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报告题目:
清华大学华罗庚讲座——张益唐
 报告人:
张益唐
美国新罕布什尔大学数学讲师
2013晨兴数学卓越成就奖得主
报告时间:
2013-08-23 15:00
报告地点:
清华大学主楼三楼接待厅
主办单位:
清华大学数学科学中心
  简介:
2013清华大学华罗庚讲座
 
为了表彰华罗庚教授在数论、代数和分析方面的基础性贡献,清华大学数学科学中心于2011年设立清华大学华罗庚讲座。该奖将颁给在数论、代数和分析领域做出杰出贡献的个人。获奖者将受邀来清华大学发表演讲,并接受证书以及奖金。
 
报告人:张益唐,美国新罕布尔大学
时间:15:00-16:00, 8月23日
地点:清华大学主楼三层接待厅
 
报告题目:Bounded gaps between primes and relevant problems
 
 
摘要:
 
In this talk we describe the ideas of proving the result
 

where pn denotes the n-th prime.
 
     The first step is to reduce the problem to evaluating and comparing certain arithmetic sums, following the recent work of Goldston, Pintz and Yildirim. Then the major problem we encounter is to bound the error terms efficiently. To this end we introduce a stronger version of the Bombieri-Vinogradov theorem that is motivated by the work of Bombieri, Friedlander and Iwaniec. Some important results in algebraic geometry are needed to complete the proof.
 
     We also discuss relevant problems on the distribution of primes.
 
 
 
Tsinghua University Loo-Keng Hua Distinguished Lecture
 
 
Tsinghua University Loo-Keng Hua Distinguished Lecture was established in 2011 by Mathematical Sciences Center, Tsinghua University to honor the fundamental contributions of Loo-Keng Hua to number theory, algebra and analysis. The lectureship is awarded to individuals who have made outstanding scholarly contributions to the advancement of number theory, algebra and analysis. The recipient will deliver a public lecture at Tsinghua University. The award includes round-trip travel to Beijing, a citation and a cash prize.
 
 
Speaker: Yitang Zhang (University of New Hampshire)
 
Time: 15:00-16:00, August 23 (Friday)
 
Place: Reception Hall, Floor 3, Main Building, Tsinghua University
 
 
Title: Bounded gaps between primes and relevant problems
 
 
Abstract:
 
In this talk we describe the ideas of proving the result
 

where pn denotes the n-th prime.
 
    The first step is to reduce the problem to evaluating and comparing certain arithmetic sums, following the recent work of Goldston, Pintz and Yildirim. Then the major problem we encounter is to bound the error terms efficiently. To this end we introduce a stronger version of the Bombieri-Vinogradov theorem that is motivated by the work of Bombieri, Friedlander and Iwaniec. Some important results in algebraic geometry are needed to complete the proof.
 
    We also discuss relevant problems on the distribution of primes.
 
 
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