REVIEW 3 major objections 4 minor 56 references
MedGNN: Towards Multi-resolution Spatiotemporal Graph Learning for Medical Time Series Classification
T0 review · 3 major / 4 minor · reviewed 2026-08-08 · deepseek-v4-flash
Pith's one-line read MedGNN models EEG and ECG channels as multi-resolution graphs, applies attention to signal differences to cancel baseline drift, and reports top results against ten baselines on five datasets.
desk verdict Solid empirical paper with a genuinely new difference-attention mechanism for baseline wander; the margins are plausible but baseline tuning is under-documented, so read the '22 top-1' claim with caution. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
The load-bearing mechanism is the multi-resolution adaptive graph, built by running 1D convolutions with multiple kernel sizes over the input channels to produce embeddings at several temporal resolutions, then assigning each resolution its own learnable adjacency matrix over the channel nodes. Three companion modules carry the rest of the argument: Difference Attention Networks apply self-attention to the first-order finite difference along the time axis (with a residual connection to the original embedding), which suppresses slow baseline drifts; Frequency Convolution Networks apply a learnable element-wise multiplication in the Fourier domain and transform back, capturing frequency information lost in difference space; and the Multi-resolution Graph Transformer applies local attention and graph convolution within each resolution, then average-pools across resolutions before a linear classifier. The learned adjacency matrices are the paper's evidence that channel correlations genuinely differ by scale.
What would settle it
Re-run all ten baselines on the same five datasets behind the reported train-validation-test subject splits, giving each baseline a per-dataset hyperparameter search with the same budget and grid size reported for MedGNN in Appendix A.4, and test for statistical significance across multiple seeds. If a baseline such as Medformer or iTransformer then matches or exceeds MedGNN on the TDBRAIN or PTB-XL benchmarks, the central claim of architectural superiority fails.
Extended reading notes
Core claim
The central claim is that a model built around the structure of medical signals can beat generic existing time series architectures on ECG and EEG classification. The paper's discovery is that three inductive biases matter together: multi-resolution channel graphs (each temporal scale gets its own learned adjacency matrix over channels), difference attention (multi-head self-attention on the finite difference along time, with the original embedding added back, which cancels baseline wander), and frequency convolution (Fourier transform, learnable complex kernel, inverse transform) for a complementary view. The paper reports the strongest empirical support on five real-world datasets: in sample-based evaluation on ADFD, MedGNN reaches 98.42% accuracy against 97.62% for the closest baseline Medformer; in subject-based evaluation it claims 22 top-1 and 2 top-2 results out of 25, and the leading F1 score on all five datasets. The authors further show that removing difference attention sharply degrades accuracy (from 91.04% to 70.52% on TDBRAIN) and that the learned adjacency matrices differ across resolutions, indicating scale-dependent channel relationships.
Load-bearing premise
The comparison is fair: the ten baselines were run with tuning effort and data splits comparable to MedGNN's, so the reported margins come from the architecture rather than from unequal hyperparameter selection.
Editorial extensions
If this is right
- MedGNN provides a reusable architecture for EEG and ECG classification tasks beyond the five datasets it tests, potentially aiding early detection of arrhythmia, myocardial infarction, Alzheimer's disease, and Parkinson's disease.
- Attention on temporal differences offers a built-in robustness to baseline drift, reducing reliance on explicit preprocessing or denoising steps for such signals.
- The per-resolution adjacency matrices give interpretable channel-connectivity estimates that shift across scales, which could help clinicians see which brain or heart regions interact at which time scales.
- Top F1 scores on every dataset indicate the model balances precision and recall, which matters in screening settings where both false alarms and missed cases are costly.
- The reported moderate memory footprint and training time, together with top accuracy, suggest the model is practical for routine GPU-based deployment.
Reading between the lines
- A natural extension is to view difference attention as an instance of a general principle: applying learned operators to finite differences of a signal, rather than the raw signal, is a cheap way to achieve invariance to slowly varying offsets, which could transfer to wearable-sensor and industrial monitoring data with similar drift artifacts.
- The scale-dependent adjacency matrices suggest a testable clinical hypothesis not pursued in the paper: differences in per-resolution channel graphs between healthy and diseased subjects could serve as connectivity biomarkers for the underlying conditions.
