多入少赢:探索动态的成本和敏感性。

ArXiv Pub Date : 2025-08-29
Elena F Koslover, Milo M Lin, Rob Phillips
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引用次数: 0

摘要

多种生物分子系统依靠探索性动力学来达到细胞内的目标位置或状态。如果没有远程感知和直接向目标移动的机制,系统必须在许多路径上进行采样,通常包括重置转换回原点。我们研究了探索动力学如何赋予一个重要的功能优势:对稳态行为的大变化的参数的小变化作出反应的能力。然而,这种增强的灵敏度是有代价的:重置周期需要能量耗散,以使系统脱离其平衡稳态。我们将重点放在两个具体例子的极简模型上:核糖体的翻译校对和微管长度通过动态不稳定性控制,以说明能量成本和灵敏度之间的权衡。在前者中,驱动水解步骤增强了区分底物和具有小结合能差的诱饵的能力。在后一种情况下,通过可重复使用催化剂的亚化学计量浓度调节稳态长度分布,重置循环实现了催化控制。综合这些经过充分研究的系统的过去模型,我们展示了如何使用路径计数和电路映射方法来解决基本问题,例如平移中固有的无用循环的数量和动态不稳定聚合物的稳态长度分布。在这两种情况下,有限的热力学驱动足以产生定性过渡到具有更高灵敏度的系统,从而以适度的能量成本实现准确的识别和催化控制。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Many Will Enter, Few Will Win: Cost and Sensitivity of Exploratory Dynamics.

Many Will Enter, Few Will Win: Cost and Sensitivity of Exploratory Dynamics.

Many Will Enter, Few Will Win: Cost and Sensitivity of Exploratory Dynamics.

Many Will Enter, Few Will Win: Cost and Sensitivity of Exploratory Dynamics.

A variety of biomolecular systems rely on exploratory dynamics to reach target locations or states within a cell. Without a mechanism to remotely sense and move directly towards a target, the system must sample over many paths, often including resetting transitions back to the origin. We investigate how exploratory dynamics can confer an important functional benefit: the ability to respond to small changes in parameters with large shifts in the steady-state behavior. However, such enhanced sensitivity comes at a cost: resetting cycles require energy dissipation in order to push the system out of its equilibrium steady state. We focus on minimalist models for two concrete examples: translational proofreading in the ribosome and microtubule length control via dynamic instability to illustrate the trade-offs between energetic cost and sensitivity. In the former, a driven hydrolysis step enhances the ability to distinguish between substrates and decoys with small binding energy differences. In the latter, resetting cycles enable catalytic control, with the steady-state length distribution modulated by sub-stoichiometric concentrations of a reusable catalyst. Synthesizing past models of these well-studied systems, we show how path-counting and circuit mapping approaches can be used to address fundamental questions such as the number of futile cycles inherent in translation and the steady-state length distribution of a dynamically unstable polymer. In both cases, a limited amount of thermodynamic driving is sufficient to yield a qualitative transition to a system with enhanced sensitivity, enabling accurate discrimination and catalytic control at a modest energetic cost.

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