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These learning notes cover the material that would advance the transdim project. The authors would like to learn more new knowledge to update the research.
- Deep learning models
- Kaiming He, Xinlei Chen, Saining Xie, Yanghao Li, Piotr Dollár, Ross Girshick (2021). Masked Autoencoders Are Scalable Vision Learners. arXiv: 2111.06377.
- Fan-Keng Sun, Christopher I. Lang, Duane S. Boning (2021). Adjusting for Autocorrelated Errors in Neural Networks for Time Series. arXiv: 2101.12578.
- Andrea Cini, Ivan Marisca, Cesare Alippi (2021). Multivariate Time Series Imputation by Graph Neural Networks. arXiv: 2108.00298.
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Deep learning models
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Deep Demand Forecast Models (GitHub repository: https://github.com/jingw2/demand_forecast): Pytorch Implementation of DeepAR, MQ-RNN, Deep Factor Models, LSTNet, and TPA-LSTM.
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A paper Temporal tensor transformation network for multivariate time series prediction (2020) combined tensor structure and transfomer for time series forecasting.
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Paper Joint forecasting and interpolation of graph signals using deep learning (2020): RNNs + graph signal processing.
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Anish Agarwal, Abdullah Alomar, Devavrat Shah (2020). On Multivariate Singular Spectrum Analysis.
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Low-rank matrix/tensor completion
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Paper Large-scale low-rank matrix learning with nonconvex regularizers (PAMI 2018): fast and nonconvex low-rank matrix completion models.
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Paper Efficient nonconvex regularized tensor completion with structure-aware proximal iterations (ICML 2019): sparse plus low-rank structure + proximal iteration solution.
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Paper Scalable tensor completion with nonconvex regularization (2018): scalable tensor learning framework.
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Jing Ma, Qiuchen Zhang, Joyce C. Ho, and Li Xion (2020). Spatio-Temporal Tensor Sketching via Adaptive Sampling.
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Tensor Singular Value Decomposition
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Canyi Lu, Jiashi Feng, Yudong Chen, Wei Liu, Zhouchen Lin, Shuicheng Yan (CVPR 2016). Tensor Robust Principal Component Analysis: Exact Recovery of Corrupted Low-Rank Tensors via Convex Optimization.
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Canyi Lu, Jiashi Feng, Yudong Chen, Wei Liu, Zhouchen Lin, Shuicheng Yan (PAMI 2018). Tensor Robust Principal Component Analysis with A New Tensor Nuclear Norm.
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Schatten p-norm minimization and its application
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Paper t-Schatten-p norm for low-rank tensor recovery (2018): a new definition of tensor Schatten-p norm (t-Schatten-p norm) based on t-SVD.
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Paper Tensor p-shrinkage nuclear norm for low-rank tensor completion (2019): a new definition of tensor p-shrinkage nuclear norm (pTNN) is proposed based on tensor singular value decomposition (t-SVD).
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Paper Joint Schatten p-norm and lp-norm robust matrix completion for missing value recovery (2013).
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Hankel matrix
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Fourier analysis
- Relationship between Singular Spectrum Analysis and Fourier analysis: Theory and application to the monitoring of volcanic activity: This paper showed that SSA is related to Fourier analysis by using asymptotic properties of the eigenvalues of Toeplitz matrices.
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Total variation
- Xu Han, Jiasong Wu, Lu Wang, Yang Chen, Lotfi Senhadji, Huazhong Shu (2014). Linear Total Variation Approximate Regularized Nuclear Norm Optimization for Matrix Completion.
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Tensor train decomposition
- Introduction to the Tensor Train Decomposition and Its Applications in Machine Learning by Anton Rodomanov and a Python toolbox for tensor train on GitHub.
- Tensorizing Neural Networks in NIPS 2015. [Video]
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Books
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Gaussian mixture model
- Blog post An overview of Gaussian Mixture Models by Massimiliano Patacchiola.
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Variational inference
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Attention Model
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Lilian Weng (2018). Attention? Attention!. Blog post.
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Attention Mechanism. Blog post.
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Fu et al. (CVPR 2019). Dual Attention Network for Scene Segmentation.
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GeoMAN: Multi-level Attention Networks for Geo-sensory Time Series Prediction.
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Sinong Wang, Belinda Z. Li, Madian Khabsa, Han Fang, Hao Ma (2020). Linformer: Self-Attention with Linear Complexity.
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Majorization Minimization algorithm
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Kenneth Lange (2018). Examples of MM Algorithms (slide).
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David R. Hunter, Kenneth Lange (2004). A Tutorial on MM Algorithms.
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A paper Exact minimum rank approximation via Schatten p-norm minimization applied the Majorization Minimization algorithm to solve the Schatten p-norm minimization problem.
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