- Because the paper does not run paired significance tests, a fair next step is to re-benchmark the baselines with matched per-dataset tuning and report confidence intervals; some of the reported top-1 margins may shrink under that protocol, though the large margins in the ablation studies suggest the core mechanisms would survive.
- The model's success under the harder subject-based (leave-patients-out) protocol is encouraging for translational use, but independent validation on additional multi-center EEG and ECG databases would test whether the gains generalize beyond the five chosen benchmarks.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper proposes MedGNN, a multi-resolution spatiotemporal graph learning framework for medical time series classification. The method constructs multi-resolution adaptive graphs from multi-scale 1-D convolutions, applies Difference Attention Networks to finite-difference representations to counter baseline wander, uses Frequency Convolution Networks for frequency-domain information, and fuses these with a Multi-resolution Graph Transformer before classification. Experiments are reported on five medical datasets (three EEG, two ECG) under sample-based and subject-based splits, with ten baselines, ablations, efficiency comparisons, and visualization of learned graphs. The paper claims that MedGNN outperforms all baselines in the sample-based evaluation and achieves 22 top-1 and 2 top-2 results out of 25 in subject-based evaluation.
Significance. If the central empirical claim is supported, MedGNN would be a useful and fairly comprehensive architecture for EEG/ECG classification: it jointly models channel-level spatial dependencies, multi-scale temporal patterns, baseline wander, and frequency-domain information. The paper has several strengths: evaluation on five datasets, a subject-based split that tests generalization to unseen patients, standard deviations over five runs, ablations for each major component, and a public code link. The main weakness is that the quantitative comparison is not yet fully verifiable: the baseline tuning protocol and classification adaptation are unspecified, there are no significance tests, and several reported margins are small with overlapping standard deviations. There are also a few dimensional inconsistencies in the architecture description that need clarification before the method can be reproduced from the text.
major comments (3)
- [Sections 5.1.2, A.2, A.4; Tables 1 and 2] The baseline comparison is not yet demonstrably fair. Appendix A.4 gives MedGNN's hyperparameter search ranges, but no analogous tuning protocol, validation-based selection rule, or final per-dataset configuration is given for the ten baselines. In addition, six of the baselines are originally forecasting models, and the paper does not state how they are adapted to classification (e.g., pooling strategy, classification head, output layer). This matters because some margins are small: PTB-XL accuracy is 73.87 for MedGNN versus 73.23 for Crossformer, and APAVA accuracy is 82.60 versus 82.35 for SimTSC, with overlapping standard deviations. To support the central claim that MedGNN outperforms all ten baselines, the authors should report per-dataset baseline hyperparameters and tuning budgets, describe the classification adaptation, and provide paired significance tests or confidence intervals for the reported margins.
- [Section 4.2, Eqs. (4)-(7)] There is a dimensional inconsistency in the residual connection. Equation (4) defines X'_i(m) as having shape C x (T_m+1) after padding and produces D_i(m) with T_m temporal positions; the difference attention output X_DSA in Eq. (6) therefore has T_m positions, but Eq. (7) adds X'_i(m), which has T_m+1. Please specify whether the residual operates on the padded representation and how the final T_m positions are recovered, or define the difference operator so that it preserves shape.
- [Section 4.4, Eq. (15)] The average pooling across resolutions is not well defined because each X_GT^{(m)} has shape C x T_m and T_m = floor(T/k_m) differs with kernel size. The text does not state how tensors of different temporal lengths are aligned, padded, or truncated before pooling. Since this is the fusion step that produces the final representation, the exact alignment procedure must be specified.
minor comments (4)
- [Section 5.2.2] The claim of '22 top-1 and 2 top-2 out of 25' appears to treat the tied PTB-XL recall value (61.13 for both MedGNN and Crossformer) as top-2 rather than top-1; please state the tie-breaking convention explicitly.
- [Section 5.3, Table 3] The ablation table reports only single values without standard deviations or significance tests, although Tables 1 and 2 report five-run standard deviations; adding error bars or a paired test would make the claimed improvements more convincing.
