清华主页 EN
导航菜单

Supergeometry and Super Riemann Surfaces

来源: 03-15

时间:2024-03-15 Fri 10:00:00-11:30:00

地点:A6-1 ZOOM: 638 227 8222 BIMSA

组织者:Artan Sheshmani, Nanjun Yang, Beihui Yuan

主讲人:Enno Kessler Max-Planck-Institute for Mathematics in the Sciences

Abstract

Supergeometry is an extension of geometry to include dimensions with anti-commutingcoordinates as motivated by high energy physics. In this talk, l wil give an introduction to themathematical treatment of supergeometry: supercommutative rings, supermanifolds, mapsbetween supermanifolds, their tangent bundles and split models.l will also introduce superRiemann surfaces which are holomorphic supermanifolds of dimension 1l1 with an additionalstructure.

返回顶部
相关文章
  • Riemann Surfaces

    AbstractRiemann surfaces have played a fundamental role in mathematics since the 19th century. I will give a detailed introduction to Riemann surfaces focusing on the beautiful interplay between complex analysis and geometry.Lecturer Intro.・ PhD in 2008, Humboldt Universitat Berlin, Germany ・ Habilitation in 2014, Universitat Tubingen, Germany ・ Researcher at Universities of Heidelberg, Hamb...

  • Genetic introduction in a proof of the Super Fermat Equation and beyond

    AbstractThe purpose of the lecture series is to provide a comprehensive development of the basic mathematical tools used in the proof of the Super Fermat equation having no integer solutions. The equation is(1) (x^p+y^p)/(x+y) = p^e z^p; e = 0 if p does not divide z, and 1 otherwise; p >3 and (x, y, z) = 1. This generalizes and implies Fermat's Last Theorem. Along the line, we also review some ...