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超越微观可逆性:可观测的非平衡过程是否精确可逆?

Beyond microscopic reversibility: Are observable non-equilibrium processes precisely reversible?

作者信息

Bhatt Divesh, Zuckerman Daniel M

机构信息

Department of Computational and Systems Biology, University of Pittsburgh, 3501 Fifth Ave, Biomedical Sciences Tower 3, Pittsburgh, PA 15260.

出版信息

J Chem Theory Comput. 2011 Aug 9;7(8):2520-2527. doi: 10.1021/ct200086k.

Abstract

Although the principle of microscopic reversibility has been studied for many decades, there remain ambiguities in its application to non-equilibrium processes of importance to chemistry, physics and biology. Examples include whether protein unfolding should follow the same pathways and in the same proportions as folding, and whether unbinding should likewise mirror binding. Using continuum-space calculations which extend previous kinetic analyses, we demonstrate formally that the precise symmetry of forward and reverse processes is expected only under certain special conditions. Approximate symmetry will be exhibited under a separate set of conditions. Exact, approximate, and broken symmetry scenarios are verified in several ways: using numerical calculations on toy and molecular systems; using exact calculations on kinetic models of induced fit in protein-ligand binding; and based on reported experimental results. The analysis highlights intrinsic challenges and ambiguities in the design and analysis of both experiments and simulations.

摘要

尽管微观可逆性原理已被研究了数十年,但在将其应用于对化学、物理和生物学至关重要的非平衡过程时,仍存在一些模糊之处。例如,蛋白质解折叠是否应遵循与折叠相同的途径和相同的比例,以及解离是否同样反映结合。通过扩展先前动力学分析的连续空间计算,我们正式证明,只有在某些特殊条件下,才有望出现正向和反向过程的精确对称性。在另一组条件下将表现出近似对称性。通过几种方式验证了精确、近似和破缺对称性的情况:对简单模型和分子系统进行数值计算;对蛋白质 - 配体结合中诱导契合的动力学模型进行精确计算;以及基于已报道的实验结果。该分析突出了实验和模拟的设计与分析中存在的内在挑战和模糊性。

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