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首页> 外文期刊>Journal of Computational Chemistry: Organic, Inorganic, Physical, Biological >Efficiency of alchemical free energy simulations. I. A practical comparison of the exponential formula, thermodynamic integration, and Bennett's acceptance ratio method
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Efficiency of alchemical free energy simulations. I. A practical comparison of the exponential formula, thermodynamic integration, and Bennett's acceptance ratio method

机译:炼金术自由能模拟的效率。 I.指数公式,热力学积分和Bennett验收率方法的实际比较

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We investigate the relative efficiency of thermodynamic integration, three variants of the exponential formula, also referred to as thermodynamic perturbation, and Bennett's acceptance ratio method to compute relative and absolute solvation free energy differences. Our primary goal is the development of efficient protocols that are robust in practice. We focus on minimizing the number of unphysical intermediate states (λ-states) required for the computation of accurate and precise free energy differences. Several indicators are presented which help decide when additional λ-states are necessary. In all tests Bennett's acceptance ratio method required the least number of λ-states, closely followed by the "double-wide" variant of the exponential formula. Use of the exponential formula in only strict "forward" or "backward" mode was not found to be competitive. Similarly, the performance of thermodynamic integration in terms of efficiency was rather poor. We show that this is caused by the use of the trapezoidal rule as method of numerical quadrature. A systematic study focusing on the optimization of thermodynamic integration is presented in a companion paper.
机译:我们研究了热力学积分的相对效率,指数公式的三个变体(也称为热力学微扰)和贝内特的接受比率方法,以计算相对和绝对溶剂化自由能的差异。我们的主要目标是开发在实践中可靠的有效协议。我们致力于最小化计算精确和精确的自由能差所需的非物理中间状态(λ-状态)的数量。提出了几个指标,这些指标有助于确定何时需要其他λ状态。在所有测试中,贝内特的验收率方法要求最少的λ状态,紧随其后的是指数公式的“双倍宽”变体。没有发现仅在严格的“前进”或“后退”模式下使用指数公式是有竞争力的。同样,就效率而言,热力学集成的性能也很差。我们证明这是由于使用梯形法则作为数值正交方法所致。伴随论文介绍了专注于热力学集成优化的系统研究。

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