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ON THE COMPUTATION OF MOLECULAR SURFACE CORRELATIONS FOR PROTEIN DOCKING USING FOURIER TECHNIQUES

机译:傅立叶技术的蛋白质对接分子表面相关性计算

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The computation of surface correlations using a variety of molecular models has been applied to the unbound protein docking problem. Because of the computational complexity involved in examining all possible molecular orientations, the fast Fourier transform (FFT) (a fast numerical implementation of the discrete Fourier transform (DFT)) is generally applied to minimize the number of calculations. This approach is rooted in the convolution theorem which allows one to inverse transform the product of two DFTs in order to perform the correlation calculation. However, such a DFT calculation results in a cyclic or "circular" correlation which, in general, does not lead to the same result as the linear correlation desired for the docking problem. In this work, we provide computational bounds for constructing molecular models used in the molecular surface correlation problem. The derived bounds are then shown to be consistent with various intuitive guidelines previously reported in the proteindocking literature. Finally, these bounds are applied to different molecular models in order to investigate their effect on the correlation calculation.
机译:使用各种分子模型计算表面相关性已应用于未结合的蛋白质对接问题。由于检查所有可能的分子方向都涉及计算复杂性,因此通常应用快速傅立叶变换(FFT)(离散傅立叶变换(DFT)的快速数值实现)来最大程度地减少计算量。此方法基于卷积定理,该卷积定理允许一个人对两个DFT的乘积进行逆变换,以执行相关计算。然而,这种DFT计算导致循环或“圆形”相关,通常,其不产生与对接问题所需的线性相关相同的结果。在这项工作中,我们为构建用于分子表面相关性问题的分子模型提供了计算边界。然后显示得出的界限与先前在蛋白质对接文献中报道的各种直观指导方针一致。最后,将这些界限应用于不同的分子模型,以研究它们对相关性计算的影响。

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