Entropy production in communication channels
Farita Tasnim, Nahuel Freitas, David H. Wolpert

TL;DR
This paper develops a theoretical framework combining stochastic thermodynamics and Shannon information theory to analyze the thermodynamic costs of communication channels, revealing conditions under which splitting information reduces entropy production.
Contribution
It introduces the first physics-based model linking thermodynamics and information theory to study entropy production in communication systems.
Findings
Entropy production is not always convex or monotonic with channel capacity.
High channel capacity restores convexity and monotonicity properties.
Splitting communication across multiple channels can reduce thermodynamic costs under certain conditions.
Abstract
In many complex systems, whether biological or artificial, the thermodynamic costs of communication among their components are large. These systems also tend to split information transmitted between any two components across multiple channels. A common hypothesis is that such inverse multiplexing strategies reduce total thermodynamic costs. So far, however, there have been no physics-based results supporting this hypothesis. This gap existed partially because we have lacked a theoretical framework that addresses the interplay of thermodynamics and information in off-equilibrium systems. Here we present the first study that rigorously combines such a framework, stochastic thermodynamics, with Shannon information theory. We develop a minimal model that captures the fundamental features common to a wide variety of communication systems, and study the relationship between the entropy…
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Taxonomy
TopicsAdvanced Thermodynamics and Statistical Mechanics
