Sampling low-energy protein-protein configurations with basin hopping

I. Hashmi, Amarda Shehu
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Abstract

Here we propose a novel algorithm to efficiently generate near-native configurations of dimers. The algorithm addresses rigid protein-protein docking as an optimization problem and build upon the Basin Hopping framework to sample bound configurations that correspond to low energy local minima in the dimeric energy surface. At its core, the algorithm is driven by a geometric treatment. The unbound structures are each analyzed to represent their surfaces through a sparse set of critical points. Triangles are defined over these points to identify regions of geometric complementarity between the two monomeric structures. Alignment of two geometrically-complementary triangles results in a rigid-body transformation that bounds the two monomers to each-other, an efficient process referred to as geometric hashing. The set of rigid-body transformations can be reduced by focusing only on those that align active triangles of evolutionary-conserved critical points.
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用盆跳法对低能量蛋白质结构进行采样
本文提出了一种新的算法来有效地生成二聚体的近原生构型。该算法将刚性蛋白质-蛋白质对接作为一个优化问题,并建立在盆地跳跃框架上,以得到二聚体能量表面上对应于低能量局部最小值的样本结合构型。该算法的核心是由几何处理驱动的。对每个未绑定结构进行分析,通过一个稀疏的临界点集来表示它们的表面。在这些点上定义三角形,以确定两个单体结构之间的几何互补区域。两个几何互补三角形的对齐导致刚体转换,将两个单体彼此绑定,这是一个称为几何散列的有效过程。刚体变换的集合可以通过只关注那些对齐进化保守临界点的活动三角形的刚体变换来减少。
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