Stastna M, Radko S P, Chrambach A
Section on Macromolecular Analysis, Laboratory of Cellular and Molecular Biophysics, National Institute of Child Health and Human Development, National Institutes of Health, Bethesda, MD 20892-1580, USA.
Electrophoresis. 1999 Oct;20(14):2884-90. doi: 10.1002/(SICI)1522-2683(19991001)20:14<2884::AID-ELPS2884>3.0.CO;2-5.
The retardation of three "spherical" proteins with Stokes' radii of 2.0, 2.4, and 3.0 nm (35-104 kDa) was studied in capillary zone electrophoresis (CZE), using semidilute solutions of polyethylene glycol (PEG), linear polyacrylamide (PA), and polyvinyl alcohol (PVA). The purpose was to test the models predicting that the ratio of particle radius, R, to the mesh size of polymer network (the correlation or screening length of a semidilute polymer solution), xi, directly governs the size-dependent retardation in the form: mu/muo = exp (-R/xi). Here xi = kc-0.75, where c is polymer concentration and the numerical factor kcan be calculated based on polymer molecular weight. In application to polymers in a "good solvent" (PA and PEG in the aqueous buffer) and to proteins of 2.4 and 3.0 nm radius, that relation between relative mobility and R/xi was found to be obeyed for PA, while for PEG the value of k derived from retardation experiments significantly exceeded that which was theoretically calculated. Thus, the retardation appears to be polymer-specific, rather than universal, even for polymers in a "good solvent". It is suggested that, in that case, retardation of proteins of R > 2 nm be quantitatively described in the form mu/muo = exp[-p(R/xi], where p is a parameter depending on monomer type and/or polymer polydispersity. For PVA, the logarithm of mu/muo was found to be linearly related to c (in line with the prediction that the aqueous buffer is a "poor solvent" for this polymer) and to be near-independent of R.
在毛细管区带电泳(CZE)中,使用聚乙二醇(PEG)、线性聚丙烯酰胺(PA)和聚乙烯醇(PVA)的半稀释溶液,研究了三种斯托克斯半径分别为2.0、2.4和3.0 nm(35 - 104 kDa)的“球形”蛋白质的滞留情况。目的是检验预测模型,该模型认为颗粒半径R与聚合物网络的网孔尺寸(半稀释聚合物溶液的相关或屏蔽长度)ξ之比直接决定了尺寸依赖性滞留,其形式为:μ/μo = exp(-R/ξ)。这里ξ = kc^(-0.75),其中c是聚合物浓度,数值因子k可根据聚合物分子量计算得出。对于“良溶剂”中的聚合物(水性缓冲液中的PA和PEG)以及半径为2.4和3.0 nm的蛋白质,发现PA符合相对迁移率与R/ξ之间的这种关系,而对于PEG,从滞留实验得出的k值显著超过理论计算值。因此,即使对于“良溶剂”中的聚合物,滞留似乎也是聚合物特异性的,而非普遍适用的。有人提出,在这种情况下,R > 2 nm的蛋白质的滞留可用μ/μo = exp[-p(R/ξ)]的形式进行定量描述,其中p是一个取决于单体类型和/或聚合物多分散性的参数。对于PVA,发现μ/μo的对数与c呈线性相关(符合水性缓冲液对该聚合物是“不良溶剂”的预测),且与R几乎无关。