Extending Hamilton's principle with the second law axiom produces thermodynamically consistent stochastic field theories featuring natural fluctuation-dissipation relations and standard entropy production in extended phase space.
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Active nematics show activity-independent linearized temperature correlations in homogeneous states but develop inhomogeneous temperature profiles under confinement during spontaneous flow transitions.
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A variational formulation of stochastic thermodynamics: Spatially extended systems
Extending Hamilton's principle with the second law axiom produces thermodynamically consistent stochastic field theories featuring natural fluctuation-dissipation relations and standard entropy production in extended phase space.
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On the temperature of an active nematic
Active nematics show activity-independent linearized temperature correlations in homogeneous states but develop inhomogeneous temperature profiles under confinement during spontaneous flow transitions.