On almost geodesic mappings π2 (e), e = ± 1

Mikeš, Josef; Pokorná, Olga; Starko, Galina A.; Vavříková, Hana

dc.title	On almost geodesic mappings π2 (e), e = ± 1	en
dc.contributor.author	Mikeš, Josef
dc.contributor.author	Pokorná, Olga
dc.contributor.author	Starko, Galina A.
dc.contributor.author	Vavříková, Hana
dc.relation.ispartof	4th International Conference APLIMAT 2005
dc.identifier.isbn	809692642X
dc.identifier.isbn	9788096926428
dc.date.issued	2005
utb.relation.volume	2005-January
dc.citation.spage	315
dc.citation.epage	321
dc.event.title	4th International Conference APLIMAT 2005
dc.event.location	Bratislava
utb.event.state-en	Slovakia
utb.event.state-cs	Slovensko
dc.event.sdate	2005-02-01
dc.event.edate	2005-02-04
dc.type	conferenceObject
dc.language.iso	en
dc.publisher	Slovak University of Technology in Bratislava
dc.description.abstract	In this paper almost geodesic mappings of type π(e), e = ±1, of the space An with an affine connection will be investigated. We find more precise fundamental equations of these almost geodesic mappings of type π(e): An → An. We prove that the set of all Riemannian spaces Vn, for which An admits almost geodesic mappings of type π(e), where e = ±1, depends on at most 1/2n2(n + 1) + 2n + 3 real parameters.	en
utb.faculty	Faculty of Applied Informatics
dc.identifier.uri	http://hdl.handle.net/10563/1006271
utb.identifier.obdid	14053608
utb.identifier.scopus	2-s2.0-84958152630
utb.source	d-scopus
dc.date.accessioned	2016-04-28T10:53:21Z
dc.date.available	2016-04-28T10:53:21Z
utb.contributor.internalauthor	Vavříková, Hana
utb.scopus.affiliation	Mikeš J., Dept. of Algebra and Geometry, Fac. Sci., Palacky Univ, Tomkova 40, Olomouc, 779 00, Czech Republic; Pokorná O., Dept. of Mathematics, Czech University of Agriculture, Kamycka 129, Praha 6, Czech Republic; Starko G.A., Dept. of Mathematics, Building Academy of Odessa, Ukraine; Vavříková H., Dept. of Mathematics, Thomas Bata University, Mostni 5139, Zlin, 762 72, Czech Republic