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#tensor-decomposition

MINT: Tensor Decomposition on Stacked Recurrence Matrices for Time Series Data Mining

arXiv cs.LG · 2026-08-06 Cached

This paper introduces MINT, a method that stacks recurrence (self-similarity) matrices of multiple time series into a tensor and applies tensor decomposition to mine co-clustered cross-sensor patterns. Experiments on transit, electricity, wind turbine, and traffic data show effective co-clustering of motifs in regular time series.

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#tensor-decomposition

Hybrid Latent-Structural Fusion (HLSF) for Cyber Anomaly Detection

arXiv cs.LG · 2026-07-22 Cached

Proposes Hybrid Latent-Structural Fusion (HLSF), a weighted anomaly fusion framework combining CP-APR structural anomaly scores with latent-space density scores from normalizing flows, improving cyber anomaly detection on real-world compromised user credentials data.

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(MPO)$^2$: Multivariate Polynomial Optimization based on Matrix Product Operators

arXiv cs.LG · 2026-07-20 Cached

Introduces (MPO)², a framework combining learned matrix product operator feature embeddings with compact polynomial weight tensors for efficient multivariate polynomial optimization, achieving improved performance over existing tensor decomposition based polynomial models.

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Factorized Spectral Representations for Reinforcement Learning

arXiv cs.LG · 2026-07-16 Cached

This paper proposes FaStR, a method that factorizes the transition kernel in reinforcement learning using CP decomposition into separate state, action, and next-state encoders, improving sample efficiency especially in high-dimensional locomotion tasks.

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Low-Cost High-Order Singular Value Decomposition for Tensor-Based Reconstruction from Sparse Sensor Measurements: Urban Flow and Air-Quality Applications

arXiv cs.LG · 2026-06-25 Cached

This paper introduces low-cost High-Order Singular Value Decomposition (lcHOSVD), a tensor-based method for reconstructing high-dimensional environmental fields from sparse sensor measurements. Applied to urban flow and air-quality datasets, it achieves lower reconstruction errors and greater robustness to uneven sensor distributions compared to matrix-based approaches.

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Separable Neural Architectures as Physical World Models: from Mathematical Theory to Applications

arXiv cs.LG · 2026-06-16 Cached

This paper introduces Separable Neural Architecture (SNA), a function class that combines neural approximation with tensor decomposition to efficiently solve parametric PDEs. The method achieves dramatic speedups (up to 150,000×) over traditional grid-based methods in engineering applications like laser powder bed fusion and material property prediction.

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Low-rank Distributional Matrix Completion

arXiv cs.LG · 2026-06-04 Cached

This paper introduces a distributional generalization of matrix completion where each entry is a probability distribution rather than a scalar, using kernel mean embeddings and Tucker rank to capture low-rank structure. The authors propose a novel estimator with non-asymptotic error bounds and demonstrate effectiveness on synthetic and real-world data.

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Modeling Dynamic Mixtures of Time-Delay Systems from Streaming Time Series

arXiv cs.LG · 2026-05-27 Cached

This paper presents an online framework for modeling streaming time series as dynamic mixtures of time-delay systems, addressing regime shifts and memory constraints via a summary system tensor and tensor decomposition.

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