date.available2020-12-21T10:03:45Z-
dc.date.issued2020-
dc.identifier.urihttp://irek.ase.md:80/xmlui/handle/1234567890/986-
dc.descriptionBALCAN, Vladimir. Typical geodesics on hyperbolic manifolds of dimension 2. In: Competitivitatea şi inovarea în economia cunoaşterii [online]: culegere de articole ştiinţifice: conf. şt. intern., 25-26 sept. 2020. Chişinău: ASEM, 2020, pp. 454-462. e-ISBN 978-9975-75-985-4.en_US
dc.description.abstractLet M be a complete hyperbolic surface of genus g, with k punctures and n boundary geodesics. In this paper we investigate typical behavior of geodesics for some hyperbolic 2-manifolds, and discuss some extension of those results to the case of a arbitrary hyperbolic surfaces(on a closed orientable hyperbolic surface M of genus g at least 2, in the case of non-compact hyperbolic surface and for a compact hyperbolic surface with non-empty boundary). JEL: MSC 53C60, 30F60, 53C22.en_US
dc.language.isoenen_US
dc.publisherASEMen_US
dc.subjectbehavior of geodesicsen_US
dc.subjectthe multilateralen_US
dc.subjectthe method of colour multilateralsen_US
dc.subjecthyperbolic right angled hexagonen_US
dc.subjecthyperbolic right angled octagon pair pants (meaning surfaces of signature (0,3))en_US
dc.subjecthyperbolic surface with genus g, k puncture and n geodesic boundariesen_US
dc.titleTypical geodesics on hyperbolic manifolds of dimension 2en_US
dc.typeArticleen_US
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