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本文引用的文献

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J Chem Theory Comput. 2007 Jan;3(1):26-41. doi: 10.1021/ct0502864.
2
Hydrodynamics of DNA confined in nanoslits and nanochannels.限制在纳米狭缝和纳米通道中的DNA的流体动力学。
Eur Phys J Spec Top. 2014 Dec 1;223(14):3179-3200. doi: 10.1140/epjst/e2014-02326-4.
3
Extension of DNA in a nanochannel as a rod-to-coil transition.纳米通道中DNA的伸展作为从棒状到卷曲状的转变。
Phys Rev Lett. 2013 May 17;110(20):208103. doi: 10.1103/PhysRevLett.110.208103. Epub 2013 May 13.
4
Nonequilibrium dynamics and ultraslow relaxation of confined DNA during viral packaging.病毒包装过程中受限 DNA 的非平衡动力学和超慢弛豫。
Proc Natl Acad Sci U S A. 2014 Jun 10;111(23):8345-50. doi: 10.1073/pnas.1405109111. Epub 2014 May 27.
5
Erratum: "Electro-entropic excluded volume effects on DNA looping and relaxation in nanochannels" [Biomicrofluidics 7, 054119 (2013)].勘误:“纳米通道中电熵排除体积对DNA环化和松弛的影响” [《生物微流体》7, 054119 (2013)]。
Biomicrofluidics. 2013 Nov 12;7(6):69901. doi: 10.1063/1.4831857. eCollection 2013.
6
Is DNA a Good Model Polymer?DNA是一种良好的模型聚合物吗?
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7
Modeling the relaxation time of DNA confined in a nanochannel.模拟纳米通道中受限 DNA 的弛豫时间。
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8
Revisiting blob theory for DNA diffusivity in slitlike confinement.重新审视 DNA 在狭缝限制中的扩散的液滴理论。
Phys Rev Lett. 2013 Apr 19;110(16):168105. doi: 10.1103/PhysRevLett.110.168105.
9
Translational diffusion coefficients of macromolecules.大分子的平移扩散系数。
Eur Phys J E Soft Matter. 2012 Dec;35(12):9806. doi: 10.1140/epje/i2012-12130-x. Epub 2012 Dec 14.
10
Mobility of a semiflexible chain confined in a nanochannel.受限在纳米通道中的半柔性链的迁移率。
Phys Rev Lett. 2012 Jun 1;108(22):228105. doi: 10.1103/PhysRevLett.108.228105.

评价德热内 regime 下通道受限 DNA 链扩散系数的 Kirkwood 近似。

Evaluation of the Kirkwood approximation for the diffusivity of channel-confined DNA chains in the de Gennes regime.

机构信息

Department of Chemical Engineering and Material Science, University of Minnesota-Twin Cities , 421 Washington Ave. SE, Minneapolis, Minnesota 55455, USA.

出版信息

Biomicrofluidics. 2015 Apr 7;9(2):024112. doi: 10.1063/1.4917269. eCollection 2015 Mar.

DOI:10.1063/1.4917269
PMID:25945138
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC4393413/
Abstract

We use Brownian dynamics with hydrodynamic interactions to calculate both the Kirkwood (short-time) diffusivity and the long-time diffusivity of DNA chains from free solution down to channel confinement in the de Gennes regime. The Kirkwood diffusivity in confinement is always higher than the diffusivity obtained from the mean-squared displacement of the center-of-mass, as is the case in free solution. Moreover, the divergence of the local diffusion tensor, which is non-zero in confinement, makes a negligible contribution to the latter diffusivity in confinement. The maximum error in the Kirkwood approximation in our simulations is about 2% for experimentally relevant simulation times. The error decreases with increasing confinement, consistent with arguments from blob theory and the molecular-weight dependence of the error in free solution. In light of the typical experimental errors in measuring the properties of channel-confined DNA, our results suggest that the Kirkwood approximation is sufficiently accurate to model experimental data.

摘要

我们使用布朗动力学与流体力学相互作用来计算 DNA 链的 Kirkwood(短时间)扩散系数和长时间扩散系数,范围从自由溶液到德热内(de Gennes) regime 的通道限制。限制内的 Kirkwood 扩散系数总是高于从质心均方位移获得的扩散系数,就像在自由溶液中的情况一样。此外,在限制内不为零的局部扩散张量的发散对限制内的后者扩散系数的贡献可以忽略不计。在我们的模拟中,Kirkwood 近似的最大误差约为 2%,对于实验相关的模拟时间。随着限制的增加,误差减小,这与 blob 理论和自由溶液中误差的分子量依赖性一致。考虑到测量通道限制 DNA 特性的典型实验误差,我们的结果表明,Kirkwood 近似足以准确地模拟实验数据。