Year | Month |
2023 | Jan Feb Mar Apr May Jun Jul |
2022 | Jan Feb Mar Apr May Jun Jul Aug Oct Nov Dec |
2021 | Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec |
2020 | Jan May Jun Jul Aug Sep Oct Nov Dec |
2019 | Jan Feb Mar Apr May Jun Jul Aug Oct Nov |
Title: | Simultaneous Registration and Modelling for Multi-dimensional Functional Data |
Speaker: | Dr Jian Qing Shi, School of Mathematics, Statistics & Physics, University of Newcastle, United Kingdom |
Time/Place: | 09:00 - 10:00 FSC1217, Fong Shu Chuen Library, HSH Campus, Hong Kong Baptist University |
Abstract: | The clustering and classification for functional data with misaligned problems has drawn much attention in the last decade. Most methods do the clustering/classification after those functional data being registered and there has been little research using both functional and scalar variables. In this talk, I will discuss a new approach allowing the use of both types of variables and also allowing simultaneous registration and clustering/classification. Numerical results based on both simulated data and real data will be presented. |
Title: | A Class of Smooth Exact Penalty Function Methods for Optimization Problems with Orthogonality Constraints |
Speaker: | Prof. LIU Xin, Institute of Computational Mathematics, Chinese Academy of Sciences, China |
Time/Place: | 11:00 - 12:00 FSC1217, Fong Shu Chuen Library, HSH Campus, Hong Kong Baptist University |
Abstract: | Updating the augmented Lagrangian multiplier by closed-form expression yields efficient first-order infeasible approach for optimization problems with orthogonality constraints. Hence, parallelization becomes tractable in solving this type of problems. Inspired by this closed-form updating scheme, we propose an exact penalty function model with compact convex constraints (PenC). We show its equivalence to optimization problems with orthogonality constraints under mild condition. Based on PenC, we first propose a first-order algorithm called PenCF and establish its global convergence and local linear convergence rate under some mild assumptions. If the computation and storage of Hessian is achievable, and we pursue high precision solution and fast local convergence rate, a second-order approach called PenCS is proposed under the same penalty function. To avoid expensive calculation or solving a hard subproblem in computing the Newton step, we propose a new strategy to do it approximately which leads to quadratic convergence theoretically. Moreover, the main iterations of both PenCF and PenCS are orthonormalization-free and hence parallelizable. Numerical experiments illustrate that PenCF is comparable with existing first-order methods including the existent infeasible approaches. Furthermore, PenCS shows its stability and high efficiency in obtain high precision solution in comparing with the existent second-order methods. |
Title: | Mixed Noise Removal by Integrating Variational and Deep Learning Methods |
Speaker: | Prof Liu Jun, Department of Mathematics, Beijing Normal University, Beijing, China |
Time/Place: | 16:00 - 17:00 FSC1217, Fong Shu Chuen Library, HSH Campus, Hong Kong Baptist University |
Abstract: | In this talk, the traditional model based variational methods and deep learning based algorithms are integrated to address mixed noise removal, especially for the additive mixture and additive & multiplicative mixture noise removal problems. To be different from single type noise (e.g. Gaussian) removal, it is a challenge problem to accurately discriminate noise types and levels for each pixel. We propose a variational method to iteratively estimate the noise parameters, and then the algorithm can automatically classify the noise according to the different statistical parameters. To enforce the regularization, the deep learning method is employed to learn the natural images prior. Compared with some model based regularizations, the deep convolution neural network (DCNN) can significantly improve the quality of the restored images. Compared with some DCNN based methods, the synthesis step can produce better reconstructions by analyzing the types and levels of the recognized noise. Numerical experiments show that our method can achieve some state-of-the-art results for mixture noise removal. |
Title: | Theory and application of inverse source and inverse scattering problem: Geometric body generation and imaging by interior resonant modes |
Speaker: | Ms HE Youzhi (何酉子), Department of Mathematics, Hong Kong Baptist University, HKSAR |
Time/Place: | 14:30 - 16:00 FSC1217 |
Abstract: | Both inverse source and inverse scattering problem play a central role in many scientific fields with important medical, industrial and military applications. I mainly concern about the following two topics: (1) geometric body generation based on partial input parameters by the time-harmonic or time-dependent inverse source problem; (2) reconstruction of the shape of the scatterer with different physical properties by interior resonant modes. I consider both theoretical and computational perspective of these problems. |
Title: | End-to-end learning for sign language recognition |
Speaker: | Mr. ZHOU Mingjie (周明杰), Department of Mathematics, Hong Kong Baptist University, HKSAR |
Time/Place: | 15:00 - 16:30 FSC1217, Fong Shu Chuen Library, HSH Campus, Hong Kong Baptist University |
Abstract: | Sign language recognition is useful for bridging the communication gap between sign language users and normal hearing people. This work presents end-to-end frameworks for weakly supervised continuous sign language recognition. According to recent public data sets, these videos are not frame-by-frame labelled and these labels are noisy, which makes recognition difficult. This work will go through current literature and exploit the autoencoder, RNNs and attention-mechanism based sequence models for sign language recognition. |
We organize conferences and workshops every year. Hope we can see you in future.
Learn MoreProf. M. Cheng, Dr. Y. S. Hon, Dr. K. F. Lam, Prof. L. Ling, Dr. T. Tong and Prof. L. Zhu have been awarded research grants by Hong Kong Research Grant Council (RGC) — congratulations!
Learn MoreFollow HKBU Math