Improved estimation for energy dissipation in biochemical oscillations
arXiv:2203.08696 · doi:10.1063/5.0092126
Abstract
Biochemical oscillations, regulating the timing of life processes, need consume energy to achieve good performance on crucial functions, such as high accuracy of phase period and high sensitivity to external signals. However, it is a great challenge to precisely estimate the energy dissipation in such systems. Here, based on the stochastic normal form theory (SNFT), we calculate the Pearson correlation coefficient between the oscillatory amplitude and phase, and a trade-off relation between transport efficiency and phase sensitivity can then be derived, which serves as a tighter form than the estimator resulting from the conventional thermodynamic uncertainty relation (TUR). Our findings demonstrate that a more precise energy dissipation estimation can be obtained by enhancing the sensitivity of the biochemical oscillations. Moreover, the internal noise and amplitude power effects have also been discovered.
12 pages, 3 figures
References in corpus (11)
- Thermodynamic uncertainty relation for biomolecular processes
- Cost and Precision of Brownian Clocks
- Universal bound on the efficiency of molecular motors
- Improved bounds on entropy production in living systems
- Estimating entropy production from waiting time distributions
- Thermodynamics of statistical inference by cells
- Nonequilibrium thermodynamics of coupled molecular oscillators: The energy cost and optimal design for synchronization
- Improving thermodynamic bounds using correlations
- Complementarity and correlations
- Covariance Bell inequalities
- Designing circle Swimmers: Principles and strategies