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Thermodynamics and continuum fracture mechanics for nonlocal-elastic plastic materials

机译:非局部弹性塑料材料的热力学和连续断裂力学

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摘要

Nonlocal elasticity is used as an improved elasticity model which engenders no crack-tip stress singularities and thus makes applicable the classical stress-based failure criteria. Considering nonlocal-elastic plastic materials exposed to softening by particle decohesion in a process surface and to subsequent surface separation by fracture, fracture mechanics is addressed within the framework of irreversible internal-variable thermodynamics in the hypothesis of small strains and arbitrary (but sufficiently regular)fracture surface(crack surface plus process surface). The state equations and the energy dissipation densities are derived for the bulk material and for the process surface, for both of which thermodynamically consistent evolutive equations are also proposed.
机译:非局部弹性用作改进的弹性模型,该模型不会产生裂纹尖端的应力奇异性,因此可以应用基于经典应力的破坏准则。考虑到非局部弹性塑料材料会因过程表面中的颗粒脱粘而软化并随后因断裂而分离,因此在小应变和任意(但足够规则)的假设下,在不可逆的内部变量热力学框架内解决了断裂力学问题。断裂面(裂纹面加过程面)。推导了散装材料和过程表面的状态方程和能量耗散密度,为此还提出了热力学一致的演化方程。

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