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Molecular dynamics simulations of mixed hard-core/continuous potentials: Algorithms and application.

机译:混合硬核/连续电位的分子动力学模拟:算法和应用。

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Many model molecular interactions of theoretical and practical importance are mixtures of hard-core (discontinuous)/continuous potentials. However, dynamical simulation studies of such systems have been greatly hindered by the lack of a viable molecular-dynamics simulation algorithms. We develop and apply, a set of second-order, time-reversible algorithms for constant energy (NVE) and constant temperature (NVT) molecular-dynamics (MD) simulation of systems with mixed hard-core/continuous potentials. The NVE method, which we call Collision Verlet, is constructed using operator splitting techniques similar to those that have been used successfully to generate a variety molecular-dynamics integrators. The five NVT algorithms that we present, are generated by combining real-time Nosé thermostats with Collision Verlet. One is based on the Nosé-Hoover equations of motion and four are based on the Nosé-Poincare real-time formulation of Nosé dynamics. In addition, we use one of the four Nosé-Poincare algorithms to calculate diffusion constants in model fluids consisting of hard spheres with an attractive inverse-sixth-power continuous potential.
机译:许多具有理论和实践意义的模型分子相互作用都是硬核(不连续)/连续电势的混合物。但是,由于缺乏可行的分子动力学模拟算法,大大阻碍了此类系统的动力学模拟研究。我们开发并应用了一套二阶时间可逆算法,用于恒定能量( NVE )和恒定温度( NVT )分子动力学(MD)模拟具有硬核/连续电位混合的系统。 NVE 方法(我们称为Collision Verlet)是使用运算符拆分技术构造的,该技术类似于成功用于生成各种分子动力学积分器的那些方法。我们介绍的五种 NVT 算法是通过将实时Nosé温控器与Collision Verlet结合而生成的。一种是基于Nosé-Hoover的运动方程式,另一种是基于Nosé-Poincare实时的Nosé动力学公式。此外,我们使用四种Nosé-Poincare算法之一来计算模型流体的扩散常数,该模型流体由具有有吸引力的反六次幂连续电势的硬球组成。

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