mlsanityData to 7 Oct 2026

Patch Tracking-based Streaming Tensor Ring Completion for Visual Data Recovery

arXiv 2105.14620 ↗First posted 30 May 2021cs.CV cs.LGcited by 2

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Abstract (arXiv)

Tensor completion aims to recover the missing entries of a partially observed tensor by exploiting its low-rank structure, and has been applied to visual data recovery. In applications where the data arrives sequentially such as streaming video completion, the missing entries of the tensor need to be dynamically recovered in a streaming fashion. Traditional streaming tensor completion algorithms treat the entire visual data as a tensor, which may not work satisfactorily when there is a big change in the tensor subspace along the temporal dimension, such as due to strong motion across the video frames. In this paper, we develop a novel patch tracking-based streaming tensor ring completion framework for visual data recovery. Given a newly incoming frame, small patches are tracked from the previous frame. Meanwhile, for each tracked patch, a patch tensor is constructed by stacking similar patches from the new frame. Patch tensors are then completed using a streaming tensor ring completion algorithm, and the incoming frame is recovered using the completed patch tensors. We propose a new patch tracking strategy that can accurately and efficiently track the patches with missing data. Further, a new streaming tensor ring completion algorithm is proposed which can efficiently and accurately update the latent core tensors and complete the missing entries of the patch tensors. Extensive experimental results demonstrate the superior performance of the proposed algorithms compared with both batch and streaming state-of-the-art tensor completion methods.

Key facts. Cited by 2 papers in the map (data through 7 Oct 2026). Builds on 20 of its 51 references that are in the map. First posted on arXiv 30 May 2021.

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20 of 51 references.

References · 20

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8 more
  1. 2020Multi-View Spectral Clustering Tailored Tensor Low-Rank Representationcited by 21
  2. 2016Low-rank tensor completion: a Riemannian manifold preconditioning approachcited by 19
  3. 2016Low-tubal-rank Tensor Completion using Alternating Minimizationcited by 18
  4. 2014Subspace Learning and Imputation for Streaming Big Data Matrices and Tensorscited by 15
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  8. 2020Tensor train rank minimization with nonlocal self-similarity for tensor completioncited by 5

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Citing papers per year: 2023: 1; 2024: 0; 2025: 1.

2 papers.