Mathematical Research Letters

Volume 26 (2019)

Number 6

Asymptotic Chow stability of toric Del Pezzo surfaces

Pages: 1759 – 1787

DOI: https://dx.doi.org/10.4310/MRL.2019.v26.n6.a7

Authors

King-Leung Lee (Department of Mathematics, Sun Yat-Sen University, Guangzhou, China)

Zhiyuan Li (Shanghai Center for Mathematical Science, Fudan University, Shanghai, China)

Jacob Sturm (Department of Mathematics and Computer Science, Rutgers University, Newark, New Jersey, U.S.A.)

Xiaowei Wang (Department of Mathematics and Computer Science, Rutgers University, Newark, New Jersey, U.S.A.)

Abstract

In this note, we study the effective Chow polystability of toric Del Pezzo surfaces appearing in the moduli space of Kähler–Einstein Fano varieties constructed in [19].

Full Text (PDF format)

Received 2 February 2018

Accepted 9 September 2018

Published 6 March 2020