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Spatial updating in the great grand canonical ensemble

机译:大正则合奏中的空间更新

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In spatial updating grand canonical Monte Carlo, particle transfers are implemented by examining the local environment around a point in space. In the present work, these algorithms are extended to very high densities by allowing the volume to fluctuate, thus forming a great grand canonical ensemble. Since fluctuations are unbounded, a constraint must be imposed. The constrained ensemble may be viewed as a superposition of either constant-pressure or grand canonical ensembles. Each simulation of the constrained ensemble requires a set of weights that must be determined iteratively. The outcome of a single simulation is the density of states in terms of all its independent variables. Since all extensive variables fluctuate, it is also possible to estimate absolute free energies and entropies from a single simulation. The method is tested on a system of hard spheres and the transition from the fluid to a face-centered cubic crystal is located with high precision.
机译:在空间更新大正则蒙特卡洛中,粒子转移是通过检查空间点周围的局部环境来实现的。在当前工作中,通过允许体积波动,将这些算法扩展到非常高的密度,从而形成了一个很好的宏大规范合奏。由于波动是无限的,因此必须施加约束。约束合奏可以看作是恒压或大正则合奏的叠加。约束合奏的每个模拟都需要一组权重,这些权重必须迭代确定。单个模拟的结果是状态密度(以其所有自变量表示)。由于所有广泛的变量都在波动,因此也可以从单个模拟中估计绝对自由能和熵。该方法在硬球体系统上进行了测试,并且可以高精度地确定从流体到面心立方晶体的过渡。

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