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Rank-Adaptive Tensor Completion Based on Tucker Decomposition
by
Liao, Qifeng
, Liu, Siqi
, Shi, Xiaoyu
in
Adaptive control
/ Algorithms
/ Analysis
/ Data recovery
/ Decomposition
/ Decomposition method
/ HOOI algorithm
/ Information theory
/ Mathematical analysis
/ Methods
/ Missing data
/ Optimization
/ rank-adaptive methods
/ SVT algorithm
/ tensor completion
/ Tensors
/ Tensors (Mathematics)
/ Traffic information
/ Tucker decomposition
2023
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Rank-Adaptive Tensor Completion Based on Tucker Decomposition
by
Liao, Qifeng
, Liu, Siqi
, Shi, Xiaoyu
in
Adaptive control
/ Algorithms
/ Analysis
/ Data recovery
/ Decomposition
/ Decomposition method
/ HOOI algorithm
/ Information theory
/ Mathematical analysis
/ Methods
/ Missing data
/ Optimization
/ rank-adaptive methods
/ SVT algorithm
/ tensor completion
/ Tensors
/ Tensors (Mathematics)
/ Traffic information
/ Tucker decomposition
2023
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Do you wish to request the book?
Rank-Adaptive Tensor Completion Based on Tucker Decomposition
by
Liao, Qifeng
, Liu, Siqi
, Shi, Xiaoyu
in
Adaptive control
/ Algorithms
/ Analysis
/ Data recovery
/ Decomposition
/ Decomposition method
/ HOOI algorithm
/ Information theory
/ Mathematical analysis
/ Methods
/ Missing data
/ Optimization
/ rank-adaptive methods
/ SVT algorithm
/ tensor completion
/ Tensors
/ Tensors (Mathematics)
/ Traffic information
/ Tucker decomposition
2023
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Rank-Adaptive Tensor Completion Based on Tucker Decomposition
Journal Article
Rank-Adaptive Tensor Completion Based on Tucker Decomposition
2023
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Overview
Tensor completion is a fundamental tool to estimate unknown information from observed data, which is widely used in many areas, including image and video recovery, traffic data completion and the multi-input multi-output problems in information theory. Based on Tucker decomposition, this paper proposes a new algorithm to complete tensors with missing data. In decomposition-based tensor completion methods, underestimation or overestimation of tensor ranks can lead to inaccurate results. To tackle this problem, we design an alternative iterating method that breaks the original problem into several matrix completion subproblems and adaptively adjusts the multilinear rank of the model during optimization procedures. Through numerical experiments on synthetic data and authentic images, we show that the proposed method can effectively estimate the tensor ranks and predict the missing entries.
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