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Crevice Formation in Thin Plates by Stress Driven Mass Rearrangement

机译:通过应力驱动质量重新排列薄板中的缝隙形成

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The mechanism of stress driven rearrangement has been proposed to explain many observations of surface irregularity. The rearrangement of material by stress driven mass transport is an inherently unstable process, leading to crevicing and the formation of crack-like features. The early stages of fracture and corrosion can be explained by this phenomenon, particularly when the surface is in equilibrium with either its own melt or in electrochemical equilibrium with its solute. Linear and nonlinear analyses of this phenomenon to date have been for semi-infinite configurations, or states of two dimensional stress or strain. In this paper we describe a new model for nonlinear non-equilibrium mechanics of plate thinning. The governing equations involve elastic strain energy and surface energy tending to destabilize and stabilize the system, respectively. The thinning process is driven by surface diffusion, which governs the evolution of the surface profile, and the kinetic equations are consistent with the thermodynamic requirement that the free energy must decrease. The4 evolution of a plate which is perturbed from a flat profile is described using numerical and analytical methods. A fully 3+1 D coupled finite element and finite diference formulation is used to solve for the elastic strain energy and the evolution of the surface profile. It is shown that the plate thins to zero thickness in finite time, with increasingly rapid thinning at later stages. The critical wavenumber for surface instability is discussed and the morphology of the initial linear instbility is described. At late stages of the crevice growth becomes increasingly faster, and a simple model is described which accounts for its rapid acceleration.
机译:已经提出了应力驱动重排的机制来解释对表面不规则性的许多观察。通过应力驱动的大规模转运重新排列材料是一种固有的不稳定过程,导致裂缝和形成裂纹的特征。裂缝和腐蚀的早期阶段可以通过这种现象来解释,特别是当表面与其自身熔体或电化学平衡有任何熔体时的裂缝。迄今为止这种现象的线性和非线性分析是针对半无限配置,或二维应力或应变的状态。本文中文描述了一种新型薄板稀化非线性非平衡力学模型。控制方程涉及弹性应变能量和表面能,分别稳定并稳定系统。稀疏过程由表面扩散驱动,该表面扩散控制了表面轮廓的演化,并且动力学方程与自动能量必须减小的热力学要求一致。使用数值和分析方法描述从平面轮廓扰乱的板的4的进化。完全3 + 1d耦合的有限元和有限的差异配方用于解决弹性应变能和表面轮廓的演变。结果表明,在有限时间内,板染色至零厚度,随着较晚的阶段越来越快地变薄。讨论了表面不稳定性的临界波数,并描述了初始线性可稳定性的形态。在缝隙增长的后期逐渐变得越来越快,描述了一种简单的模型,其占其快速加速度。

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