- [Abstract and Section 1] The code link is stated as available, but a versioned archive or commit hash would be needed for reproducibility; please also note the typo 'machanisms' in Section 1 and 'perfomance' in Section 5.2.2.
- [Figure 1 caption and Figure 4] There are minor typos: 'and and' appears in the Figure 1 caption, and 'Medforemr' appears in Figure 4; these should be corrected.
Circularity Check
No significant circularity: MedGNN's performance claim is measured on held-out subjects against external baselines, not derived from its own fitted assumptions.
full rationale
MedGNN is an empirical architecture paper. Its central claim (Section 5.2, Tables 1 and 2) is that MedGNN outperforms ten baselines on held-out test sets; the subject-based splits are inherited from Medformer [39], an external prior work with no author overlap, and each reported number is an external benchmark outcome rather than a quantity reconstructed from a fitted parameter. The method sections (Section 4.1-4.4) define the multi-resolution graph construction, difference attention, frequency convolution, and graph transformer with explicit equations (Eq. 2-16); none of these equations defines its output in terms of the classification labels or the reported accuracy, so there is no self-definitional reduction. The ablations (Section 5.3, Table 3, Figures 2-3) compare full versus ablated versions on the same held-out evaluation, which is an internal consistency check, not a circular prediction. The paper does cite the authors' own prior frequency-domain and graph work ([9, 10, 11, 44, 45, 46, 47]), and FourierGNN [46] is both a self-cited method and a baseline, but the MedGNN frequency convolution formula (Eq. 8-10) is fully specified in the paper and its stated motivation (multi-view temporal representations) does not rest on those citations as evidence. The skeptical concern that baselines may not have received equal hyperparameter tuning or explicit classification-head adaptation is a correctness/fairness threat to the empirical comparison, not a circularity: even if the comparison were unfair, the reported outcome would still not be equivalent to the model's inputs by construction. A separate internal inconsistency (Eq. 15 average-pools representations with differing T_m without specifying padding) is an implementation defect, not a circular step. No load-bearing step reduces a claimed result to its own inputs, so the circularity score is low.
Assumptions & free parameters
free parameters (6)
- number of resolutions M =
subset of {2,4,6,8,10,12,14,16}
- graph node dimension =
one of {6,8,10}
- encoder layers L =
one of {4,6}
- embedding dimension D =
one of {256,512}
- kernel sizes K_1,...,K_M =
not reported
- batch size =
one of {32,64,128,256}
assumptions (5)
- domain assumption First-order finite differences remove or reduce baseline wander while preserving classification-relevant temporal patterns.
- domain assumption Adaptive fully-connected graphs at multiple temporal resolutions are an adequate representation of channel-level spatial dependencies.
- domain assumption Randomly shuffling samples from the same subject into train and test sets is a reasonable real-world medical setting despite information leakage.
- domain assumption The subject-based split protocol and data preprocessing inherited from Medformer are appropriate and comparable across all baselines.
- standard math The continuous Fourier integral notation in Eq. (8) is an acceptable representation of the discrete Fourier transform applied to finite signals.
invented entities (2)
-
Multi-resolution adaptive adjacency matrices A_i(m)
-
Difference attention representation X_DA
Cite this review
Pith. "Pith review of MedGNN: Towards Multi-resolution Spatiotemporal Graph Learning for Medical Time Series Classification." pith.science (2026). https://pith.science/paper/CFQBNRY3
@misc{pith2026250204515,
author = {Pith},
title = {Pith review of: MedGNN: Towards Multi-resolution Spatiotemporal Graph Learning for Medical Time Series Classification},
year = {2026},
howpublished = {\url{https://pith.science/paper/CFQBNRY3}},
note = {Machine review of arXiv:2502.04515}
}
read the original abstract
Medical time series has been playing a vital role in real-world healthcare systems as valuable information in monitoring health conditions of patients. Accurate classification for medical time series, e.g., Electrocardiography (ECG) signals, can help for early detection and diagnosis. Traditional methods towards medical time series classification rely on handcrafted feature extraction and statistical methods; with the recent advancement of artificial intelligence, the machine learning and deep learning methods have become more popular. However, existing methods often fail to fully model the complex spatial dynamics under different scales, which ignore the dynamic multi-resolution spatial and temporal joint inter-dependencies. Moreover, they are less likely to consider the special baseline wander problem as well as the multi-view characteristics of medical time series, which largely hinders their prediction performance. To address these limitations, we propose a Multi-resolution Spatiotemporal Graph Learning framework, MedGNN, for medical time series classification. Specifically, we first propose to construct multi-resolution adaptive graph structures to learn dynamic multi-scale embeddings. Then, to address the baseline wander problem, we propose Difference Attention Networks to operate self-attention mechanisms on the finite difference for temporal modeling. Moreover, to learn the multi-view characteristics, we utilize the Frequency Convolution Networks to capture complementary information of medical time series from the frequency domain. In addition, we introduce the Multi-resolution Graph Transformer architecture to model the dynamic dependencies and fuse the information from different resolutions. Finally, we have conducted extensive experiments on multiple medical real-world datasets that demonstrate the superior performance of our method. Our Code is available.
