Institute of Molecular Biology and Pathology, CNR c/o Dep. Chemistry, University of Rome Sapienza, P.le A. Moro 5, 00185 Rome, Italy.
Institute of Biostructures and Bioimaging, CNR, Via Pietro Castellino 111, 80131 Naples, Italy.
Biomolecules. 2022 Aug 26;12(9):1184. doi: 10.3390/biom12091184.
The definition of the structural basis of the conformational preferences of the genetically encoded amino acid residues is an important yet unresolved issue of structural biology. In order to gain insights into this intricate topic, we here determined and compared the amino acid propensity scales for different (φ, ψ) regions of the Ramachandran plot and for different secondary structure elements. These propensities were calculated using the Chou-Fasman approach on a database of non-redundant protein chains retrieved from the Protein Data Bank. Similarities between propensity scales were evaluated by linear regression analyses. One of the most striking and unexpected findings is that distant regions of the Ramachandran plot may exhibit significantly similar propensity scales. On the other hand, contiguous regions of the Ramachandran plot may present anticorrelated propensities. In order to provide an interpretative background to these results, we evaluated the role that the local variability of protein backbone geometry plays in this context. Our analysis indicates that (dis)similarities of propensity scales between different regions of the Ramachandran plot are coupled with (dis)similarities in the local geometry. The concept that similarities of the propensity scales are dictated by the similarity of the NCC angle and not necessarily by the similarity of the (φ, ψ) conformation may have far-reaching implications in the field.
结构上对遗传编码氨基酸残基的构象偏好的定义是结构生物学中一个重要但尚未解决的问题。为了深入了解这一复杂的课题,我们在此确定并比较了拉马钱德兰图谱不同(φ,ψ)区域和不同二级结构元件的氨基酸倾向尺度。这些倾向使用 Chou-Fasman 方法,基于从蛋白质数据库中检索到的非冗余蛋白质链数据库进行计算。通过线性回归分析评估倾向尺度之间的相似性。最显著和最令人惊讶的发现之一是,拉马钱德兰图谱的遥远区域可能表现出显著相似的倾向尺度。另一方面,拉马钱德兰图谱的连续区域可能呈现出相反的倾向。为了为这些结果提供解释背景,我们评估了蛋白质主链几何形状的局部可变性在这种情况下所起的作用。我们的分析表明,拉马钱德兰图谱不同区域之间倾向尺度的(不)相似性与局部几何形状的(不)相似性相关。倾向尺度的相似性是由 NCC 角的相似性决定的,而不一定是由(φ,ψ)构象的相似性决定的这一概念,可能在该领域具有深远的意义。