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蛋白质结构与稳定性的自洽场方法。I:静电贡献的pH依赖性

Self-consistent field approach to protein structure and stability. I: pH dependence of electrostatic contribution.

作者信息

Dimitrov R A, Crichton R R

机构信息

Université Catholique de Louvain, Unité de Biochimie, Louvain-la-Neuve, Belgium.

出版信息

Proteins. 1997 Apr;27(4):576-96. doi: 10.1002/(sici)1097-0134(199704)27:4<576::aid-prot10>3.0.co;2-h.

Abstract

Starting from the simple case of an external field acting on noninteracting particles, a formulation of the self-consistent field theory for treating proteins and unfolded protein chains with multiple interacting titratable groups is given. Electrostatic interactions between the titratable groups are approximated by a Debye-Huckel expression. Amino acid residues are treated as polarizable bodies with a single dielectric constant. Dielectric properties of protein molecules are described in terms of local dielectric constants determined by the space distribution of residue volume density around each ionized residue. Calculations are based on average charges of titratable groups, distance of separation between them, on their pKa's, residue volumes and on the local dielectric constant. A set of different residue volumes is used to analyze the influence of the permanent dipole of polar parts of the residue on calculated titration curves, electrostatic contribution to the free energy of protein stability, and pK shifts. Calculations with zero volumes--which means that charged portions of protein molecules are viewed as part of the high dielectric medium--give good agreement with experimental data. The theory was tested against most accurate approaches currently available for the calculation of the pKa's of ionizable groups based upon finite difference solutions of the Poisson-Boltzmann equation (FDPB). For 70 theoretically calculated pKa's in a total of six proteins the accuracy of the approach presented here is assessed by comparison of computed pKa's with that measured. The overall root-mean-square error is 0.79, compared to the value 0.89 obtained by FDPB approach given in the paper of Antosiewicz et al. (J. Mol. Biol. 238:415-436, 1994). The test of Debye-Huckel approximation for the electrostatic pair interactions shows that it is in excellent agreement with experimental data as well as the calculations of the FDPB and Tanford-Kirkwood methods on the pK shifts of His64 in the active site of subtilisin over the whole range of ionic strengths. (Gilson and Honig, Proteins 3:32-52, 1988; Russell et al., J.Mol.Biol. 193:803-813, 1987). The theory was also analytically and numerically tested on a simple models where the exact statistical mechanical treatment is still simple (Yang et al., Proteins 15:252-265, 1993; Bashford and karplus, J. Phys. Chem. 95:9556-9561, 1991).

摘要

从外场作用于非相互作用粒子的简单情况出发,给出了一种自洽场理论的公式,用于处理具有多个相互作用可滴定基团的蛋白质和未折叠的蛋白质链。可滴定基团之间的静电相互作用通过德拜 - 休克尔表达式进行近似。氨基酸残基被视为具有单一介电常数的可极化体。蛋白质分子的介电性质根据由每个离子化残基周围残基体积密度的空间分布所确定的局部介电常数来描述。计算基于可滴定基团的平均电荷、它们之间的分离距离、它们的pKa值、残基体积以及局部介电常数。使用一组不同的残基体积来分析残基极性部分的永久偶极对计算得到的滴定曲线、对蛋白质稳定性自由能的静电贡献以及pK位移的影响。零体积的计算(这意味着蛋白质分子的带电部分被视为高介电介质的一部分)与实验数据吻合良好。该理论与目前基于泊松 - 玻尔兹曼方程的有限差分法(FDPB)计算可电离基团pKa的最精确方法进行了对比测试。对于总共六种蛋白质中理论计算的70个pKa值,通过将计算得到的pKa值与测量值进行比较来评估本文所提出方法的准确性。总体均方根误差为0.79,相比Antosiewicz等人(《分子生物学杂志》238:415 - 436, 1994)论文中给出的FDPB方法得到的值0.89。对静电对相互作用的德拜 - 休克尔近似的测试表明,在整个离子强度范围内,它与实验数据以及FDPB和坦福德 - 柯克伍德方法对枯草杆菌蛋白酶活性位点中His64的pK位移的计算结果都非常吻合。(吉尔森和霍尼格,《蛋白质》3:32 - 52, 1988;拉塞尔等人,《分子生物学杂志》193:803 - 813, 1987)。该理论还在精确统计力学处理仍然简单的简单模型上进行了分析和数值测试(杨等人,《蛋白质》15:252 - 265, 1993;巴什福德和卡尔普斯,《物理化学杂志》95:9556 - 9561, 1991)。

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