Search Results for author: Haijin Zeng

Found 11 papers, 0 papers with code

DiffSCI: Zero-Shot Snapshot Compressive Imaging via Iterative Spectral Diffusion Model

no code implementations19 Nov 2023 Zhenghao Pan, Haijin Zeng, JieZhang Cao, Kai Zhang, Yongyong Chen

Specifically, firstly, we employ a pre-trained diffusion model, which has been trained on a substantial corpus of RGB images, as the generative denoiser within the Plug-and-Play framework for the first time.

Denoising

Unsupervised Spectral Demosaicing with Lightweight Spectral Attention Networks

no code implementations5 Jul 2023 Kai Feng, Yongqiang Zhao, Seong G. Kong, Haijin Zeng

This paper presents a deep learning-based spectral demosaicing technique trained in an unsupervised manner.

Benchmarking Demosaicking

Degradation-Noise-Aware Deep Unfolding Transformer for Hyperspectral Image Denoising

no code implementations6 May 2023 Haijin Zeng, JieZhang Cao, Kai Feng, Shaoguang Huang, Hongyan zhang, Hiep Luong, Wilfried Philips

However, model-based approaches rely on hand-crafted priors and hyperparameters, while learning-based methods are incapable of estimating the inherent degradation patterns and noise distributions in the imaging procedure, which could inform supervised learning.

Hyperspectral Image Denoising Image Denoising +1

Inheriting Bayer's Legacy-Joint Remosaicing and Denoising for Quad Bayer Image Sensor

no code implementations23 Mar 2023 Haijin Zeng, Kai Feng, JieZhang Cao, Shaoguang Huang, Yongqiang Zhao, Hiep Luong, Jan Aelterman, Wilfried Philips

DJRD includes a newly designed Quad Bayer remosaicing (QB-Re) block, integrated denoising modules based on Swin-transformer and multi-scale wavelet transform.

Denoising

MSFA-Frequency-Aware Transformer for Hyperspectral Images Demosaicing

no code implementations23 Mar 2023 Haijin Zeng, Kai Feng, Shaoguang Huang, JieZhang Cao, Yongyong Chen, Hongyan zhang, Hiep Luong, Wilfried Philips

The advantage of Maformer is that it can leverage the MSFA information and non-local dependencies present in the data.

Demosaicking

Low-rank Meets Sparseness: An Integrated Spatial-Spectral Total Variation Approach to Hyperspectral Denoising

no code implementations27 Apr 2022 Haijin Zeng, Shaoguang Huang, Yongyong Chen, Hiep Luong, Wilfried Philips

Based on this fact, we propose a novel TV regularization to simultaneously characterize the sparsity and low-rank priors of the gradient map (LRSTV).

Denoising

Multi-mode Core Tensor Factorization based Low-Rankness and Its Applications to Tensor Completion

no code implementations3 Dec 2020 Haijin Zeng

Low-rank tensor completion has been widely used in computer vision and machine learning.

Denoising

Hyperspectral Image Denoising via Global Spatial-Spectral Total Variation Regularized Nonconvex Local Low-Rank Tensor Approximation

no code implementations30 May 2020 Haijin Zeng, Xiaozhen Xie, Jifeng Ning

Instead of traditional bandwise total variation, we use the SSTV regularization to simultaneously consider global spatial structure and spectral correlation of neighboring bands.

Hyperspectral Image Denoising Image Denoising

Enhanced nonconvex low-rank approximation of tensor multi-modes for tensor completion

no code implementations28 May 2020 Haijin Zeng, Xiaozhen Xie, Jifeng Ning

Higher-order low-rank tensor arises in many data processing applications and has attracted great interests.

Hyperspectral Image Restoration via Global Total Variation Regularized Local nonconvex Low-Rank matrix Approximation

no code implementations8 May 2020 Haijin Zeng, Xiaozhen Xie, Jifeng Ning

From one aspect, local LR of HSIs is formulated using a non-convex $L_{\gamma}$-norm, which provides a closer approximation to the matrix rank than the traditional NN.

Image Restoration

Tensor completion using enhanced multiple modes low-rank prior and total variation

no code implementations19 Apr 2020 Haijin Zeng, Xiaozhen Xie, Jifeng Ning

In this paper, we propose a novel model to recover a low-rank tensor by simultaneously performing double nuclear norm regularized low-rank matrix factorizations to the all-mode matricizations of the underlying tensor.

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