Entropy production in chemical reaction networks shows generic critical exponents at pitchfork, transcritical, saddle-node, and Hopf bifurcations, with the inequality α - 2β ≥ 0 implying divergent responses require divergent fluctuations but not conversely.
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Entropy production hierarchy under Markovian embedding of generalized Langevin dynamics enables non-Markovian extensions of key thermodynamic trade-off relations, with memory allowing finite currents at near-zero dissipation in structured underdamped baths.
Coulomb interactions renormalize Andreev resonances and suppress coherence in NS quantum dots, producing a pronounced drop in current precision and eliminating quantum TUR violations while the hybrid bound holds.
Motor number fluctuations from shot noise explain the quality factor Q and phase defects observed in the beating of a single cilium.
A new inequality bounds average dissipation rate in Markov jump processes via precision coefficients on recurrence times and integrated currents, saturating under weaker conditions than the TUR.
citing papers explorer
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Universal criticality of entropy production in chemical reaction networks
Entropy production in chemical reaction networks shows generic critical exponents at pitchfork, transcritical, saddle-node, and Hopf bifurcations, with the inequality α - 2β ≥ 0 implying divergent responses require divergent fluctuations but not conversely.
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Hierarchy of entropy production and thermodynamic trade-off relations in non-Markovian systems
Entropy production hierarchy under Markovian embedding of generalized Langevin dynamics enables non-Markovian extensions of key thermodynamic trade-off relations, with memory allowing finite currents at near-zero dissipation in structured underdamped baths.
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Current precision in interacting hybrid Normal-Superconducting systems
Coulomb interactions renormalize Andreev resonances and suppress coherence in NS quantum dots, producing a pronounced drop in current precision and eliminating quantum TUR violations while the hybrid bound holds.
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Motor shot noise explains active fluctuations in a single cilium
Motor number fluctuations from shot noise explain the quality factor Q and phase defects observed in the beating of a single cilium.
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Using precision coefficients on recurrence times and integrated currents to lower bound the average dissipation rate
A new inequality bounds average dissipation rate in Markov jump processes via precision coefficients on recurrence times and integrated currents, saturating under weaker conditions than the TUR.