Dingheng Wang

dblp:255/5520 · DBLP profile ↗
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12ranked-venue papers
3as first author
10since 2021 · last 2025
0000-0003-3414-6529ORCID · corroborated

Domains — the database's venue-derived domains; a paper can count in several

Artificial intelligence and machine learning · 11 · 3 first-author · 9 since 2021Graphics, computer vision, multimedia, augmented reality and games · 1 · 1 since 2021Applied, interdisciplinary, general and emerging computing · 1 · 1 since 2021
YearPublicationVenuePosition
2025 Fine-grained hierarchical singular value decomposition for convolutional neural networks compression and acceleration
abstract
Convolutional neural networks (CNNs) still remain crucial in the field of computer vision , especially in industrial-embedded scenarios. Although modern artificial intelligence chips such as embedded graphics processing units (GPUs) and neural process units (NPUs) are equipped with sufficient computability, making CNNs more lightweight always has non-negligible significance. Until now, many researchers have made multiple corresponding achievements, in which a series of tensor decomposition methods have represented their unique advantages such as concision, flexibility, and low-rank approximation theory. However, balancing the compression, acceleration, and precision, is still an open issue, because the traditional tensor decompositions are hard to deal with the trade-off between approximation and compression ability, while the so-called fine-grained tensor decompositions such as Kronecker canonical polyadic (KCP) have not created a way to merge the factors for efficient inference. In this paper, we first review related works on convolutional neural network (CNN) compression and the necessary prior knowledge. We then propose a novel matrix decomposition method, termed hierarchical singular value (HSV) decomposition, and validate its effectiveness. Subsequently, we introduce a fast contraction strategy based on the merged factors of HSV and explain how our method addresses the inefficiencies in inference associated with traditional contraction processes. Additionally, we validate the advantages of HSV by comparing its complexity with that of other classical tensor decomposition methods. Thereafter, we apply HSV to CNN compression and acceleration by transforming convolution operations into matrix multiplication. We also propose a self-adaptive rank selection algorithm tailored to standard CNN architecture and conduct a theoretical analysis of the convergence of our method. Multiple experiments on CIFAR-10, ImageNet, COCO, and Cityscapes benchmark datasets show that the proposed HSV-Conv can simultaneously gain considerable compression ratio and acceleration ratio, while the precision loss is almost non-existent. We also make a comprehensive comparison with the other related works, and the superiority of our method is further validated. Besides, we give a deep discussion about the rank selection issue of HSV in the aspects of practice and theory, which explains the strategy of the proposed self-adaptive rank selection and the reason for choosing fine-tuning rather than training from scratch.
Mengmeng Qi, Dingheng Wang, Baorong Liu, Fuyong Wang, Zengqiang Chen 0001
Neurocomputing2
2025 Temperature-Aware Dynamic Fusion Network for Few-Shot Segmentation of Infrared Images
Bo Wang 0016, Xina Cheng, Yuan Li 0058, Xiangrong Zhang, Xu Tang 0004, Dingheng Wang, Licheng Jiao
IEEE Trans. Geosci. Remote. Sens.7
2024 3D-KCPNet: Efficient 3DCNNs based on tensor mapping theory
Rui Lv, Dingheng Wang, Jiangbin Zheng 0001, Zhao-Xu Yang
Neurocomputing2
2023 Corrigendum to "Realistic acceleration of neural networks with fine-grained tensor decomposition" [Neurocomputing 512 (2022) 52-68]
Rui Lv, Dingheng Wang, Jiangbin Zheng 0001, Yefan Xie, Zhao-Xu Yang
Neurocomputing2
2023 Sparser spiking activity can be better: Feature Refine-and-Mask spiking neural network for event-based visual recognition
Man Yao, Hengyu Zhang 0001, Guang-She Zhao, Dingheng Wang, Guoqi Li 0002
Neural Networks5
2023 Kronecker CP Decomposition With Fast Multiplication for Compressing RNNs
abstract