Figures
Figures from the paper (3 more)
Reference graph
Works this paper leans on
-
[1]
Wasyihun Sema Admass and Girmaw Andualem Bogale. 2024. Arrhythmia clas- sification using ECG signal: A meta-heuristic improvement of optimal weighted feature integration and attention-based hybrid deep learning model. Biomed. Signal Process. Control. 87, Part B (2024), 105565
work page 2024
-
[2]
Bagnall, Jason Lines, Aaron Bostrom, James Large, and Eamonn J
Anthony J. Bagnall, Jason Lines, Aaron Bostrom, James Large, and Eamonn J. Keogh. 2017. The great time series classification bake off: a review and experi- mental evaluation of recent algorithmic advances. Data Min. Knowl. Discov. 31, 3 (2017), 606–660
work page 2017
-
[3]
Lei Bai, Lina Yao, Can Li, Xianzhi Wang, and Can Wang. 2020. Adaptive Graph Convolutional Recurrent Network for Traffic Forecasting. In NeurIPS
work page 2020
-
[4]
Selcan Kaplan Berkaya, Alper Kursat Uysal, Efnan Sora Gunal, Semih Ergin, Serkan Gunal, and M Bilginer Gulmezoglu. 2018. A survey on ECG analysis. Biomedical Signal Processing and Control 43 (2018), 216–235
work page 2018
-
[5]
Manuel Blanco-Velasco, Binwei Weng, and Kenneth E Barner. 2008. ECG signal denoising and baseline wander correction based on the empirical mode decom- position. Computers in biology and medicine 38, 1 (2008), 1–13
work page 2008
-
[6]
Aaron Bostrom and Anthony J. Bagnall. 2017. Binary Shapelet Transform for Multiclass Time Series Classification. Trans. Large Scale Data Knowl. Centered Syst. 32 (2017), 24–46
work page 2017
-
[7]
Michael X Cohen. 2017. Where does EEG come from and what does it mean? Trends in neurosciences 40, 4 (2017), 208–218
work page 2017
-
[8]
J Escudero, Daniel Abásolo, Roberto Hornero, Pedro Espino, and Miguel López
Show all 56 references
-
[9]
Wei Fan, Pengyang Wang, Dongkun Wang, Dongjie Wang, Yuanchun Zhou, and Yanjie Fu. 2023. Dish-TS: A General Paradigm for Alleviating Distribution Shift in Time Series Forecasting. In AAAI. AAAI Press, 7522–7529
2023
-
[10]
Wei Fan, Kun Yi, Hangting Ye, Zhiyuan Ning, Qi Zhang, and Ning An. 2024. Deep frequency derivative learning for non-stationary time series forecasting. arXiv preprint arXiv:2407.00502 (2024)
2024 arXiv
-
[11]
Wei Fan, Shun Zheng, Xiaohan Yi, Wei Cao, Yanjie Fu, Jiang Bian, and Tie-Yan Liu. 2022. DEPTS: Deep Expansion Learning for Periodic Time Series Forecasting. In ICLR. OpenReview.net
2022
-
[12]
Hassan Ismail Fawaz, Germain Forestier, Jonathan Weber, Lhassane Idoumghar, and Pierre-Alain Muller. 2019. Deep learning for time series classification: a review. Data Min. Knowl. Discov. 33, 4 (2019), 917–963
2019
-
[13]
