Efficiently Correcting Matrix Products

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Abstract

We study the problem of efficiently correcting an erroneous product of two n× n matrices over a ring. Among other things, we provide a randomized algorithm for correcting a matrix product with at most k erroneous entries running in O~ (n2+ kn) time and a deterministic O~ (kn2) -time algorithm for this problem (where the notation O~ suppresses polylogarithmic terms in n and k).

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APA

Gąsieniec, L., Levcopoulos, C., Lingas, A., Pagh, R., & Tokuyama, T. (2017). Efficiently Correcting Matrix Products. Algorithmica, 79(2), 428–443. https://doi.org/10.1007/s00453-016-0202-3

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