A Question About the Behavior of Geodesic Curves on Hyperbolic Manifolds
Închide
Articolul precedent
Articolul urmator
1181 31
Ultima descărcare din IBN:
2023-08-28 08:27
SM ISO690:2012
BALCAN, Vladimir. A Question About the Behavior of Geodesic Curves on Hyperbolic Manifolds. In: 25 de ani de reformă economică în Republica Moldova: prin inovare şi competitivitate spre progres economic, 23-24 septembrie 2016, Chișinău. Chișinău, Republica Moldova: Departamentul Editorial-Poligrafic al ASEM, 2016, Vol.6, pp. 28-32. ISBN 978-9975-75-842-0.
EXPORT metadate:
Google Scholar
Crossref
CERIF

DataCite
Dublin Core
25 de ani de reformă economică în Republica Moldova: prin inovare şi competitivitate spre progres economic
Vol.6, 2016
Conferința "25 de ani de reformă economică în Republica Moldova: prin inovare şi competitivitate spre progres economic"
Chișinău, Moldova, 23-24 septembrie 2016

A Question About the Behavior of Geodesic Curves on Hyperbolic Manifolds


Pag. 28-32

Balcan Vladimir
 
Academia de Studii Economice din Moldova
 
 
Disponibil în IBN: 3 mai 2018


Rezumat

Let M be a complete hyperbolic surface of genus g, with k punctures and n boundary geodesics. In this talk we will present some partial results about prescribing the behavior of geodesics on an arbitrary hyperbolic two-manifold. These results would be considered as an analogue of the coding of geodesics on the modular surface in terms of continued fraction expansions.

Cuvinte-cheie
behaviour of geodesics, hyperbolic horn, hyperbolic cylinder and pants, parabolic horn (cusp), compact closed surface, punctured surface with g genera and k puncture, hyperbolic surface with genus g,

k puncture and n geodesic boundaries