LEADER 01690nam  2200409z- 450 
001 9910347054403321
005 20210212
010   $a1000038927
035   $a(CKB)4920000000101972
035   $a(oapen)https://directory.doabooks.org/handle/20.500.12854/61886
035   $a(oapen)doab61886
035   $a(EXLCZ)994920000000101972
100   $a20202102d2013      |y         0
101 0 $aeng
135   $aurmn|---annan
181   $ctxt$2rdacontent
182   $cc$2rdamedia
183   $acr$2rdacarrier
200 00$aVeech Groups and Translation Coverings
210   $cKIT Scientific Publishing$d2013
215   $a1 online resource (X, 136 p. p.)
311 08$a3-7315-0180-5 
330   $aA translation surface is obtained by taking plane polygons and gluing their edges by translations. We ask which subgroups of the Veech group of a primitive translation surface can be realised via a translation covering. For many primitive surfaces we prove that partition stabilising congruence subgroups are the Veech group of a covering surface. We also address the coverings via their monodromy groups and present examples of cyclic coverings in short orbits, i.e. with large Veech groups.
610   $acongruence subgroup
610   $acyclic covering
610   $aKongruenzgruppe
610   $aMonodromiegruppe
610   $amonodromy group
610   $atranslation coveringVeechgruppe
610   $aTranslationsu?berlagerung
610   $aVeech group
610   $azyklische U?berlagerung
700   $aFinster$b Myriam$4auth$01328628
906   $aBOOK
912   $a9910347054403321
996   $aVeech Groups and Translation Coverings$93038747
997   $aUNINA