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Characterization of Non-Trivial Neighborhood Fold Constraints from Protein Sequences using Generalized Topohydrophobicity

机译:使用广义拓扑疏水性从蛋白质序列表征非排他性邻域折叠约束。

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摘要

Prediction of key features of protein structures, such as secondary structure, solvent accessibility and number of contacts between residues, provides useful structural constraints for comparative modeling, fold recognition, ab-initio fold prediction and detection of remote relationships. In this study, we aim at characterizing the number of non-trivial close neighbors, or long-range contacts of a residue, as a function of its “topohydrophobic” index deduced from multiple sequence alignments and of the secondary structure in which it is embedded. The “topohydrophobic” index is calculated using a two-class distribution of amino acids, based on their mean atom depths. From a large set of structural alignments processed from the FSSP database, we selected 1485 structural sub-families including at least 8 members, with accurate alignments and limited redundancy. We show that residues within helices, even when deeply buried, have few non-trivial neighbors (0–2), whereas β-strand residues clearly exhibit a multimodal behavior, dominated by the local geometry of the tetrahedron (3 non-trivial close neighbors associated with one tetrahedron; 6 with two tetrahedra). This observed behavior allows the distinction, from sequence profiles, between edge and central β-strands within β-sheets. Useful topological constraints on the immediate neighborhood of an amino acid, but also on its correlated solvent accessibility, can thus be derived using this approach, from the simple knowledge of multiple sequence alignments.
机译:蛋白质结构关键特征的预测,例如二级结构,溶剂可及性和残基之间的接触数,为比较建模,折叠识别,从头折叠预测和远程关系检测提供了有用的结构约束。在这项研究中,我们旨在表征残基的非平凡近邻或长距离接触的数目,其特征是其“拓扑疏水性”指数的函数,该指数是由多个序列比对推导的以及嵌入其中的二级结构的。基于氨基酸的平均原子深度,使用两类氨基酸分布来计算“疏水性”指数。从FSSP数据库处理的大量结构比对中,我们选择了1485个结构亚科,包括至少8个成员,具有精确的比对和有限的冗余性。我们表明,螺旋内的残基,即使被深埋,也几乎没有非平凡的邻域(0-2),而β链残基显然表现出多峰行为,主要由四面体的局部几何构成(3个非平凡的近邻)与一个四面体关联;与两个四面体关联)。这种观察到的行为允许从序列图上区分出β-折叠内的边缘​​和中央β-链。因此,可以使用这种方法,从多个序列比对的简单知识中得出对氨基酸的直接邻域以及与其相关的溶剂可及性有用的拓扑约束。

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