mlsanityData to 14 Oct 2026

ACT-Tensor: Tensor Completion Framework for Financial Dataset Imputation

arXiv 2508.01861 ↗First posted 3 Aug 2025stat.AP cs.AI cs.LGcited by 0

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Abstract (arXiv)

Missing data in financial panels presents a critical obstacle, undermining asset-pricing models and reducing the effectiveness of investment strategies. Such panels are often inherently multi-dimensional, spanning firms, time, and financial variables, which adds complexity to the imputation task. Conventional imputation methods often fail by flattening the data's multidimensional structure, struggling with heterogeneous missingness patterns, or overfitting in the face of extreme data sparsity. To address these limitations, we introduce an Adaptive, Cluster-based Temporal smoothing tensor completion framework (ACT-Tensor) tailored for severely and heterogeneously missing multi-dimensional financial data panels. ACT-Tensor incorporates two key innovations: a cluster-based completion module that captures cross-sectional heterogeneity by learning group-specific latent structures; and a temporal smoothing module that proactively removes short-lived noise while preserving slow-moving fundamental trends. Extensive experiments show that ACT-Tensor consistently outperforms state-of-the-art benchmarks in terms of imputation accuracy across a range of missing data regimes, including extreme sparsity scenarios. To assess its practical financial utility, we evaluate the imputed data with an asset-pricing pipeline tailored for tensor-structured financial data. Results show that ACT-Tensor not only reduces pricing errors but also significantly improves risk-adjusted returns of the constructed portfolio. These findings confirm that our method delivers highly accurate and informative imputations, offering substantial value for financial decision-making.

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References · 20

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  7. 2014Subspace Learning and Imputation for Streaming Big Data Matrices and Tensorscited by 15
  8. 2019Low-Rank Tucker Approximation of a Tensor From Streaming Datacited by 15
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  11. 2020Statistical Inference for High-Dimensional Matrix-Variate Factor Modelcited by 10
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8 more
  1. 2020Semi-parametric TEnsor Factor Analysis by Iteratively Projected Singular Value Decompositioncited by 8
  2. 2019Modeling Dynamic Transport Network with Matrix Factor Models: with an Application to International Trade Flowcited by 7
  3. 2020Modeling Multivariate Spatial-Temporal Data with Latent Low-Dimensional Dynamicscited by 7
  4. 2024Distributed Tensor Principal Component Analysis with Data Heterogeneitycited by 6
  5. 2024High-Dimensional Tensor Discriminant Analysis with Incomplete Tensorscited by 4
  6. 2024Conditional Prediction ROC Bands for Graph Classificationcited by 3
  7. 2024Conditional Uncertainty Quantification for Tensorized Topological Neural Networkscited by 3
  8. 2017Principal Components and Regularized Estimation of Factor Modelscited by 2

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