蛋白质折叠问题的确定性全局优化方法

C. Maranas, I. Androulakis, C. Floudas
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引用次数: 23

摘要

提出了一种确定性全局优化算法,用于确定寡肽链的全局最小势能构象。利用ECEPP/3详细势能模型对原子相互作用的能量学进行了建模。在多肽二面角集合上推导了总势能的最小值。在前人关于微团簇和分子结构确定的研究基础上,采用了一种推导总势能函数凸下限函数的方法,该方法涉及到一些重要的性质。通过求解一系列非线性凸优化问题,证明了全局优化算法BB收敛于全局最小势能构象。在GLOFOLD程序中,ECEPP/3电位模型与BB进行了接口,并进行了规定,以适应用户指定的二面角划分为三组。第一个(即全局变量)由发生分支的二面角组成。第二组(即局部变量)包括不需要分支的二面体变量。第三个集合(即,杂化变量)包括保持杂化的二面角。将该方法应用于若干寡肽折叠问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A deterministic global optimization approach for the protein folding problem
A deterministic global optimization algorithm is proposed for locating the global minimum potentialenergy conformationsof oligopeptide chains. The ECEPP/3 detailed potential energy model is utilized to model the energetics of the atomic interactions. The minimization of the total potential energy is formulated on the set of peptide dihedral angles. Based on previous work on the microcluster and molecular structure determination , a procedure for deriving convex lower bounding functions for the total potential energy function is utilized which involves a number of important properties. The global optimization algorithm BB which has been shown to be {convergent to the global minimum potential energy conformation through the solution of a series of nonlinear convex optimizationproblems is utilized. The ECEPP/3 potential model is interfaced with BB in the program GLOFOLD, and provisions have been made to accommodate user speciied partitioning of the dihedral angles into three sets. The rst one (i.e., global variables), consists of dihedral angles where branching occurs. The second set (i.e., local variables) includes the dihedral variables where branching is not necessary. The third set, (i.e., xed variables) includes the dihedral angles which are kept xed. The proposed deterministic global optimization is applied on a number of oligopeptide folding problems.
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