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Mechanism-based strain gradient plasticity- I.Theory

机译:基于机理的应变梯度可塑性-I。理论

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A mechanism-based theory of strain gradient plasticity (MSG) is proposed based on a n1ultiscale framework linking the microscale notion of statistically stored and geometrically necessary dislocations to the mesoscale notion of plastic strain and strain gradient. This theory is motivated by our recent analysis of indentation experiments which strongly suggest a linear dependence of the square of plastic flow stress on strain gradient. While such linear dependence is predicted by the Taylor hardening model relating the flow stress to dislocation density, existing theories of strain gradient plasticity have failed to explain such behavior. We believe that a mesoscale theory of p1asticity shou1d not only be based on stress strain behavior obtained from macroscopic mechanical tests, but should also draw information from micromechanical. gradient--dominant tests such as micro-indentation or nano--indentation. According to this viewpoint, we explore an alternative formulation of strain gradient plasticity in which the Taylor model is adopted as a founding principle. We distinguish the microscale at which dislocation interaction is considered from the mesoscale at which the plasticity theory is formulated. On the microscale, we assume that higher order stresses do not exist. that the square of flow stress increases linearly with the density of geometrically necessary dislocations, strictly following the Taylor model, and that the plastic flow retains the associative structure of conventional plasticity. On the mesoscale, the constitutive equations are constructed by averaging micr
机译:基于多尺度框架,提出了一种基于机制的应变梯度可塑性(MSG)理论,该框架将统计存储的和几何上必要的位错的微观概念与塑性应变和应变梯度的中尺度概念联系起来。该理论是由我们最近对压痕实验的分析所激发的,该分析强烈表明塑性流动应力的平方与应变梯度呈线性关系。尽管泰勒硬化模型将流动应力与位错密度相关联,从而预测了这种线性相关性,但现有的应变梯度可塑性理论未能解释这种行为。我们认为,塑性的中尺度理论不仅应基于宏观力学测试获得的应力应变行为,而且还应从微观力学中获取信息。梯度-主要测试,例如微压痕或纳米压痕。根据这一观点,我们探索了一种以泰勒模型为基础的应变梯度可塑性的替代公式。我们区分考虑位错相互作用的微观尺度与制定可塑性理论的微观尺度。在微观尺度上,我们假设不存在更高阶的应力。严格遵循泰勒模型,流动应力的平方随几何必要位错的密度线性增加,并且塑性流动保留了常规塑性的缔合结构。在中尺度上,本构方程是通过对平均

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