近期活動

計算數學AI跨域交流月會:12月份交流活動

Date: Tuesday, December [12/16(二)]
Venue: C102
Time: 12:00 noon
Speakers: 劉書詠 (Shu-Yung Liu)
Organizer: 黃侑仁(Yu-Jen Huang)
Talk Title: Numerical optimization for volume-preserving parameterization

11月份交流活動

November 18, 2025. Computational Mathematics and AI Interdisciplinary Exchange Conference, National Taiwan Normal University
Room C102, 12:00 PM
Speaker:  Hung Sheng Hsuan (PhD Candidate, Department of Chemistry)
Organizer:  Yu-Jen Huang (Postdoctoral Researcher)
Talk Title:  Artificial Intelligence Model Development for Predicting the Chemical Properties of Organometallic Complexes

10月份交流活動

10月份交流活動:10/14(二) @C102 中午12點。
講者:陳院長 + 博士生Le Ba Thong
演講題目:
Smoothing functions for sparse optimization: a unified framework

9月份交流活動

講員:黃侑仁博士(建隆老師的博士後)
時間:09/23(週二) 中午,報告約25-30 分鐘
講題:Computation of the Final Size Distribution in Epidemics with Applications
地點:理院大樓C102

Abstract
In this talk, we use various methods to our study on calculating the final size distribution, a key measure in epidemic analysis, with a focus on COVID-19. In particular, we investigate both the Markov-Chain SIR Model and the Markov-Chain SIRV Model. We compared three Monte Carlo methods and found that Sellke’s approach works best. We also developed a faster algorithm with time complexity of and memory requirement of that saves over 20% of computation time and needs less memory, making it useful for sensitivity analysis. Using this, our analysis suggests through parameter estimation that COVID-19 will continue to exist and that society will need to coexist with the disease.

We have also studied a two-strain influenza model with quarantine and cross-immunity to examine the dynamics of influenza. Our analysis shows that longer quarantine can destabilize the system. However, once control measures are relaxed, influenza outbreaks are likely to return. This is supported by recent reports of the 2025 flu season in California being the worst in five years. These results demonstrate how epidemic dynamics can be better understood through the framework of final size distributions.