首页> 外文会议>18th European symposium on computer aided process engineering >Ion-Specific Potential of Mean Force Between twoAqueous Proteins
【24h】

Ion-Specific Potential of Mean Force Between twoAqueous Proteins

机译:两种蛋白质之间平均力的离子比势

获取原文

摘要

There is a considerable effort in the literature trying to calculate the mean force betweenglobular proteins (and colloidal particles). To this purpose, we used here the ion-specificPoisson-Boltzmann (PB) equation that presents good results of ionic concentrationprofiles around a macroion, especially for salt solutions containing monovalent ions.The ion-specific PB equation includes not only electrostatic interactions but alsodispersion potentials, originated from polarizabilities of ions and proteins. This enablesus to predict ion-specific properties of colloidal systems. Results are in agreement withthe experimental observed Hofmeister series. The main contribution of this paper is theuse of a differential approach to calculate the mean force between aqueous proteins andcolloidal particles instead of the classical quadrature approach. The integral expressionsneeded to calculate the mean force, potential of mean force and second virialcoefficients have been avoided using this new numerical procedure. These integralswere transformed in a set of first order partial differential equations solvedsimultaneously with the ion-specific PB equation. Resulted expressions were written inbispherical coordinates, and then numerically solved through finite volume method.This simultaneous approach presents more accuracy in the calculation of the mean forcein comparison with the classical approach, where the potential profile is obtained bysolving the PB equation, and mean force is calculated afterwards. Importantthermodynamic properties are obtained from the mean force (and consequently, fromthe potential of mean force), e.g., osmotic second virial coefficients and phase diagrams.These thermodynamic properties are related to protein aggregation, essential inbiotechnology and pharmaceutical industries.
机译:文献中有相当大的努力试图计算两者之间的平均力。 球状蛋白(和胶体颗粒)。为此,我们在这里使用了离子特异性的 Poisson-Boltzmann(PB)方程可提供良好的离子浓度结果 分布在大分子离子周围,特别是对于包含一价离子的盐溶液。 离子特异性PB方程不仅包括静电相互作用,还包括 分散电位,源自离子和蛋白质的极化率。这使 我们来预测胶体系统的离子特异性特性。结果与 实验观察到的霍夫迈斯特系列。本文的主要贡献是 使用微分法计算水性蛋白质和蛋白质之间的平均力 胶体粒子,而不是经典的正交方法。积分表达式 需要计算平均力,平均力的潜力和第二维力 使用这种新的数值程序可以避免使用系数。这些积分 在一组一阶偏微分方程组中进行了变换 与离子特异性PB方程同时进行。结果表达式写在 双球坐标,然后通过有限体积法进行数值求解。 这种同时进行的方法在计算平均力时表现出更高的准确性 与经典方法相比,通过 求解PB方程,然后计算平均力。重要的 热力学性质是从平均力(因此,从 潜在的平均力),例如渗透第二维里尔系数和相图。 这些热力学性质与蛋白质聚集有关,而蛋白质聚集是 生物技术和制药工业。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号