D. Cai
12 Papers
2 Citations
D. Cai is an academic researcher. The author has contributed to research in topics: Computer science & Biology. The author has an hindex of 3, co-authored 10 publications.
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Papers
Hypergraph Structure Learning for Hypergraph Neural Networks
D. Cai,Moxian Song,Chenxi Sun,Baofeng Zhang,Shenda Hong,Hongyan Li +5 more
- 01 Jul 2022
TL;DR: A Hypergraph Structure Learning (HSL) framework is proposed, which optimizes the hypergraph structure and the HGNNs simultaneously in an end-to-end way and outperforms the state-of-the-art baselines while adaptively sparsifying hypergraph structures.
40
A Systematic Review of Echo State Networks from Design to Application
TL;DR: In this paper , the authors classified the related methods into classical ESN, DeepESN, and combination, and analyzed the challenges and opportunities by proposing open problems and future work.
33
Time pattern reconstruction for classification of irregularly sampled time series
Hongyan Li,D. Cai,Shenda Hong +2 more
TL;DR: This paper proposes Time Pattern Reconstruction (TPR) for classifying irregularly sampled time series, emphasizing the active, time-dependent, and class-associated nature of time patterns, and outperforms baselines on six real-world datasets, including medical applications.
13
Confidence-Guided Learning Process for Continuous Classification of Time Series
Chenxi Sun,Moxian Song,D. Cai,B. Zhang,Shenda Hong,Hongyan Li +5 more
- 14 Aug 2022
TL;DR: This work proposes a novel Confidence-guided method for CCTS (C3TS), which can imitate the alternating human confidence described by the Dunning-Kruger Effect, and defines the objective-confidence to arrange data, and the self- confidence to control the learning duration.
Deep Ordinal Neural Network for Length of Stay Estimation in the Intensive Care Units
D. Cai,Moxian Song,Chenxi Sun,B. Zhang,Shenda Hong,Hongyan Li +5 more
- 17 Oct 2022
TL;DR: A Deep Ordinal neural network is proposed for Length of stay Estimation in the intensive care units (DOSE) and it is proposed that DOSE can exploit the ordinal relationship and mitigate the skewness.