activity
20192025
most citedGeneralized Separable Nonnegative Matrix Factorization

41 citations · 41 across the 9 of their papers we have counts for

collaborators

9 papers

math.NA2025

Hermitian Quaternion Toeplitz Matrices by Quaternion-valued Generating Functions

Xue-lei Lin, Michael K. Ng, Junjun Pan

In this paper, we study Hermitian quaternion Toeplitz matrices generated by quaternion-valued functions. We show that such generating function must be the sum of a real-valued func…

cs.CV2024

Non-Negative Reduced Biquaternion Matrix Factorization with Applications in Color Face Recognition

Jifei Miao, Junjun Pan, Michael K. Ng

Reduced biquaternion (RB), as a four-dimensional algebra highly suitable for representing color pixels, has recently garnered significant attention from numerous scholars. In this…

math.NA2023

Block Diagonalization of Quaternion Circulant Matrices with Applications

Junjun Pan, Michael K. Ng

It is well-known that a complex circulant matrix can be diagonalized by a discrete Fourier matrix with imaginary unit . The main aim of this paper is to demonstrate tha…

cs.CV2022

Separable Quaternion Matrix Factorization for Polarization Images

Junjun Pan, Michael K. Ng

Polarization is a unique characteristic of transverse wave and is represented by Stokes parameters. Analysis of polarization states can reveal valuable information about the source…

cs.LG2021

Co-Separable Nonnegative Matrix Factorization

Junjun Pan, Michael K. Ng

Nonnegative matrix factorization (NMF) is a popular model in the field of pattern recognition. It aims to find a low rank approximation for nonnegative data M by a product of two n…

cs.CV2020

Nonnegative Low Rank Tensor Approximation and its Application to Multi-dimensional Images

Tai-Xiang Jiang, Michael K. Ng, Junjun Pan +1

The main aim of this paper is to develop a new algorithm for computing nonnegative low rank tensor approximation for nonnegative tensors that arise in many multi-dimensional imagin…