A geometric shortcut protocol using an auxiliary potential and geodesics on a dissipative-work metric enables finite-time state transitions in weakly active systems with reduced dissipation compared to linear ramps.
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Derives n-channel invariant ζ_i T_i = C from Ruppeiner geometry on the entropy manifold and shows it resolves state-dependent moduli in granular volume-stress ensembles via off-diagonal curvature.
XOR-game winning probabilities fix the mutual information and thus the reversible Szilard work extractable from game-induced side information, yielding local, quantum and nonsignalling thermodynamic ceilings.
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Shortcuts to state transitions for active matter
A geometric shortcut protocol using an auxiliary potential and geodesics on a dissipative-work metric enables finite-time state transitions in weakly active systems with reduced dissipation compared to linear ramps.