Qihe Huang, Lei Shen, Ruixin Zhang, Shouhong Ding, Binwu Wang, Zhengyang Zhou, and Yang Wang. 2023. Crossgnn: Confronting noisy multivariate time series via cross interaction refinement. Advances in Neural Information Processing Systems 36 (2023), 46885–46902
2023
-
[14]
Hassan Ismail Fawaz, Germain Forestier, Jonathan Weber, Lhassane Idoumghar, and Pierre-Alain Muller. 2019. Deep learning for time series classification: a review. Data mining and knowledge discovery 33, 4 (2019), 917–963
2019
-
[15]
Rajendra Acharya
Mahboobeh Jafari, Afshin Shoeibi, Marjane Khodatars, Sara Bagherzadeh, Ahmad Shalbaf, David López-García, Juan Manuel Górriz, and U. Rajendra Acharya. 2023. Emotion recognition in EEG signals using deep learning methods: A review. Comput. Biol. Medicine 165 (2023), 107450
2023
-
[16]
Webb, Irwin King, and Shirui Pan
Ming Jin, Huan Yee Koh, Qingsong Wen, Daniele Zambon, Cesare Alippi, Ge- offrey I. Webb, Irwin King, and Shirui Pan. 2023. A Survey on Graph Neural Networks for Time Series: Forecasting, Classification, Imputation, and Anomaly Detection. CoRR abs/2307.03759 (2023)
2023 arXiv
-
[17]
Diederik P Kingma. 2014. Adam: A method for stochastic optimization. arXiv preprint arXiv:1412.6980 (2014)
2014 arXiv
-
[18]
Dani Kiyasseh, Tingting Zhu, and David A. Clifton. 2021. CLOCS: Contrastive Learning of Cardiac Signals Across Space, Time, and Patients. In ICML (Proceed- ings of Machine Learning Research, Vol. 139) . PMLR, 5606–5615
2021
-
[19]
Lawhern, Amelia J
Vernon J. Lawhern, Amelia J. Solon, Nicholas R. Waytowich, Stephen M. Gordon, Chou P. Hung, and Brent J. Lance. 2016. EEGNet: A Compact Convolutional Network for EEG-based Brain-Computer Interfaces. CoRR abs/1611.08024 (2016)
2016 arXiv
-
[20]
Yaguang Li, Rose Yu, Cyrus Shahabi, and Yan Liu. 2018. Diffusion Convolutional Recurrent Neural Network: Data-Driven Traffic Forecasting. In ICLR (Poster)
2018
-
[21]
Jason Lines and Anthony J. Bagnall. 2015. Time series classification with en- sembles of elastic distance measures. Data Min. Knowl. Discov. 29, 3 (2015), 565–592
2015
-
[22]
Huaiyuan Liu, Donghua Yang, Xianzhang Liu, Xinglei Chen, Zhiyu Liang, Hongzhi Wang, Yong Cui, and Jun Gu. 2024. Todynet: temporal dynamic graph neural network for multivariate time series classification. Information Sciences (2024), 120914
2024
-
[23]
Yong Liu, Tengge Hu, Haoran Zhang, Haixu Wu, Shiyu Wang, Lintao Ma, and Mingsheng Long. 2024. itransformer: Inverted transformers are effective for time series forecasting. International Conference on Learning Representations (2024)
2024
-
[24]
Andreas Miltiadous, Katerina D Tzimourta, Theodora Afrantou, Panagiotis Ioan- nidis, Nikolaos Grigoriadis, Dimitrios G Tsalikakis, Pantelis Angelidis, Markos G Tsipouras, Euripidis Glavas, Nikolaos Giannakeas, et al. 2023. A dataset of scalp EEG recordings of Alzheimer’s disea...
