from    
to    
search  

 


Phase transition of random plaquette models
Tiling with Electrons: fractionalization and emergent symmetry
Pyroptosis & Innate Immunity: Mechanisms & Therapeutics Potentials
【数学之美-杰出学者讲坛】2024年第6期 || Some recent results on conformally in...
报告题目:
[现代数学报告] On Ahlfors currents
 报告人:
谢松晏
副研究员 中科院数学所
报告时间:
2021-02-26 16:00
报告地点:
清华大学近春园西楼三层312报告厅
主办单位:
数学科学中心
  简介:

摘要:We answer a basic question in Nevanlinna theory ?that Ahlfors currents associated to the same entire curve may be ?nonunique. Indeed, we will construct one exotic entire curve which ?produces infinitely many cohomologically different Ahlfors currents. ?Moreover, concerning Siu's decomposition, for an arbitrary positive ?integer k or k=infinity, some of the obtained Ahlfors currents have ?singular parts supported on k irreducible curves. In addition, they ?can have nonzero diffuse parts as well, which answers a question of ?Brunella. This is joint work with Dinh Tuan Huynh (https://arxiv.org/abs/2101.11973).

报告人简介:谢松晏,中科院数学所副研究员。本科毕业于清华大学,博士毕业于巴黎十一大。研究方向为复双曲几何,值分布理论,以及代数几何中的正性。博士论文解决了Debarre丰沛性猜测,即一大类完全相交的代数簇具有丰沛的余切丛。


今日相关信息
 
同类别相关信息
Rigidity of wonderful group compact...
Hilbert's 15th problem: Rigorous fo...
A review of recent progress on rand...
On the Willmore-minimizing problem ...
AIR学术沙龙第8期|人工智能赋能医药研发
学术活动