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Symmetry and frustration in protein energy landscapes: A near degeneracy resolves the Rop dimer-folding mystery

机译:蛋白质能量格局中的对称性和挫败感:简并的退化解决了Rop二聚体折叠之谜

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Protein folding has become one of the best understood biochemical reactions from a kinetic viewpoint. The funneled energy landscape, a consequence of the minimal frustration achieved by evolution in sequences, explains how most proteins fold efficiently and robustly to their functional structure and allows robust prediction of folding kinetics. The folding of Rop (represser of primer) dimer is exceptional because some of its mutants with a redesigned hydrophobic core both fold and unfold much faster than the WT protein, which seems to conflict with a simple funneled energy landscape for which topology mainly determines the kinetics. We propose that the mystery of Rop folding can be unraveled by assuming a double-funneled energy landscape on which there are two basins that correspond to distinct but related topological structures. Because of the near symmetry of the molecule, mutations can cause a conformational switch to a nearly degenerate yet distinct topology or lead to a mixture of both topologies. The topology predicted to have the lower free-energy barrier height for folding was further found by all-atom modeling to give a better structural fit for those mutants with the extreme folding and unfolding rates. Thus, the non-Hammond effects can be understood within energy-landscape theory if there are in fact two different but nearly degenerate structures for Rop. Mutations in symmetric and regular structures may give rise to frustration and thus result in degeneracy.
机译:从动力学的观点来看,蛋白质折叠已成为人们最了解的生化反应之一。漏斗状的能量格局是序列进化带来的最小挫败感的结果,它解释了大多数蛋白质如何有效且稳健地折叠至其功能结构,并能够可靠地预测折叠动力学。 Rop(引物阻遏物)二聚体的折叠是特殊的,因为它的一些具有重新设计的疏水核的突变体的折叠和展开速度都比WT蛋白快得多,这似乎与简单的漏斗形能量态冲突,而拓扑结构主要决定了动力学。我们提出,可以通过假设双漏斗状的能源景观来解开Rop折叠的奥秘,在该景观上有两个盆地对应于独特但相关的拓扑结构。由于分子的接近对称性,突变可导致构象转换为简并而又独特的拓扑结构,或导致两种拓扑结构的混合。通过全原子建模进一步发现了预测具有较低自由能壁垒高度的拓扑结构,从而为那些具有极高折叠和解折叠速率的突变体提供了更好的结构拟合。因此,如果实际上存在两个不同但几乎退化的Rop结构,则可以在能量景观理论中理解非哈蒙德效应。对称和规则结构的变异可能会引起挫败感,从而导致简并性。

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