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临界点附近中心流形上蛋白质组装的动力学稳定性分析。

Kinetic stability analysis of protein assembly on the center manifold around the critical point.

作者信息

Tsuruyama Tatsuaki

机构信息

Department of Pathology, Kyoto University, Graduate School of Medicine, Yoshida-Konoe-Cho 1, Kyoto, Kyoto Prefecture, 606-8501, Japan.

出版信息

BMC Syst Biol. 2017 Feb 2;11(1):13. doi: 10.1186/s12918-017-0391-7.

Abstract

BACKGROUND

Non-linear kinetic analysis is a useful method for illustration of the dynamic behavior of cellular biological systems. To date, center manifold theory (CMT) has not been sufficiently applied for stability analysis of biological systems. The aim of this study is to demonstrate the application of CMT to kinetic analysis of protein assembly and disassembly, and to propose a novel framework for nonlinear multi-parametric analysis. We propose a protein assembly model with nonlinear kinetics provided by the fluctuation in monomer concentrations during their diffusion.

RESULTS

When the diffusion process of a monomer is self-limited to give kinetics non-linearity, numerical simulations suggest the probability that the assembly and disassembly oscillate near the critical point. We applied CMT to kinetic analysis of the center manifold around the critical point in detail, and successfully demonstrated bifurcation around the critical point, which explained the observed oscillation.

CONCLUSIONS

The stability kinetics of the present model based on CMT illustrates a unique feature of protein assembly, namely non-linear behavior. Our findings are expected to provide methodology for analysis of biological systems.

摘要

背景

非线性动力学分析是阐明细胞生物系统动态行为的一种有用方法。迄今为止,中心流形理论(CMT)尚未充分应用于生物系统的稳定性分析。本研究的目的是证明CMT在蛋白质组装和解聚动力学分析中的应用,并提出一种用于非线性多参数分析的新框架。我们提出了一种蛋白质组装模型,其具有由单体扩散过程中浓度波动提供的非线性动力学。

结果

当单体的扩散过程自我限制以产生动力学非线性时,数值模拟表明组装和解聚在临界点附近振荡的可能性。我们详细地将CMT应用于临界点周围中心流形的动力学分析,并成功证明了临界点周围的分岔,这解释了观察到的振荡。

结论

基于CMT的本模型的稳定性动力学说明了蛋白质组装的一个独特特征,即非线性行为。我们的研究结果有望为生物系统分析提供方法。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/9d86/5288876/ce99e989d2f7/12918_2017_391_Fig1_HTML.jpg

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