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Bregman-divergence-based Arimoto-Blahut algorithm

Published 10 Aug 2024 in math.OC, cs.IT, math.IT, and quant-ph | (2408.05454v2)

Abstract: We generalize the generalized Arimoto-Blahut algorithm to a general function defined over Bregman-divergence system. In existing methods, when linear constraints are imposed, each iteration needs to solve a convex minimization. Exploiting our obtained algorithm, we propose a minimization-free-iteration algorithm. This algorithm can be applied to classical and quantum rate-distortion theory. We numerically apply our method to the derivation of the optimal conditional distribution in the rate-distortion theory.

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