National Institutes of Health, National Cancer Institute, Center for Cancer Research, RNA Biology Laboratory, Frederick, MD, United States of America.
PLoS One. 2023 Jan 10;18(1):e0279758. doi: 10.1371/journal.pone.0279758. eCollection 2023.
Unlike the Carnot heat engine efficiency published in 1824, an isothermal efficiency derived from thermodynamics and information theory can be applied to biological systems. The original approach by Pierce and Cutler in 1959 to derive the isothermal efficiency equation came from Shannon's channel capacity of 1949 and from Felker's 1952 determination of the minimum energy dissipation needed to gain a bit. In 1991 and 2010 Schneider showed how the isothermal efficiency equation can be applied to molecular machines and that this can be used to explain why several molecular machines are 70% efficient. Surprisingly, some macroscopic biological systems, such as whole ecosystems, are also 70% efficient but it is hard to see how this could be explained by a thermodynamic and molecular theory. The thesis of this paper is that the isothermal efficiency can be derived without using thermodynamics by starting from a set of independent Gaussian distributions. This novel derivation generalizes the isothermal efficiency equation for use at all levels of biology, from molecules to ecosystems.
与 1824 年公布的卡诺热机效率不同,热力学和信息论得出的等温效率可应用于生物系统。1959 年 Pierce 和 Cutler 最初从 Shannon 1949 年的信道容量和 Felker 1952 年确定的获得一位所需的最小能量耗散推导出等温效率方程。1991 年和 2010 年,Schneider 展示了如何将等温效率方程应用于分子机器,并解释了为什么一些分子机器的效率为 70%。令人惊讶的是,一些宏观生物系统,如整个生态系统,也具有 70%的效率,但很难用热力学和分子理论来解释这一点。本文的论点是,通过从一组独立的高斯分布开始,无需使用热力学即可推导出等温效率。这种新颖的推导方法将等温效率方程推广到从分子到生态系统的所有生物学层次。