%0 Journal Article
%J J. Math. Phys. 31 (1990), no.4, 948-952
%D 1990
%T N=2 super Riemann surfaces and algebraic geometry
%A Cesare Reina
%A Gregorio Falqui
%X The geometric framework for N=2 superconformal field theories are described by studying susy2 curves-a nickname for N=2 super Riemann surfaces. It is proved that \\\"single\\\'\\\' susy2 curves are actually split supermanifolds, and their local model is a Serre self-dual locally free sheaf of rank two over a smooth algebraic curve. Superconformal structures on these sheaves are then examined by setting up deformation theory as a first step in studying moduli problems.
%B J. Math. Phys. 31 (1990), no.4, 948-952
%I American Institute of Physics
%G en
%U http://hdl.handle.net/1963/807
%1 2984
%2 Mathematics
%3 Mathematical Physics
%$ Made available in DSpace on 2004-09-01T12:38:12Z (GMT). No. of bitstreams: 0\\n Previous issue date: 1989
%R 10.1063/1.528775