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Seminar

104-1 Seminars

Data Time Venue Speaker Affiliation Title
2015/9/23
14:30
C02-408 Tzyy-Leng Horng Department of Applied Mathematics,
Feng Chia University
A Charged Nanopore Model for Nanofiltration
2015/9/30
14:30
C02-408 Chun-Yen Shen Department of Mathematics,
National Central University
Two weight T1 theory for singular integrals
2015/10/7
14:30
C02-408 Yenchang Huang Department of Mathematics,
National Central University
A brief introduction of Integral Geometry and its application to CR geometry
2015/10/7
15:30
C02-408 Chi-Sheng Jan
Yueh-Yi Huang
梣谷科技股份有限公司 Mobile Trends and Academic Opportunities
2015/10/21
14:30
C02-408 Ya-Shu Wang Department of Applied Mathematics,
National Chung Hsing University
Holomorphic Maps Between Fourier Algebras
2015/10/28
14:30
C02-408 Kung-Chien Wu Mathematics, National Cheng Kung University Nonlinear stability of the 1D-Boltzmann equation in a periodic box
2015/11/4
14:30
C02-408 Claire Chang Department of Applied Mathematics,
National University of Kaohsiung
Lévy’s Linearly Correlated Systems Based on Space Noise
2015/11/18
14:30
C02-408 Shih-Wei Chou Department of Mathematics,
National Central University 

Some Mathematical Model on Neural Networks, Ergonomics and Medicine

2015/11/25
14:30
C02-408 Qi Gao Department of Mathematics,
National Taiwan University
A survey on a two-component Ginzburg Landau model
2015/12/2
14:30
C02-408 Yu-Chen Shu Department of Mathematics,
National Cheng Kung University
Message Passing using the Cover Text as Secret Key
2015/12/9
14:30
C02-408 楊尹甄 芯耕圓心理諮商所 幫情緒拉筋,學習與負面情緒相處
2015/12/16
14:30
C02-408 Wen-Kai Wang Department of Finance, 
National University of Kaohsiung
利用樹狀圖模型計價歐式選擇權之收斂速度
2015/12/28
14:30
C02-408 Chi-Jen Wang Georgia institute of Technology, USA Spatial epidemic models: lattice differential equation analysis of wave and droplet-like behavior
2016/1/8
10:30
C02-408 李月玲 Jiangsu Normal University Fokker-Planck equations for SPDE with Lévy noise
2016/1/28
14:30
C02-408 Hui-Hsiung Kuo Louisiana State University, USA Some thoughts about general stochastic integrals

 

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