4 Sep 2019
Seminar, Lecture, Talk
PhD Student Seminar - Fully decoupled schemes for incompressible fluid/thin-walled structure interaction
Based on Van Kan’s projection scheme, some fully decoupled schemes for incompressible fluid/thin-walled structure interaction were proposed. They show better accuracy than Fernandez’s schemes in 2D linear test case. 3D non-linear test case has not finished yet.
3 Sep 2019
Seminar, Lecture, Talk
Seminar on PDE - Some Liouville type theorems onRiemannian manifolds
In this talk, I introduce a sharp gradient estimate for linear heat equation on complete non-compact Riemannian manifolds which can be considered as an extension of Hamilton’s gradient estimate. Moreover, I also give Liouville results for some nonlinear equations involving p-Laplacian.
2 Sep 2019
Conference, Symposium, Forum
POSTPONED: HKUST – Kyoto University Joint Symposium on Informatics 
30 Aug 2019
Seminar, Lecture, Talk
Seminar on Pure Mathematics - Correlators for finite conformal field theories
Correlators of a rational conformal field theory (RCFT) can be described as specific elements in spaces of conformal blocks.
28 Aug 2019
Seminar, Lecture, Talk
PhD Student Seminar - Deep Learning Techniques for Music Generation
Can machines generate music? Recent deep learning-driven systems have made breakthroughs on this topic. Some famous among them are Coconet, DeepBach, GLSR-VAE, C-RNN-GAN, etc. However the generated music is still not satisfying based on the feedbacks from different music communities.
28 Aug 2019
Seminar, Lecture, Talk
CHEM - PhD Student Seminar - Application of Neural Network for the Development of Coarse Grained Model
Student: Miss Xiaowei WANG Department: Department of Chemistry, HKUST Supervisor: Professor Xuhui HUANG
28 Aug 2019
Seminar, Lecture, Talk
CHEM - PhD Student Seminar - Apply Integral Equation Theory to Molecular Recognition
Student: Mr. Yeqing YU Department: Department of Chemistry, HKUST Supervisor: Professor Xuhui HUANG
20 Aug 2019
Seminar, Lecture, Talk
Seminar on Pure Mathematics - The Hull-Strominger system over Riemann surfaces
The Hull-Strominger system is a system of nonlinear PDEs describing the geometry of compactification of heterotic strings with flux to 4d Minkowski spacetime, which can be regarded as a generalization of Ricci-flat Kahler metrics coupled with Hermitian Yang-Mills equation on non-Kahler Calabi-Yau 3-
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