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Research map / Learning theory and algorithms / Matrix and tensor methods

Efficient Robust Principal Component Analysis via Block Krylov Iteration and CUR Decomposition

CVPR 2023 · Learning theory and algorithms › Matrix and tensor methods · approach: Low-rank approximation theory · 10 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use eRPCA instead of ADW-RPCARPCA for foreground-background separation · CAVIAR1 (one frame)PSNR: 34.4853 -> 34.8626Helped
Use eRPCA instead of IRCURRPCA for foreground-background separation · CAVIAR1 (one frame)TIME(s): 0.007564 -> 0.034198Hurt
Use eRPCA instead of IRCURRPCA for foreground-background separation · CAVIAR1 (one frame)pEPs%: 0.2828 -> 0.2686Helped
Use eRPCA instead of IRCURRPCA for foreground-background separation · CAVIAR1 (one frame)MSSSIM: 0.9917 -> 0.9917No clear effect
Replace GDE rank estimation with KGDE using block Krylov iterationRank estimation · Ipi ceria3druntime: 91.180 -> 0.234Helped
Replace GDE rank estimation with KGDE using block Krylov iterationRank estimation · Ipi ceria3destimated rank: 5 -> 3Mixed
Use eRPCA instead of other RPCA methodsSynthetic RPCA · Synthetic data with corruption rate 0.7 and large rankreconstruction errorHurt
Use eRPCA instead of other RPCA methodsSynthetic RPCA · Synthetic data across tested corruption ratesestimated rankHelped
Use eRPCA instead of PSSVRPCA for face-image shadow removal · yale05runtime: 0.973s -> 0.071sHelped
Use eRPCA instead of PSSVRPCA for face-image shadow removal · yaleB02runtime: 0.962s -> 0.081sHelped

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