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本文引用的文献

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Effective dielectric properties of biological cells: generalization of the spectral density function approach.生物细胞的有效介电特性:频谱密度函数方法的推广
J Phys Chem B. 2009 Jul 23;113(29):9924-31. doi: 10.1021/jp900703a.
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Dielectric spectroscopy of plant protoplasts.植物原生质体的介电谱。
Biophys J. 1992 Dec;63(6):1493-9. doi: 10.1016/S0006-3495(92)81734-4.
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The dielectric response of spherical live cells in suspension: an analytic solution.悬浮状态下球形活细胞的介电响应:解析解
Biophys J. 2008 Nov 1;95(9):4174-82. doi: 10.1529/biophysj.108.137042. Epub 2008 Jul 25.
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Effect of shape on the dielectric properties of biological cell suspensions.形状对生物细胞悬液介电特性的影响。
Bioelectrochemistry. 2007 Nov;71(2):149-56. doi: 10.1016/j.bioelechem.2007.03.002. Epub 2007 Mar 14.
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The selective value of bacterial shape.细菌形状的选择价值。
Microbiol Mol Biol Rev. 2006 Sep;70(3):660-703. doi: 10.1128/MMBR.00001-06.
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Dielectric properties of E. coli cell as simulated by the three-shell spheroidal model.通过三壳球体模型模拟的大肠杆菌细胞的介电特性。
Biophys Chem. 2006 Jul 20;122(2):136-42. doi: 10.1016/j.bpc.2006.03.004. Epub 2006 Mar 16.
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Effect of the shape of human erythrocytes on the evaluation of the passive electrical properties of the cell membrane.人类红细胞形状对细胞膜被动电学特性评估的影响。
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Theory of ac electrokinetic behavior of spheroidal cell suspensions with an intrinsic dispersion.具有固有分散性的球形细胞悬浮液的交流电动行为理论。
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Reduction of the contribution of electrode polarization effects in the radiowave dielectric measurements of highly conductive biological cell suspensions.
Bioelectrochemistry. 2001 Aug;54(1):53-61. doi: 10.1016/s1567-5394(01)00110-4.
10
First-principle approach to dielectric behavior of nonspherical cell suspensions.非球形细胞悬浮液介电行为的第一性原理方法。
Phys Rev E Stat Nonlin Soft Matter Phys. 2001 Jul;64(1 Pt 1):012903. doi: 10.1103/PhysRevE.64.012903. Epub 2001 Jun 28.

非球形生物细胞悬浮液的介电特性:一种分析方法。

The dielectric behavior of nonspherical biological cell suspensions: an analytic approach.

机构信息

Dipartimento di Fisica, Universita' di Camerino, Camerino, Italy.

出版信息

Biophys J. 2010 Jul 7;99(1):163-74. doi: 10.1016/j.bpj.2010.04.006.

DOI:10.1016/j.bpj.2010.04.006
PMID:20655844
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC2895392/
Abstract

The influence of the cell shape on the dielectric and conductometric properties of biological cell suspensions has been investigated from a theoretical point of view presenting an analytical solution of the electrostatic problem in the case of prolate and oblate spheroidal geometries. The model, which extends to spheroidal geometries the approach developed by other researchers in the case of a spherical geometry, takes explicitly into account the charge distributions at the cell membrane interfaces. The presence of these charge distributions, which govern the trans-membrane potential DeltaV, produces composite dielectric spectra with two contiguous relaxation processes, known as the alpha-dispersion and the beta-dispersion. By using this approach, we present a series of dielectric spectra for different values of the different electrical parameters (the permittivity epsilon and the electrical conductivity sigma, together with the surface conductivity gamma due to the surface charge distribution) that define the whole behavior of the system. In particular, we analyze the interplay between the parameters governing the alpha-dispersion and those influencing the beta-dispersion. Even if these relaxation processes generally occur in well-separated frequency ranges, it is worth noting that, for certain values of the membrane conductivity, the high-frequency dispersion attributed to the Maxwell-Wagner effect is influenced not only by the bulk electrical parameters of the different adjacent media, but also by the surface conductivity at the two membrane interfaces.

摘要

从理论角度研究了细胞形状对生物细胞悬浮液介电和电导性质的影响,提出了一种针对长轴和扁轴椭球几何形状的静电问题解析解。该模型将其他研究人员在球形几何形状情况下发展的方法扩展到了椭球几何形状,明确考虑了细胞膜界面处的电荷分布。这些电荷分布控制着跨膜电位 DeltaV,产生了具有两个连续弛豫过程的复合介电谱,分别称为 alpha 弥散和 beta 弥散。通过使用这种方法,我们为不同的电参数(介电常数 epsilon 和电导率 sigma,以及由于表面电荷分布引起的表面电导率 gamma)的不同值呈现了一系列介电谱,这些参数定义了整个系统的行为。特别是,我们分析了控制 alpha 弥散的参数和影响 beta 弥散的参数之间的相互作用。尽管这些弛豫过程通常发生在分离良好的频率范围内,但值得注意的是,对于膜电导率的某些值,归因于 Maxwell-Wagner 效应的高频弥散不仅受到不同相邻介质的体电参数的影响,还受到两个膜界面处的表面电导率的影响。