[20211022 : Colloquium]

Some variations of the Riemann-zeta function and Multiple Zeta Values



1. 일시 2021년 10월 22일 (금) 15:30-16:30

2. 장소 Zoom을 이용한 실시간 온라인 강연

- Zoom링크 : 

  https://korea-ac-kr.zoom.us/j/86040049110?pwd=cTAyOUtYVmVRdW9mWXhIay8xZlBUdz09

3. 연사 : 송경환 교수 (선문대학교 AI소프트웨어학과)

4. 제목 Some variations of the Riemann-zeta function and Multiple Zeta Values

5. 초록 The Riemann-zeta function appears in many contexts in mathematics. Firstly, we explain some results regarding the Riemann zeta function and its variations. Next, we see why a reciprocal sum related to the Riemann-zeta function for some natural numbers s. Also, we give some bounds of the inverses of tails of the Riemann-zeta function on 0 < s < 1 and compute the integer parts of the inverses of tails of the Riemann-zeta function for some real numbers between 0 and 1. In addition to this, we look some properties related to the Multiple Zeta Values and Finite Multiple Zeta Values. Finally, if time permits, we talk about the strategy to get an academic job for ordinary students.


문의 : 허야용 교수님(yaryong@korea.ac.kr)