Recurrent neural networks (RNNs) are powerful in the tasks oriented to sequential data, such as natural language processing and video recognition. However, because the modern RNNs have complex topologies and expensive space/computation complexity, compressing them becomes a hot and promising topic in recent years. Among plenty of compression methods, tensor decomposition, e.g., tensor train (TT), block term (BT), tensor ring (TR), and hierarchical Tucker (HT), appears to be the most amazing approach because a very high compression ratio might be obtained. Nevertheless, none of these tensor decomposition formats can provide both space and computation efficiency. In this article, we consider to compress RNNs based on a novel Kronecker CANDECOMP/PARAFAC (KCP) decomposition, which is derived from Kronecker tensor (KT) decomposition, by proposing two fast algorithms of multiplication between the input and the tensor-decomposed weight. According to our experiments based on UCF11, Youtube Celebrities Face, UCF50, TIMIT, TED-LIUM, and Spiking Heidelberg digits datasets, it can be verified that the proposed KCP-RNNs have a comparable performance of accuracy with those in other tensor-decomposed formats, and even 278 219× compression ratio could be obtained by the low-rank KCP. More importantly, KCP-RNNs are efficient in both space and computation complexity compared with other tensor-decomposed ones. Besides, we find KCP has the best potential of parallel computing to accelerate the calculations in neural networks.
Dingheng Wang, Bijiao Wu, Guang-She Zhao, Man Yao, Hengnu Chen, Lei Deng 0003, Tianyi Yan, Guoqi Li 0002
IEEE Trans. Neural Networks Learn. Syst.1
2022 Realistic acceleration of neural networks with fine-grained tensor decomposition
Rui Lv, Dingheng Wang, Jiangbin Zheng 0001, Yefan Xie, Zhao-Xu Yang
Neurocomputing2
2021 Temporal-wise Attention Spiking Neural Networks for Event Streams Classification
abstract
How to effectively and efficiently deal with spatio-temporal event streams, where the events are generally sparse and non-uniform and have the μs temporal resolution, is of great value and has various real-life applications. Spiking neural network (SNN), as one of the brain-inspired event-triggered computing models, has the potential to extract effective spatio-temporal features from the event streams. However, when aggregating individual events into frames with a new higher temporal resolution, existing SNN models do not attach importance to that the serial frames have different signal-to-noise ratios since event streams are sparse and non-uniform. This situation interferes with the performance of existing SNNs. In this work, we propose a temporal-wise attention SNN (TA-SNN) model to learn frame-based representation for processing event streams. Concretely, we extend the attention concept to temporal-wise input to judge the significance of frames for the final decision at the training stage, and discard the irrelevant frames at the inference stage. We demonstrate that TA-SNN models improve the accuracy of event streams classification tasks. We also study the impact of multiple-scale temporal resolutions for frame-based representation. Our approach is tested on three different classification tasks: gesture recognition, image classification, and spoken digit recognition. We report the state-of-the-art results on these tasks, and get the essential improvement of accuracy (almost 19%) for gesture recognition with only 60 ms.
Man Yao, Huanhuan Gao, Guang-She Zhao, Dingheng Wang, Zhao-Xu Yang, Guoqi Li 0002
ICCV4
2021 QTTNet: Quantized tensor train neural networks for 3D object and video recognition
Donghyun Lee 0002, Dingheng Wang, Yukuan Yang, Lei Deng 0003, Guang-She Zhao, Guoqi Li 0002
Neural Networks2
2021 Nonlinear tensor train format for deep neural network compression
Dingheng Wang, Guang-She Zhao, Hengnu Chen, Zhexian Liu, Lei Deng 0003, Guoqi Li 0002
Neural Networks1
2020 Compressing 3DCNNs based on tensor train decomposition
Dingheng Wang, Guang-She Zhao, Guoqi Li 0002, Lei Deng 0003, Yang Wu 0001
Neural Networks1
2020 Hybrid tensor decomposition in neural network compression
Bijiao Wu, Dingheng Wang, Guang-She Zhao, Lei Deng 0003, Guoqi Li 0002
Neural Networks2