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2019年學術演講歷史紀錄 
2019~present 2018 2017 2016 2015 2014 2013 2012 2011 2010 2009 2008 2007 2006 2005 2004

 
2019-01-01 ~ 2019-12-31

  1. 2019-01-03 邱聖夫 (本所)
    Wrapped Microlocal Sheaves II abstract
  2. 2019-01-03 賴俊儒 (University of Georgia)
    Constructing q-Schur algebras of type B via coordinate coalgebras abstract
  3. 2019-01-04 Wenjie Fang (TU Graz)
    Planar maps and Tamari-like intervals abstract
  4. 2019-01-04 邱聖夫 (本所)
    Wrapped Microlocal Sheaves III abstract
  5. 2019-01-04 吳國禎 (Brown University)
    Optimal temperature selection for infinite swapping in the low temperature limit abstract
  6. 2019-01-04 Professor Lien-Yung “Nyima” Kao (University of Chicago)
    Thurston’s Riemannian Metric on Teichmuller Spaces abstract
  7. 2019-01-04 Dr. Marco Fasondini (University of Kent)
    The computation of differential equations in the complex plane abstract
  8. 2019-01-07 鄔似珏 教授 (University of Michigan)
    On the motion of angled crested water waves.
  9. 2019-01-14 Prof. Keiji Oguiso (The University of Tokyo)
    Smooth projective surfaces with discrete and non-finitely generated automorphism group abstract
  10. 2019-01-15 高志成 教授 (Carleton University)
    Asymptotic properties of compositions over finite groups. abstract
  11. 2019-01-15 石一鑠 (資訊所)
    Design of Algorithm for Fault-Tolerant Virtual Backbone in Wireless Networks and Influence Propagation in Social Networks abstract
  12. 2019-01-17 1.Yu-Jui Su (National Taiwan University), Jin-Cheng Jiang (National Tsing Hua University) 2.Se Eun Noh (Myongji University)
    1.On Landau's equation 2.On Chapman–Enskog expansion
  13. 2019-01-17 Prof. Lawrence Ein (University of Illinois at Chicago)
    Geometry of a generic hypersurface in the projective space abstract
  14. 2019-01-18 Yi-ning Hsiao (University of Geneva)
    The E-polynomials of a stratification of the Hilbert scheme of points. abstract
  15. 2019-01-18 1. Hayoung Choi (ShanghaiTech University) 2. Seonguk Yoo (Gyeongsang National University)
    1.Comparing large-scale graphs based on quantum probability theory 2.Any finite sequence has an interpolating measure abstract
 

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