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arXiv 1306.4270q-bio.BMphysics.bio-ph
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与蛋白质折叠相关的折叠自回避行走的计算研究

Computational investigations of folded self-avoiding walks related to protein folding

Jacques M. Bahi, Christophe Guyeux, Kamel Mazouzi, Laurent Philippe

摘要:

当研究现有的用于预测感兴趣蛋白质的3D构象的方法时,自然会出现各种自我回避行走的子集。这篇文章计算研究了两个这样的子集,即折叠和展开的自回避游动。我们表明,这两组是相等的,对应于整个$n$步骤的自避免行走$n\leqslant 14$,但它们是不同的许多$n \geqslant 108$,这是常见的蛋白质长度。具体的反例提供和计算方法来发现它们是完全详细的。最后提出了一个工具,用于研究这些子集的步行有关的枢轴移动和蛋白质构象。

英文摘要:

Various subsets of self-avoiding walks naturally appear when investigating existing methods designed to predict the 3D conformation of a protein of interest. Two such subsets, namely the folded and the unfoldable self-avoiding walks, are studied computationally in this article. We show that these two sets are equal and correspond to the whole $n$-step self-avoiding walks for $n\leqslant 14$, but that they are different for numerous $n \geqslant 108$, which are common protein lengths. Concrete counterexamples are provided and the computational methods used to discover them are completely detailed. A tool for studying these subsets of walks related to both pivot moves and proteins conformations is finally presented.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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