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本文引用的文献

1
Theory of Diffusion-Influenced Reaction Networks.扩散影响反应网络理论。
J Phys Chem B. 2018 Dec 13;122(49):11338-11354. doi: 10.1021/acs.jpcb.8b07250. Epub 2018 Oct 4.
2
Boundary homogenization for a sphere with an absorbing cap of arbitrary size.球体带任意大小吸收帽的边界均匀化。
J Chem Phys. 2016 Dec 7;145(21):214101. doi: 10.1063/1.4968598.
3
Reversible Stochastically Gated Diffusion-Influenced Reactions.可逆随机门控扩散影响反应
J Phys Chem B. 2016 Aug 25;120(33):8080-9. doi: 10.1021/acs.jpcb.6b00152. Epub 2016 Mar 22.
4
Influence of diffusion on the kinetics of multisite phosphorylation.扩散对多位点磷酸化动力学的影响。
Protein Sci. 2016 Jan;25(1):244-54. doi: 10.1002/pro.2722. Epub 2015 Jul 7.
5
Diffusion-controlled reaction rates for two active sites on a sphere.球体上两个活性位点的扩散控制反应速率。
BMC Biophys. 2014 Jun 4;7:3. doi: 10.1186/2046-1682-7-3. eCollection 2014.
6
Diffusion modifies the connectivity of kinetic schemes for multisite binding and catalysis.扩散改变了多结合位点和催化反应的动力学模型的连接性。
Proc Natl Acad Sci U S A. 2013 Dec 3;110(49):19784-9. doi: 10.1073/pnas.1319943110. Epub 2013 Nov 18.
7
Effect of ligand diffusion on occupancy fluctuations of cell-surface receptors.配体扩散对细胞表面受体占据波动的影响。
J Chem Phys. 2013 Sep 28;139(12):121910. doi: 10.1063/1.4816105.
8
Modeling protein association mechanisms and kinetics.建模蛋白质相互作用机制和动力学。
Curr Opin Struct Biol. 2013 Dec;23(6):887-93. doi: 10.1016/j.sbi.2013.06.014. Epub 2013 Jul 12.
9
Diffusion-influenced reactions involving a reactant with two active sites.涉及具有两个活性位点反应物的扩散影响反应。
J Chem Phys. 2009 Mar 7;130(9):094507. doi: 10.1063/1.3082010.
10
Diffusion-influenced reactions of particles with several active sites.具有多个活性位点的粒子的扩散影响反应。
J Chem Phys. 2008 Apr 21;128(15):155105. doi: 10.1063/1.2898091.

扩散诱导的竞争性双位点结合。

Diffusion-induced competitive two-site binding.

机构信息

Laboratory of Chemical Physics, National Institute of Diabetes and Digestive and Kidney Diseases, National Institutes of Health, Bethesda, Maryland 20892, USA.

出版信息

J Chem Phys. 2019 Mar 7;150(9):094104. doi: 10.1063/1.5079748.

DOI:10.1063/1.5079748
PMID:30849890
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC6910578/
Abstract

The influence of diffusion on the kinetics of ligand binding to a macromolecule with two sites is considered for a simple model where, in the reaction-controlled limit, there is no cooperativity and hence the sites are independent. By applying our recently developed formalism to describe a network of coupled diffusion-influenced reactions, we show that the rate constants of chemical kinetics cannot just be renormalized. Rather a new reaction channel, which connects the two singly occupied states, must be introduced. The rate constants of this new channel depend on the committor or capture probability that a ligand that just dissociated from one site rebinds to the other. This result is rederived in an elementary way using the encounter complex model. Illustrative calculations are presented where the kinetics of the fractional saturation of one site is compared with that of a macromolecule that has only this site. If all sites are initially empty, then the second site slows down binding to the first due to competition between the sites. On the other hand, if the second site is initially occupied, the binding of the first site speeds up because of the direct diffusion-induced transitions between the two singly bound states.

摘要

考虑到扩散对具有两个结合位点的大分子上配体结合动力学的影响,我们研究了一个简单的模型,其中在反应控制极限下没有协同作用,因此各个位点是独立的。通过应用我们最近开发的形式来描述耦合扩散影响反应的网络,我们表明化学动力学的速率常数不能仅仅被重新归一化。相反,必须引入一个新的反应通道,该通道将两个单占据态连接起来。这个新通道的速率常数取决于配体从一个位点解离后重新结合到另一个位点的衔接子或捕获概率。使用遭遇复合物模型以基本的方式重新推导出这个结果。我们给出了说明性的计算,比较了一个位点的分数饱和动力学和只有这个位点的大分子的动力学。如果所有的位点最初都是空的,那么由于位点之间的竞争,第二个位点会减缓与第一个位点的结合。另一方面,如果第二个位点最初被占据,那么由于两个单结合态之间的直接扩散诱导跃迁,第一个位点的结合会加快。