Bounding dissipation in stochastic models
A. Gomez-Marin, J.M.R. Parrondo, C. Van den Broeck

TL;DR
This paper extends the exact calculation of average dissipation to stochastic systems, deriving bounds through coarse-graining and analyzing information capture in Brownian particle models.
Contribution
It generalizes dissipation expressions to stochastic dynamics and introduces bounds via coarse-graining, enhancing understanding of dissipation in complex systems.
Findings
Derived lower bounds for dissipation using coarse-graining
Analyzed information capture in over- and underdamped Brownian models
Extended previous deterministic dissipation formulas to stochastic processes
Abstract
We generalize to stochastic dynamics the exact expression for average dissipation along an arbitrary non-equilibrium process, given in Phys. Rev. Lett. 98, 080602 (2007). We then derive lower bounds by various coarse-graining procedures and illustrate how, when and where the information on the dissipation is captured in models of over- and underdamped Brownian particles.
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Taxonomy
TopicsMathematical Biology Tumor Growth
