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可扩展且快速的具有预测性并行化方案的异质分子模拟。

Scalable and fast heterogeneous molecular simulation with predictive parallelization schemes.

机构信息

Max Planck Institute for Polymer Research, Ackermannweg 10, 55128 Mainz, Germany.

Computer, Computational, and Statistical Sciences Division, Los Alamos National Laboratory, Los Alamos, New Mexico 87545, USA.

出版信息

Phys Rev E. 2017 Nov;96(5-1):053311. doi: 10.1103/PhysRevE.96.053311. Epub 2017 Nov 27.

Abstract

Multiscale and inhomogeneous molecular systems are challenging topics in the field of molecular simulation. In particular, modeling biological systems in the context of multiscale simulations and exploring material properties are driving a permanent development of new simulation methods and optimization algorithms. In computational terms, those methods require parallelization schemes that make a productive use of computational resources for each simulation and from its genesis. Here, we introduce the heterogeneous domain decomposition approach, which is a combination of an heterogeneity-sensitive spatial domain decomposition with an a priori rearrangement of subdomain walls. Within this approach, the theoretical modeling and scaling laws for the force computation time are proposed and studied as a function of the number of particles and the spatial resolution ratio. We also show the new approach capabilities, by comparing it to both static domain decomposition algorithms and dynamic load-balancing schemes. Specifically, two representative molecular systems have been simulated and compared to the heterogeneous domain decomposition proposed in this work. These two systems comprise an adaptive resolution simulation of a biomolecule solvated in water and a phase-separated binary Lennard-Jones fluid.

摘要

多尺度和非均匀分子系统是分子模拟领域的具有挑战性的课题。特别是,在多尺度模拟的背景下对生物系统进行建模和探索材料特性,正在推动新的模拟方法和优化算法的不断发展。从计算角度来看,这些方法需要并行化方案,以便为每个模拟和从其起源充分利用计算资源。在这里,我们引入了异构域分解方法,这是一种与子域壁的先验重排相结合的异构敏感空间域分解方法。在该方法中,提出并研究了力计算时间的理论建模和扩展定律,作为粒子数量和空间分辨率比的函数。我们还通过将其与静态域分解算法和动态负载平衡方案进行比较,展示了新方法的能力。具体来说,我们模拟了两个具有代表性的分子系统,并将其与本文提出的异构域分解方法进行了比较。这两个系统包括在水中溶解的生物分子的自适应分辨率模拟和相分离的二元 Lennard-Jones 流体。

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