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Ensemble modeling of protein disordered states: Experimental restraint contributions and validation

机译:蛋白质无序状态的集合建模:实验约束贡献和验证

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摘要

Disordered states of proteins include the biologically functional intrinsically disordered proteins and the unfolded states of normally folded proteins. In recent years, ensemble-modeling strategies using various experimental measurements as restraints have emerged as powerful means for structurally characterizing disordered states. However, these methods are still in their infancy compared with the structural determination of folded proteins. Here, we have addressed several issues important to ensemble modeling using our ENSEMBLE methodology. First, we assessed how calculating ensembles containing different numbers of conformers affects their structural properties. We find that larger ensembles have very similar properties to smaller ensembles fit to the same experimental restraints, thus allowing a considerable speed improvement in our calculations. In addition, we analyzed the contributions of different experimental restraints to the structural properties of calculated ensembles, enabling us to make recommendations about the experimental measurements that should be made for optimal ensemble modeling. The effects of different restraints, most significantly from chemical shifts, paramagnetic relaxation enhancements and small-angle X-ray scattering, but also from other data, underscore the importance of utilizing multiple sources of experimental data. Finally, we validate our ENSEMBLE methodology using both cross-validation and synthetic experimental restraints calculated from simulated ensembles. Our results suggest that secondary structure and molecular size distribution can generally be modeled very accurately, whereas the accuracy of calculated tertiary structure is dependent on the number of distance restraints used.
机译:蛋白质的无序状态包括生物学功能固有紊乱的蛋白质和正常折叠的蛋白质的未折叠状态。近年来,使用各种实验测量值作为约束条件的集成建模策略已成为在结构上表征无序状态的有力手段。但是,与折叠蛋白的结构测定相比,这些方法仍处于起步阶段。在这里,我们已经解决了使用ENSEMBLE方法对集成建模重要的几个问题。首先,我们评估了计算包含不同数目构象异构体的整体如何影响其结构特性。我们发现较大的合奏与适合相同实验约束的较小合奏具有非常相似的属性,因此可以大大提高我们的计算速度。此外,我们分析了不同实验约束对计算出的合奏的结构特性的贡献,从而使我们能够为最佳整体建模提供实验建议。不同限制的影响,最明显的是化学位移,顺磁弛豫增强和小角度X射线散射,还有其他数据,都强调了利用多种实验数据来源的重要性。最后,我们使用交叉验证和从模拟合奏计算出的综合实验约束来验证我们的ENSEMBLE方法。我们的结果表明,二级结构和分子大小分布通常可以非常精确地建模,而计算出的三级结构的精度则取决于所用距离限制的数量。

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