2023
-
[25]
Mohammad Amin Morid, Olivia R Liu Sheng, and Joseph Dunbar. 2023. Time series prediction using deep learning methods in healthcare. ACM Transactions on Management Information Systems 14, 1 (2023), 1–29
2023
-
[26]
Alharbi, and Yousef Ajami Alotaibi
Valentin Moy, Mohammed Sidi Yakoub, Sid-Ahmed Selouani, Yasser F. Alharbi, and Yousef Ajami Alotaibi. 2021. Classification of the Neural Correlates of Mind Wandering States in EEG Signals. In TSP. IEEE, 126–129
2021
-
[27]
Yuqi Nie, Nam H Nguyen, Phanwadee Sinthong, and Jayant Kalagnanam. 2023. A time series is worth 64 words: Long-term forecasting with transformers. ICLR (2023)
2023
-
[28]
Adam Paszke, Sam Gross, Francisco Massa, Adam Lerer, James Bradbury, Gregory Chanan, Trevor Killeen, Zeming Lin, Natalia Gimelshein, Luca Antiga, et al. 2019. Pytorch: An imperative style, high-performance deep learning library. Advances in neural information processing system...
2019
-
[29]
PhysioToolkit PhysioBank. 2000. Physionet: components of a new research resource for complex physiologic signals. Circulation 101, 23 (2000), e215–e220
2000
-
[30]
Andrea L Schaffer, Timothy A Dobbins, and Sallie-Anne Pearson. 2021. In- terrupted time series analysis using autoregressive integrated moving average (ARIMA) models: a guide for evaluating large-scale health interventions. BMC medical research methodology 21 (2021), 1–12
2021
-
[31]
Ahsan Shehzad, Feng Xia, Shagufta Abid, Ciyuan Peng, Shuo Yu, Dongyu Zhang, and Karin Verspoor. 2024. Graph Transformers: A Survey. CoRR abs/2407.09777 (2024)
2024
-
[32]
Michal Teplan et al. 2002. Fundamentals of EEG measurement. Measurement science review 2, 2 (2002), 1–11
2002
-
[33]
Simon L Turner, Amalia Karahalios, Andrew B Forbes, Monica Taljaard, Jeremy M Grimshaw, Allen C Cheng, Lisa Bero, and Joanne E McKenzie. 2020. Design characteristics and statistical methods used in interrupted time series studies evaluating public health interventions: a revie...
2020
-
[34]
Hanneke van Dijk, Guido van Wingen, Damiaan Denys, Sebastian Olbrich, Ros- alinde van Ruth, and Martijn Arns. 2022. The two decades brainclinics research archive for insights in neurophysiology (TDBRAIN) database. Scientific data 9, 1 (2022), 333
2022
-
[35]
Thomas Vincent, Laurent Risser, and Philippe Ciuciu. 2010. Spatially adaptive mixture modeling for analysis of fMRI time series. IEEE transactions on medical imaging 29, 4 (2010), 1059–1074
2010
-
[36]
Patrick Wagner, Nils Strodthoff, Ralf-Dieter Bousseljot, Dieter Kreiseler, Fatima I Lunze, Wojciech Samek, and Tobias Schaeffter. 2020. PTB-XL, a large publicly available electrocardiography dataset. Scientific data 7, 1 (2020), 1–15
2020
-
[37]
Yihe Wang, Yu Han, Haishuai Wang, and Xiang Zhang. 2023. Contrast Everything: A Hierarchical Contrastive Framework for Medical Time-Series. In NeurIPS
2023
-
[39]
Yihe Wang, Nan Huang, Taida Li, Yujun Yan, and Xiang Zhang. 2024. Medformer: A Multi-Granularity Patching Transformer for Medical Time-Series Classification. arXiv preprint arXiv:2405.19363 (2024)
2024 arXiv
-
[40]
Zekai Wang, Stavros Stavrakis, and Bing Yao. 2023. Hierarchical deep learning with Generative Adversarial Network for automatic cardiac diagnosis from ECG signals. Comput. Biol. Medicine 155 (2023), 106641
2023
-
[41]
Haixu Wu, Jiehui Xu, Jianmin Wang, and Mingsheng Long. 2021. Autoformer: De- composition transformers with auto-correlation for long-term series forecasting. Advances in Neural Information Processing Systems 34 (2021), 22419–22430
