周动力
弹性(物理)
有限应变理论
变形(气象学)
机械
材料科学
经典力学
分子动力学
断裂(地质)
连续介质力学
物理
有限元法
复合材料
热力学
量子力学
作者
E. Askari,Florin Bobaru,Richard B. Lehoucq,Michael L. Parks,Stewart Silling,Olaf Weckner
出处
期刊:Journal of physics
[IOP Publishing]
日期:2008-07-01
卷期号:125: 012078-012078
被引量:259
标识
DOI:10.1088/1742-6596/125/1/012078
摘要
The paper presents an overview of peridynamics, a continuum theory that employs a nonlocal model of force interaction. Specifically, the stress/strain relationship of classical elasticity is replaced by an integral operator that sums internal forces separated by a finite distance. This integral operator is not a function of the deformation gradient, allowing for a more general notion of deformation than in classical elasticity that is well aligned with the kinematic assumptions of molecular dynamics. Peridynamics effectiveness has been demonstrated in several applications, including fracture and failure of composites, nanofiber networks, and polycrystal fracture. These suggest that peridynamics is a viable multiscale material model for length scales ranging from molecular dynamics to those of classical elasticity.
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