Covariant Onsager and Onsager-Machlup principles are derived for active matter with inertia, yielding geometrically consistent dynamics and path probabilities that satisfy the detailed fluctuation theorem.
Onsager, Reciprocal relations in irreversible processes
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A mesoscopic partition function equates factorization across spatial cells to extensivity of the coarse-grained free energy, with mutual-information corrections and a generalized Euler relation.
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Covariant Onsager and Onsager-Machlup principles for active and inertial dynamics
Covariant Onsager and Onsager-Machlup principles are derived for active matter with inertia, yielding geometrically consistent dynamics and path probabilities that satisfy the detailed fluctuation theorem.
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The Mesoscopic Partition Function:A Combined Spatial and Phase-Space Cell Structure
A mesoscopic partition function equates factorization across spatial cells to extensivity of the coarse-grained free energy, with mutual-information corrections and a generalized Euler relation.