A thermodynamic uncertainty relation imposes an entropy-based constraint on the seasonal phase locking of ENSO variance in a linear stochastic recharge oscillator model.
Entropy Production along a Stochastic Trajectory and an Integral Fluctuation Theorem
4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
citation-role summary
background 1
citation-polarity summary
years
2026 4verdicts
UNVERDICTED 4roles
background 1polarities
background 1representative citing papers
In deterministic partially observable worlds, perfect prediction requires either identifying the relevant hidden quotient or achieving overwrite control, while high empowerment alone is insufficient.
A relation links quasispecies Hill numbers to the ratio of effective fitness variance over mean mutation rate squared, emerging from mean approximations of surprisal rates under Eigen's model.
Time-reversed Shannon entropy distinguishes chaotic from regular orbits in Kerr and Schwarzschild-Melvin spacetimes by quantifying forward-backward asymmetry in probability distributions.
citing papers explorer
-
A Stochastic-Thermodynamic Constraint on the Seasonal Phase Locking of the El Ni\~no-Southern Oscillation
A thermodynamic uncertainty relation imposes an entropy-based constraint on the seasonal phase locking of ENSO variance in a linear stochastic recharge oscillator model.
-
Prediction and Empowerment: A Theory of Agency through Bridge Interfaces
In deterministic partially observable worlds, perfect prediction requires either identifying the relevant hidden quotient or achieving overwrite control, while high empowerment alone is insufficient.
-
Quasilocalization under coupled mutation-selection dynamics
A relation links quasispecies Hill numbers to the ratio of effective fitness variance over mean mutation rate squared, emerging from mean approximations of surprisal rates under Eigen's model.
-
Time-reversed Shannon entropy as a chaos indicator for non-integrable systems
Time-reversed Shannon entropy distinguishes chaotic from regular orbits in Kerr and Schwarzschild-Melvin spacetimes by quantifying forward-backward asymmetry in probability distributions.