分子动力学
连续介质力学
微尺度化学
统计物理学
非线性系统
经典力学
多尺度建模
物理
数学
计算化学
化学
量子力学
数学教育
作者
Shaofan Li,Shingo Urata
标识
DOI:10.1016/j.cma.2016.03.048
摘要
To study the connection between atomistic molecular dynamics and macroscale continuum mechanics, we partition the Lagrangian of first-principle molecular dynamics according to its length scales. By doing so, we discover a universal three-scale structure that is embedded in the conventional molecular dynamics formulation, which provides an intrinsic and seamless transition from microscale to macroscale. The multiscale micromorphic molecular dynamics (MMMD) is built on a novel micromorphic multiplicative decomposition that couples a fine scale atomistic dynamics, a mesoscale micromorphic dynamics, and a macroscale particle dynamics of continuum mechanics together in concurrent fashion. In this work, we discuss the relationship between MMMD and nonlinear continuum mechanics, its computational algorithm, and how to use it to simulate phase transformation under non-equilibrium conditions.
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