A Non-Negative Matrix Factorization Game
Satpreet H. Singh

TL;DR
This paper introduces a game-theoretic approach to Non-Negative Matrix Factorization that improves scalability and parallelization, maintaining similar accuracy and convergence as traditional methods.
Contribution
It presents a novel game-theoretic formulation of NNMF that enhances scalability and parallelization without sacrificing performance.
Findings
Favorable scaling and parallelization properties
Reconstruction and convergence comparable to traditional algorithms
Applicable to various scientific and engineering data analysis tasks
Abstract
We present a novel game-theoretic formulation of Non-Negative Matrix Factorization (NNMF), a popular data-analysis method with many scientific and engineering applications. The game-theoretic formulation is shown to have favorable scaling and parallelization properties, while retaining reconstruction and convergence performance comparable to the traditional Multiplicative Updates algorithm.
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Taxonomy
TopicsSparse and Compressive Sensing Techniques · Face and Expression Recognition · Blind Source Separation Techniques
