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本文引用的文献

1
Critical examination of the colloidal particle model of globular proteins.对球状蛋白质胶体颗粒模型的批判性审视。
Biophys J. 2015 Feb 3;108(3):724-37. doi: 10.1016/j.bpj.2014.11.3483.
2
The fallacy of misplaced concreteness.具体性误置的谬误。
Biophys J. 2015 Feb 3;108(3):453-4. doi: 10.1016/j.bpj.2014.11.3486.
3
Presence of hydrophobic groups may modify the specific ion effect in aqueous polyelectrolyte solutions.疏水性基团的存在可能会改变水相聚电解质溶液中的特殊离子效应。
J Phys Chem B. 2013 Apr 4;117(13):3682-8. doi: 10.1021/jp401313f. Epub 2013 Mar 26.
4
Specific counter-ion and co-ion effects revealed in mixing of aqueous solutions of 3,3 and 6,6-ionenes with solutions of low molecular weight salts.在 3,3 和 6,6-聚离子与低分子量盐溶液混合时表现出的特定抗衡离子和共离子效应。
Phys Chem Chem Phys. 2012 May 21;14(19):6805-11. doi: 10.1039/c2cp40571g. Epub 2012 Apr 10.
5
Effective interactions in lysozyme aqueous solutions: a small-angle neutron scattering and computer simulation study.溶菌酶水溶液中的有效相互作用:小角中子散射和计算机模拟研究。
J Chem Phys. 2012 Jan 21;136(3):035103. doi: 10.1063/1.3677186.
6
Mapping hydrophobicity at the nanoscale: applications to heterogeneous surfaces and proteins.纳米尺度上的疏水性测绘:在非均相表面和蛋白质中的应用。
Faraday Discuss. 2010;146:353-65; discussion 367-93, 395-401. doi: 10.1039/b927019a.
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Theory of the stability of lyophobic colloids.疏液胶体稳定性理论。
J Phys Colloid Chem. 1947 May;51(3):631-6. doi: 10.1021/j150453a001.
8
Theory for the three-dimensional Mercedes-Benz model of water.水的三维梅赛德斯-奔驰模型理论。
J Chem Phys. 2009 Nov 21;131(19):194504. doi: 10.1063/1.3259970.
9
The inverse and direct Hofmeister series for lysozyme.溶菌酶的反向和正向霍夫迈斯特序列。
Proc Natl Acad Sci U S A. 2009 Sep 8;106(36):15249-53. doi: 10.1073/pnas.0907616106. Epub 2009 Aug 21.
10
A simple patchy colloid model for the phase behavior of lysozyme dispersions.一种用于溶菌酶分散体系相行为的简单斑块状胶体模型。
J Chem Phys. 2008 Aug 28;129(8):085102. doi: 10.1063/1.2951987.

盐溶液中的蛋白质聚集

Protein aggregation in salt solutions.

作者信息

Kastelic Miha, Kalyuzhnyi Yurij V, Hribar-Lee Barbara, Dill Ken A, Vlachy Vojko

机构信息

Faculty of Chemistry and Chemical Technology, University of Ljubljana, 1000 Ljubljana, Slovenia;

Institute for Condensed Matter Physics, 79011 Lviv, Ukraine;

出版信息

Proc Natl Acad Sci U S A. 2015 May 26;112(21):6766-70. doi: 10.1073/pnas.1507303112. Epub 2015 May 11.

DOI:10.1073/pnas.1507303112
PMID:25964322
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC4450416/
Abstract

Protein aggregation is broadly important in diseases and in formulations of biological drugs. Here, we develop a theoretical model for reversible protein-protein aggregation in salt solutions. We treat proteins as hard spheres having square-well-energy binding sites, using Wertheim's thermodynamic perturbation theory. The necessary condition required for such modeling to be realistic is that proteins in solution during the experiment remain in their compact form. Within this limitation our model gives accurate liquid-liquid coexistence curves for lysozyme and γ IIIa-crystallin solutions in respective buffers. It provides good fits to the cloud-point curves of lysozyme in buffer-salt mixtures as a function of the type and concentration of salt. It than predicts full coexistence curves, osmotic compressibilities, and second virial coefficients under such conditions. This treatment may also be relevant to protein crystallization.

摘要

蛋白质聚集在疾病和生物药物制剂中具有广泛的重要性。在此,我们建立了一个盐溶液中可逆蛋白质 - 蛋白质聚集的理论模型。我们将蛋白质视为具有方阱能量结合位点的硬球,采用韦特海姆热力学微扰理论。这种建模要符合实际所需的必要条件是实验过程中溶液中的蛋白质保持其紧密形式。在这个限制范围内,我们的模型给出了溶菌酶和γIIIa - 晶状体蛋白溶液在各自缓冲液中的准确液 - 液共存曲线。它能很好地拟合溶菌酶在缓冲盐混合物中的浊点曲线,作为盐类型和浓度的函数。然后它预测了在此类条件下的完整共存曲线、渗透压压缩率和第二维里系数。这种处理方法可能也与蛋白质结晶有关。