首页> 外文期刊>Biophysical Journal >An error analysis for two-state protein-folding kinetic parameters and phi-values: progress toward precision by exploring pH dependencies on Leffler plots.
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An error analysis for two-state protein-folding kinetic parameters and phi-values: progress toward precision by exploring pH dependencies on Leffler plots.

机译:两种状态的蛋白质折叠动力学参数和phi值的误差分析:通过研究Leffler图上的pH依赖关系,提高精度。

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The interpretation of phi-values has led to an understanding of the folding transition state ensemble of a variety of proteins. Although the main guidelines and equations for calculating phi are well established, there remains some controversy about the quality of the numerical values obtained. By analyzing a complete set of results from kinetic experiments with the SH3 domain of alphaspectrin (Spc-SH3) and applying classical error methods and error-propagation formulas, we evaluated the uncertainties involved in two-state-folding kinetic experimental parameters and the corresponding calculated phi-values. We show that kinetic constants in water and m values can be properly estimated from a judicious weighting of fitting errors and describe some procedures to calculate the errors in Gibbs energies and phi-values from a traditional two-point Leffler analysis. Furthermore, on the basis of general assumptions made with the protein engineering method, we show how to generate multipoint Leffler plots via the analysis of pH dependencies of kinetic parameters. We calculated the definitive phi-values for a collection of single mutations previously designed to characterize the folding transition state of the alphaspectrin SH3 domain. The effectiveness of the pH-scanning procedure is also discussed in the context of error analysis. Judging from the magnitudes of the error bars obtained from two-point and multipoint Leffler plots, we conclude that the precision obtained for phi-values should be approximately 25%, a reasonable limit that takes into account the propagation of experimental errors.
机译:phi值的解释导致人们对各种蛋白质的折叠过渡态整体的理解。尽管已经很好地确定了用于计算phi的主要准则和方程式,但是关于获得的数值的质量仍然存在一些争议。通过分析αspectrin的SH3域(Spc-SH3)的动力学实验的完整结果,并应用经典误差方法和误差传播公式,我们评估了两态折叠动力学实验参数所涉及的不确定性,并计算了phi值。我们表明,可以通过明智地拟合拟合加权来适当估计水和m值的动力学常数,并描述一些从传统的两点Leffler分析计算吉布斯能量和phi值误差的程序。此外,基于蛋白质工程方法的一般假设,我们展示了如何通过分析动力学参数的pH依赖性来生成多点Leffler图。我们计算了先前设计用来表征αspectrinSH3结构域的折叠过渡状态的单个突变集合的确定phi值。 pH扫描程序的有效性也将在误差分析的背景下进行讨论。从两点和多点Leffler图获得的误差线的大小来看,我们得出的结论是,phi值的精度应约为25%,这是考虑到实验误差传播的合理极限。

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