Irreducibility of \bar{M}_{0,n}(G/P,\beta)
alg-geom
2008-02-03 v1 Algebraic Geometry
Abstract
Let G be a linear algebraic group, P be a parabolic subgroup of G and \beta be a cycle of dimension 1 in the Chow group of the quotient G/P. Using geometric arguments and Borel's fixed point theorem, we prove that the moduli space \bar{M}_{0,n}(G/P, \beta) of n-pointed genus 0 stable maps representing \beta is irreducible.
Cite
@article{arxiv.alg-geom/9707005,
title = {Irreducibility of \bar{M}_{0,n}(G/P,\beta)},
author = {Jesper Funch Thomsen},
journal= {arXiv preprint arXiv:alg-geom/9707005},
year = {2008}
}
Comments
8 pages, AmsLaTeX