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A grid-based algorithm in conjunction with a gaussian-based model of atoms for describing molecular geometry

机译:一种基于网格的基于Gaussian基原子模型的算法,用于描述分子几何形状

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A novel grid-based method is presented, which in conjunction with a smooth Gaussian-based model of atoms, is used to compute molecular volume (MV) and surface area (MSA). The MV and MSA are essential for computing nonpolar component of free energies. The objective of our grid-based approach is to identify solute atom pairs that share overlapping volumes in space. Once completed, this information is used to construct a rooted tree using depth-first method to yield the final volume and SA by using the formulations of the Gaussian model described by Grant and Pickup (J. Phys Chem, 1995, 99, 3503). The method is designed to function uninterruptedly with the grid-based finite-difference method implemented in Delphi, a popular and open-source package used for solving the Poisson-Boltzmann equation (PBE). We demonstrate the time efficacy of the method while also validating its performance in terms of the effect of grid-resolution, positioning of the solute within the grid-map and accuracy in identification of overlapping atom pairs. We also explore and discuss different aspects of the Gaussian model with key emphasis on its physical meaningfulness. This development and its future release with the Delphi package are intended to provide a physically meaningful, fast, robust and comprehensive tool for MM/PBSA based free energy calculations. (c) 2019 Wiley Periodicals, Inc.
机译:提出了一种新的基于网格的方法,其与平滑的高斯的原子模型结合使用,用于计算分子量(MV)和表面积(MSA)。 MV和MSA对于计算自由能量的非极性分量至关重要。我们基于网格的方法的目的是识别溶质原子对,该对在空间中共享重叠的体积。一旦完成,该信息用于使用深度第一方法来构造根的树,通过使用授权和拾取器(J.Pale Chem,1995,99,3503)描述的高斯模型的配方来产生最终体积和SA。该方法旨在利用Delphi中实现的基于网格的有限差分方法来起作用,用于解决Poisson-Boltzmann等式(PBE)的流行和开源包装。我们展示了该方法的时间效果,同时还在网格分辨率的效果方面验证了其性能,溶质在网格图中定位和识别重叠原子对的准确性。我们还探讨了高斯模型的不同方面,重点强调其物理意义。此开发及其未来与Delphi Package的发布旨在为MM / PBSA的自由能计算提供物理有意义的,快速,坚固且综合的工具。 (c)2019 Wiley期刊,Inc。

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