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Unified framework for the entropy production and the stochastic interaction based on information geometry
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We show a relationship between the entropy production in stochastic thermodynamics and the stochastic interaction in the information integrated theory. To clarify this relationship, we newly introduce an information geometric interpretation of the entropy production for a total system and the partial entropy productions for subsystems. We show that the violation of the additivity of the entropy productions is related to the stochastic interaction. This framework is a thermodynamic foundation of the integrated information theory. We also show that our information geometric formalism leads to a novel expression of the entropy production related to an optimization problem minimizing the Kullback-Leibler divergence. We analytically illustrate this interpretation by using the spin model.
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Information geometry, trade-off relations, and generalized Glansdorff-Prigogine criterion for stability
The paper proposes a Fisher-information-based stability criterion for master equations, but the central example is undermined by an algebraic sign error.
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