2013Unpublished venueRequires access

Low-rank matrix completion using alternating minimization

Prateek Jain, Praneeth Netrapalli, Sujay Sanghavi

Open publisher page 878 citations

Abstract

Alternating minimization represents a widely applicable and empirically successful approach for finding low-rank matrices that best fit the given data. For example, for the problem of low-rank matrix completion, this method is believed to be one of the most accurate and efficient, and formed a major component of the winning entry in the Netflix Challenge [17].

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What this paper is about

Alternating minimization represents a widely applicable and empirically successful approach for finding low-rank matrices that best fit the given data. For example, for the problem of low-rank matrix completion, this method is believed to be one of the most accurate and efficient, and formed a major component of the winning entry in the Netflix Challenge [17].

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OpenAlex reports 878 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Alternating minimization represents a widely applicable and empirically successful approach for finding low-rank matrices that best fit the given data. For example, for the problem of low-rank matrix completion, this method is believed to be one of the most accurate and efficient, and formed a major component of the winning entry in the Netflix Challenge [17].

Key concepts: Matrix completion, Low-rank approximation, Rank (graph theory), Minification, Matrix (chemical analysis), Computer science, Component (thermodynamics), Algorithm

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