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arxiv:2411.00928

A Bregman firmly nonexpansive proximal operator for baryconvex optimization

Published on Nov 1
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Abstract

We present a generalization of the proximal operator defined through a convex combination of convex objectives, where the coefficients are updated in a minimax fashion. We prove that this new operator is Bregman firmly nonexpansive with respect to a Bregman divergence that combines Euclidean and information geometries.

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