Generalized complexity and Mukai’s type conjecture.-清华大学求真书院

研讨班

首页 > 书院学术 > 至美数学 > 研讨班

Generalized complexity and Mukai’s type conjecture.

来源： 12-15

时间：Thur.,15:30-16:30, Dec.15, 2022

地点： Venue / 地点 Zoom ID: 455 260 1552; PW: YMSC

组织者：Caucher Birkar，曲三太，陈炳仪

主讲人：Yoshinori Gongyo (The University of Tokyo)

Abstract

We discuss some variants of Mukai’s conjecture for the characterization of projective spaces. We discuss the relation of the complexity of generalized pairs and such kind conjectures. I will talk based on the joint work with Joaquin Moraga.

Speaker

Yoshinori Gongyo is an Associate Professor of Graduate School of Mathematical Sciences, the University of Tokyo. Research interests: Algebraic Geometry and Complex Geometry.

个人主页：

https://www.u-tokyo.ac.jp/focus/en/people/people002620.html

返回顶部

Generalized Lax equivalence theory for the compressible Navier-Stokes system
Abstract In this talk we discuss a generalized Lax equivalence theory for the compressible Navier-Stokes system: convergence = stability + consistency. First, we introduce the concept of consistent approximation representing the (energy/entropy) stability and consistency of suitable numerical solutions. Then, by passing to the limit we obtain a dissipative weak solution with the only informatio...
View more
Generalized Beauville decompositions | GRASP seminar
AbstractThis serves as a complement to Junliang Shens talk. l will begin with the classical theory of theBeauville decomposition, which provides a canonical, multiplicative splitting of the Leray filtration forabelian schemes. Then l will discuss the problem of extending the Beauville decomposition tocertain abelian fibrations with singular fibers. l will explain how the extension leads to them...
View more

书院学术

Generalized complexity and Mukai’s type conjecture.

Generalized Lax equivalence theory for the compressible Navier-Stokes system

Generalized Beauville decompositions | GRASP seminar

友情链接 HYPERLINK：