13 Feb 2023
Seminar, Lecture, Talk
Physics Department - Quantum Diamond Magnetometry at Extreme Pressures
13 Feb 2023
Seminar, Lecture, Talk
Department of Chemistry Seminar - Recent Advancement in Gold Redox Chemistry: New Transformations and Asymmetric Catalysis
Speaker: Professor Xiaodong SHI Institution: Department of Chemistry, University of South Florida, USA Hosted by: Professor Jianwei SUN  
10 Feb 2023
Seminar, Lecture, Talk
Department of Mathematics - Hong Kong-Singapore joint Seminar Series in Financial Mathematics/Engineering - Set Valued HJB Equations
The set values have been introduced for many applications, such as time inconsistent stochastic optimization problems, multivariate dynamic risk measures, and nonzero sum games with multiple equilibria.
9 Feb 2023
Seminar, Lecture, Talk
Department of Chemistry Seminar - Semiconductor Nanocrystal Photocatalysis for the Production of Solar Fuels
Speaker: Professor Todd KRAUSS Institution: Institute of Optics, University of Rochester, USA Hosted By: Professor Haipeng LU   Abstract
8 Feb 2023
Seminar, Lecture, Talk
HKUST MSc in Data-Driven Modeling - Expert Sharing Seminar by Prof. Shuo-Yen Robert LI
We are excited to have Prof. Shuo-Yen Robert LI share the topic "Implementation techniques of Network coding". Prof.
7 Feb 2023
Seminar, Lecture, Talk
Physics Department - Improved Algorithms for Statistical Inference with Complex Network Data: Loopy Graphical Models and Parameter-free Regionalization
3 Feb 2023
Seminar, Lecture, Talk
Department of Mathematics - Mathematics Colloquium - Approximation Techniques for Uncertainty Quantification
Computational model representing real-world systems are always affected by uncertainties; these are related either to assumptions and simplification in the physical models or to variability in the operating scenarios.  Uncertainty Quantification (UQ) is, therefore, an i
3 Feb 2023
Seminar, Lecture, Talk
Department of Mathematics - Seminar on Pure Mathematics - Persistence and Bonnet surfaces 
The probability (''persistence'') that a real stochastic variable retains its initial sign up to time $t$ is proven to be represented by the tau-function of a sixth Painlev\'e equation whose monodromy exponents are identical to those of Bonnet surfaces.