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UNLocBoX: A MATLAB convex optimization toolbox for proximal-splitting methods

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arxiv 1402.0779 v3 pith:OUZMQMD4 submitted 2014-02-04 cs.LG stat.ML

classification cs.LGstat.ML
keywords convexproblemsmethodsoptimizationlargemanymatlabobjective
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abstract

Convex optimization is an essential tool for machine learning, as many of its problems can be formulated as minimization problems of specific objective functions. While there is a large variety of algorithms available to solve convex problems, we can argue that it becomes more and more important to focus on efficient, scalable methods that can deal with big data. When the objective function can be written as a sum of "simple" terms, proximal splitting methods are a good choice. UNLocBoX is a MATLAB library that implements many of these methods, designed to solve convex optimization problems of the form $\min_{x \in \mathbb{R}^N} \sum_{n=1}^K f_n(x).$ It contains the most recent solvers such as FISTA, Douglas-Rachford, SDMM as well a primal dual techniques such as Chambolle-Pock and forward-backward-forward. It also includes an extensive list of common proximal operators that can be combined, allowing for a quick implementation of a large variety of convex problems.

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  1. On the sample complexity of Fourier compressed sensing: wavelets versus shearlets

    math.FA 2026-07 conditional novelty 6.0 of 10

    Shearlets' superior sparsity does not yield a proportional reduction in Fourier sample complexity; the required measurements scale comparably to wavelets, improving at best logarithmically.

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