LEADER 01546nam  2200349z- 450 
001 9910346917203321
005 20231214133246.0
010   $a1000015949
035   $a(CKB)4920000000101350
035   $a(oapen)https://directory.doabooks.org/handle/20.500.12854/50617
035   $a(EXLCZ)994920000000101350
100   $a20202102d2010      |y             0
101 0 $aeng
135   $aurmn|---annan
181   $ctxt$2rdacontent
182   $cc$2rdamedia
183   $acr$2rdacarrier
200 10$aInvariants of complex and p-adic origami-curves
210   $cKIT Scientific Publishing$d2010
215   $a1 electronic resource (VI, 74 p. p.)
311   $a3-86644-482-6 
330   $aOrigamis (also known as square-tiled surfaces) are Riemann surfaces which are constructed by glueing together finitely many unit squares. By varying the complex structure of these squares one obtains easily accessible examples of Teichmüller curves in the moduli space of Riemann surfaces.Different Teichmüller curves can be distinguished by several invariants, which are explicitly computed. The results are then compared to a p-adic analogue where Riemann surfaces are replaced by Mumford curves.
610   $amoduli space
610   $aTeichmüller curves
610   $atranslation surfaces
610   $aMumford curves
610   $ap-adic Schottky groups
700   $aKremer$b Karsten$4auth$01294126
906   $aBOOK
912   $a9910346917203321
996   $aInvariants of complex and p-adic origami-curves$93022902
997   $aUNINA