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Michael K. Ng

Researcher at University of Hong Kong

Publications -  658
Citations -  24376

Michael K. Ng is an academic researcher from University of Hong Kong. The author has contributed to research in topics: Cluster analysis & Computer science. The author has an hindex of 72, co-authored 608 publications receiving 20492 citations. Previous affiliations of Michael K. Ng include The Chinese University of Hong Kong & Vanderbilt University.

Papers
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Journal ArticleDOI

Approximation BFGS methods for nonlinear image restoration

TL;DR: In this article, a novel generalized BFGS method is proposed for large-scale image restoration minimization problems, where the complexity per step is O(nlogn) operations and only O(n) memory allocations are required, where n is the number of image pixels.
Journal ArticleDOI

Tikhonov regularization for weighted total least squares problems

TL;DR: The regularization of the weighted total least squares problem is based on the Tikhonov regularization, and numerical examples are presented to demonstrate the effectiveness of the RWTLS method.
Journal ArticleDOI

Tensor Factorization with Total Variation and Tikhonov Regularization for Low-Rank Tensor Completion in Imaging Data

TL;DR: This work proposes to incorporate a hybrid regularization combining total variation and Tikhonov regularization into low-tubal-rank Tensor factorization model for low-rank tensor completion problem and develops an efficient proximal alternating minimization (PAM) algorithm to tackle the corresponding minimization problem and establish a global convergence of the PAM algorithm.
Book ChapterDOI

Patterns Discovery Based on Time-Series Decomposition

TL;DR: This paper presents a new approach to discovery of periodic patterns from time- series with trends based on time-series decomposition, and shows that this approach is more flexible and suitable to mine periodic patternsFrom time- Series with trends than the previous reported methods.
Posted Content

An all-at-once preconditioner for evolutionary partial differential equations.

TL;DR: Theoretically, it is proved that the generalization preserves the diagonalizability and the identity-plus-low-rank decomposition and numerical results are reported to confirm the efficiency of the proposed preconditioner and to show that thegeneralization improves the performance of block circulant preconditionser.