2021
-
[42]
Zonghan Wu, Shirui Pan, Guodong Long, Jing Jiang, Xiaojun Chang, and Chengqi Zhang. 2020. Connecting the Dots: Multivariate Time Series Forecasting with Graph Neural Networks. In KDD. 753–763
2020
-
[43]
Brandon Westover, and Jimeng Sun
Chaoqi Yang, M. Brandon Westover, and Jimeng Sun. 2023. ManyDG: Many- domain Generalization for Healthcare Applications. In ICLR. OpenReview.net
2023
-
[44]
Kun Yi, Jingru Fei, Qi Zhang, Hui He, Shufeng Hao, Defu Lian, and Wei Fan
-
[45]
Kun Yi, Qi Zhang, Longbing Cao, Shoujin Wang, Guodong Long, Liang Hu, Hui He, Zhendong Niu, Wei Fan, and Hui Xiong. 2023. A Survey on Deep Learning based Time Series Analysis with Frequency Transformation.CoRR abs/2302.02173 (2023)
2023 arXiv
-
[46]
Kun Yi, Qi Zhang, Wei Fan, Hui He, Liang Hu, Pengyang Wang, Ning An, Long- bing Cao, and Zhendong Niu. 2024. FourierGNN: Rethinking multivariate time series forecasting from a pure graph perspective. Advances in Neural Information Processing Systems 36 (2024)
2024
-
[47]
Kun Yi, Qi Zhang, Wei Fan, Shoujin Wang, Pengyang Wang, Hui He, Ning An, Defu Lian, Longbing Cao, and Zhendong Niu. 2024. Frequency-domain MLPs are more effective learners in time series forecasting. Advances in Neural Information Processing Systems 36 (2024)
2024
-
[48]
Raneen Younis, Abdul Hakmeh, and Zahra Ahmadi. 2024. MTS2Graph: Inter- pretable multivariate time series classification with temporal evolving graphs. Pattern Recognit. 152 (2024), 110486
2024
-
[49]
Bing Yu, Haoteng Yin, and Zhanxing Zhu. 2018. Spatio-Temporal Graph Convo- lutional Networks: A Deep Learning Framework for Traffic Forecasting. In IJCAI. 3634–3640
2018
-
[50]
Daochen Zha, Kwei-Herng Lai, Kaixiong Zhou, and Xia Hu. 2022. Towards Similarity-Aware Time-Series Classification. In SDM. SIAM, 199–207
2022
-
[51]
Daochen Zha, Kwei-Herng Lai, Kaixiong Zhou, and Xia Hu. 2022. Towards similarity-aware time-series classification. In Proceedings of the 2022 SIAM Inter- national Conference on Data Mining (SDM) . SIAM, 199–207
2022
-
[52]
Xiang Zhang, Marko Zeman, Theodoros Tsiligkaridis, and Marinka Zitnik. 2022. Graph-Guided Network for Irregularly Sampled Multivariate Time Series. In ICLR. OpenReview.net
2022
-
[53]
Yunhao Zhang and Junchi Yan. 2022. Crossformer: Transformer utilizing cross- dimension dependency for multivariate time series forecasting. In The Eleventh International Conference on Learning Representations
2022
-
[54]
Tian Zhou, Ziqing Ma, Qingsong Wen, Xue Wang, Liang Sun, and Rong Jin
-
[2006]
Physiological measurement 27, 11 (2006), 1091
Analysis of electroencephalograms in Alzheimer’s disease patients with multiscale entropy. Physiological measurement 27, 11 (2006), 1091
2006
-
[2022]
In International Conference on Machine Learning
Fedformer: Frequency enhanced decomposed transformer for long-term series forecasting. In International Conference on Machine Learning. PMLR, 27268– 27286. A Experimental Details A.1 Datasets The ADFD [24] dataset includes 88 subjects and contains 69,762 multivariate EEG sampl...
2025
-
[2024]
arXiv preprint arXiv:2411.01623 (2024)
FilterNet: Harnessing Frequency Filters for Time Series Forecasting. arXiv preprint arXiv:2411.01623 (2024). WWW ’25, April 28-May 2, 2025, Sydney, NSW, Australia Wei Fan, Jingru Fei, Dingyu Guo, Kun Yi, Xiaozhuang Song, Haolong Xiang, Hangting Ye, and Min Li
2024 arXiv
Reviewed August 8, 2026 · model on record in the stance chip above.
Discussion (0). Continue with ORCID to comment.