Hamiltonian flocks obey a generalized time-reversal symmetry that yields a mixed fluctuation-dissipation theorem and Onsager-Casimir reciprocity, while naive time reversal produces spurious entropy production.
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An extremal solution in the Ito path integral resolves the justification difficulty in calculating metastable decay rates for stochastic processes.
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Hamiltonian flocks: Time-Reversal Symmetry and its consequences
Hamiltonian flocks obey a generalized time-reversal symmetry that yields a mixed fluctuation-dissipation theorem and Onsager-Casimir reciprocity, while naive time reversal produces spurious entropy production.
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Complex paths for real stochastic processes
An extremal solution in the Ito path integral resolves the justification difficulty in calculating metastable decay rates for stochastic processes.