真人百家le威尼斯人

Academics

真人百家le威尼斯人:Conifold transitions and heterotic dualities

Time:Oct.20, 11:00-12:00

Venue:Beijing Institute of Technology ZOOM: 928 682 9093(PW: BIMSA)

Organizer:Chao Qian, Kotaro Kawai

Speaker:胥世成 (Capital Normal University)

Abstract

Cheeger-Fukaya-Gromov’s N-structure describes the phenomena on “collapsing implies nilpotent symmetry under bounded sectional curvature”. But such N-structure does not exist on those manifolds with bounded Ricci curvature in general, e.g., Ricci-flat K3 surfaces. We will give a survey on a program that is to find sufficient and necessary conditions for the existence of N-structure under bounded or lower bounded Ricci curvature. In particular, we prove that an admissible N-structure exists under bounded Ricci curvature if the local orthonormal frame bundle is close to a regular limit space with full rank local fundamental group.

The venue is Wencui Building I202, Liangxiang Campus, BIT (北京理工大学良乡校区,文萃楼I202). Those wishing to participate should contact Prof. Chao Qian (6120150035@bit.edu.cn) for the entrance permission to the campus.

DATEOctober 20, 2023
SHARE
Related News
    • 0

      Conifold transitions and heterotic dualities

      AbstractThe first part of this talk will review recent work describing a geometric process by which gauge bundles can traverse conifold transitions in heterotic theories. These transitions lead to seemingly dual heterotic compactifications, generalizing the (0,2) target space duality seen in GLSMs. The second part of this talk will describe ongoing work aimed at investigating whether this is a ...

    • 1

      Gromov--Witten/Pandharipande--Thomas correspondence via conifold transitions

      Abstract Given a (projective) conifold transition of smooth projective threefolds from $X$ to $Y$, we show that if the Gromov--Witten/Pandharipande--Thomas descendent correspondence holds for the resolution $Y$, then it also holds for the smoothing $X$ with stationary descendent insertions. As applications, we show the correspondence in new cases. This is joint work with Sz-Sheng Wang.About the...

真人百家le威尼斯人-搜狗买球指南