[2107.12471] Thermodynamic speed limits for multiple, co-evolving systems
The thermodynamic speed limit theorems (SLTs) provide lower bounds on the time required for a system to evolve between any two given distributions, in terms of the system's total entropy production along the path with which its distribution evolves. Previously derived versions of the SLTs apply to a single physical system without regard to its internal structure. However, many systems of interest are multipartite, comprising a set of co-evolving subsystems. Here we derive three strengthened versions of the SLT that reflect the multipartite nature of such systems. The first is guaranteed to be at least as strong as the conventional "global" SLT. While the other two do not always have this guarantee, in many cases they are stronger than the first of our new SLTs. We demonstrate our results with a numerical example involving a cell sensing its environment.
Thermodynamic speed limits for co-evolving systems Farita Tasnim* Massachusetts Institute of Technology, Cambridge, MA, USA David H. Wolpert† Santa Fe Institute, Santa Fe, NM, USA…
related reading
- 2302.04320arxiv.org
- Shtetl-Optimized >> Blog Archive >> The First Law of Complexodynamicsscottaaronson.blog
- Computational Foundations for the Second Law of Thermodynamics-Stephen Wolfram Writingswritings.stephenwolfram.com
- Dynamical Approach to RMT.pdfpeople.math.harvard.edu
- 1310.1095arxiv.org
- The free energy principle—a precis - Dialectical Systemsdialecticalsystems.eu
- The Concentration of Invariant Measures for Stochastic Dynamical Systems with Locally Lipschitz Continuous Coefficients in R^darxiv.org
- [2410.15468] What Emergence Can Possibly Meanarxiv.org
- Thermodynamic Computingarxiv.org
- Evolutionary Game Theory: Theoretical Concepts and Applications to Microbial Communitiesepub.ub.uni-muenchen.de
- ph_and_nature_of_physical_laws.pdfeddykemingchen.net
- Comparison principle for stochastic heat equation on Rdmath.emory.edu