2021
DOI: 10.1609/aaai.v35i5.16521
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Deep Transfer Tensor Decomposition with Orthogonal Constraint for Recommender Systems

Abstract: Tensor decomposition is one of the most effective techniques for multi-criteria recommendations. However, it suffers from data sparsity when dealing with three-dimensional (3D) user-item-criterion ratings. To mitigate this issue, we consider effectively incorporating the side information and cross-domain knowledge in tensor decomposition. A deep transfer tensor decomposition (DTTD) method is proposed by integrating deep structure and Tucker decomposition, where an orthogonal constrained stacked denoising autoe… Show more

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Cited by 33 publications
(8 citation statements)
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“…Evaluation Metrics. For offline evaluation, we employ top-k Hit Ratio (HR@k) and Normalized Discounted Cumulative Gain (NDCG@k) to evaluate the performance, which are widely used in related works (Chen, Wang, and Yin 2021;Chen, Xu, and Wang 2021;Chen, Gai, and Wang 2019;Xiao and Shen 2019). We report results on HR (H)@{5, 10} and NDCG (N)@{5, 10}.…”
Section: Methodsmentioning
confidence: 99%
“…Evaluation Metrics. For offline evaluation, we employ top-k Hit Ratio (HR@k) and Normalized Discounted Cumulative Gain (NDCG@k) to evaluate the performance, which are widely used in related works (Chen, Wang, and Yin 2021;Chen, Xu, and Wang 2021;Chen, Gai, and Wang 2019;Xiao and Shen 2019). We report results on HR (H)@{5, 10} and NDCG (N)@{5, 10}.…”
Section: Methodsmentioning
confidence: 99%
“…We propose a novel encoder-decoder network in USTN for deep tensor decomposition and incorporate side information. As compensation for spectral sparsity of HSIs [5], the symmetric tensor framework in USTN is realizing by vertical spatial and horizontal spatial feature module. The structure of two spatial feature modules is encoder-decoder built by Tensor Factorization Network (TFNN).…”
Section: Symmetric Structurementioning
confidence: 99%
“…Factor Matrix A (1) Factor Matrix A (2) Factor Matrix A (3) Input Tensor ! b1 (1) b1 (2) b1 (3) b2 (1) b2 (2) b2 (3) bR (1) bR (2) bR (3)…”
Section: Core Tensorunclassified
“…The tensor decomposition, which uses multiple lowrank feature matrices or tensors to represent the original tensor and preserves the multi-order structural information of the original tensor, emerges as the times require. At present, tensor methods based on tensor decomposition have been widely used in recommender system [3], social network [4], psychological testing [5], biology [6], stoichiometry [7], cryptography [8], signal processing [9], deep learning [10], [11], numerical analysis [12] and other fields.…”
Section: Introductionmentioning
confidence: 99%