Aragon Sergio, Hahn David K
Department of Chemistry & Biochemistry, San Francisco State University, San Francisco, California, USA.
Biophys J. 2006 Sep 1;91(5):1591-603. doi: 10.1529/biophysj.105.078188. Epub 2006 May 19.
A precise boundary element method for the computation of hydrodynamic properties has been applied to the study of a large suite of 41 soluble proteins ranging from 6.5 to 377 kDa in molecular mass. A hydrodynamic model consisting of a rigid protein excluded volume, obtained from crystallographic coordinates, surrounded by a uniform hydration thickness has been found to yield properties in excellent agreement with experiment. The hydration thickness was determined to be delta = 1.1 +/- 0.1 A. Using this value, standard deviations from experimental measurements are: 2% for the specific volume; 2% for the translational diffusion coefficient, and 6% for the rotational diffusion coefficient. These deviations are comparable to experimental errors in these properties. The precision of the boundary element method allows the unified description of all of these properties with a single hydration parameter, thus far not achieved with other methods. An approximate method for computing transport properties with a statistical precision of 1% or better (compared to 0.1-0.2% for the full computation) is also presented. We have also estimated the total amount of hydration water with a typical -9% deviation from experiment in the case of monomeric proteins. Both the water of hydration and the more precise translational diffusion data hint that some multimeric proteins may not have the same solution structure as that in the crystal because the deviations are systematic and larger than in the monomeric case. On the other hand, the data for monomeric proteins conclusively show that there is no difference in the protein structure going from the crystal into solution.
一种用于计算流体动力学性质的精确边界元方法已被应用于研究一大组分子量从6.5到377 kDa的41种可溶性蛋白质。已发现一种流体动力学模型,该模型由从晶体学坐标获得的刚性蛋白质排除体积组成,周围环绕着均匀的水化厚度,其产生的性质与实验结果高度吻合。确定水化厚度为δ = 1.1 +/- 0.1 Å。使用该值,与实验测量值的标准偏差为:比容为2%;平动扩散系数为2%,转动扩散系数为6%。这些偏差与这些性质的实验误差相当。边界元方法的精度允许用单个水化参数统一描述所有这些性质,这是其他方法迄今尚未实现的。还提出了一种计算输运性质的近似方法,其统计精度为1%或更高(与完整计算的0.1 - 0.2%相比)。我们还估计了单体蛋白质情况下水化水的总量,与实验值的典型偏差为-9%。水化水和更精确的平动扩散数据都表明,一些多聚体蛋白质在溶液中的结构可能与晶体中的不同,因为偏差是系统性的,且比单体情况更大。另一方面,单体蛋白质的数据确凿地表明,蛋白质从晶体到溶液的结构没有差异。