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Tensor Ring Decomposition with Rank Minimization on Latent Space: An Efficient Approach for Tensor Completion

AAAI 2019 · Learning theory and algorithms › Matrix and tensor methods · approach: Low-rank tensor completion · 184 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use TRLRF instead of TRWOPTHSI completion, 3-order high-rank (R_n=12) · HSI 3-order, high-rank (R_n=12), missing rate 0.9RSE: 0.06695 -> 0.06548Helped
Use TRLRF instead of TRALSHSI completion, 3-order low-rank (R_n=8) · HSI 3-order, low-rank (R_n=8), missing rate 0.9RSE: 0.1245 -> 0.1166Helped
Use TRLRF instead of TRWOPTHSI completion, 5-order high-rank (R_n=22) · HSI 5-order, high-rank (R_n=22), missing rate 0.9RSE: 0.1200 -> 0.1035Helped
Use TRLRF instead of TRWOPTHSI completion, 5-order low-rank (R_n=18) · HSI 5-order, low-rank (R_n=18), missing rate 0.9RSE: 0.1072 -> 0.1062Helped
Use TRLRF instead of TRWOPTHSI completion, 8-order high-rank (R_n=24) · HSI 8-order, high-rank (R_n=24), missing rate 0.9RSE: 0.1319 -> 0.1190Helped
Use TRLRF instead of TRWOPTHSI completion, 8-order low-rank (R_n=20) · HSI 8-order, low-rank (R_n=20), missing rate 0.9RSE: 0.1767 -> 0.1421Helped
Lower the TR-rank from 12 to 8 (ablation)TRLRF · HSI 3-order, missing rate 0.9RSE: 0.06548 -> 0.1166Hurt
Increase the TR-rank from 18 to 22 (ablation)TRLRF · HSI 5-order, missing rate 0.9RSE: 0.1062 -> 0.1035Hurt
Increase the TR-rank from 20 to 24 (ablation)TRLRF · HSI 8-order, missing rate 0.9RSE: 0.1421 -> 0.1190Hurt

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