Real aspects of the moduli space of genus zero stable maps
Seongchun Kwon
Abstract
We show that the moduli space of genus zero stable maps is a real projective variety if the target space is a smooth convex real projective variety. We show that evaluation maps, forgetful maps are real morphisms. We analyze the real part of the moduli space.
Create a lesson
Related papers
Integral and higher-genus quantum McKay correspondence in type D
Andrea Brini, Jingxiang Ma
Tensor-generating line bundles on toric varieties
Daigo Ito, Michael R. Zeng, Xiangru Zeng
Deterministic Determination of Axial Constants, Sectional Regularities and Annihilator Numbers
Amir Hashemi, Rozhin Sadr, Werner M. Seiler
Series of Fano quiver moduli from extended Dynkin quivers
Pieter Belmans, Markus Reineke
Gluing weak approximability along recollements
Pat Lank
The monodromy conjecture for high order poles, and norms of residue antiderivatives
Alexander Esterov