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Microstructure to Macro-Scale Using Gradient Plasticity with Temperature and Rate Dependent Length Scale

机译:使用温度和速率相关的长度尺度的梯度可塑性对宏观结构进行宏观尺度化

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Gradient plasticity theory formulates a constitutive framework on the continuum level that bridges the gap between the micromechanical plasticity and classical continuum plasticity by incorporating the material length scale. A micromechanical-based model of variable material intrinsic length scale is developed in the present work which allows for variations in temperature and strain rate and its dependence on the grain size and accumulated plastic strain. The material constants of the proposed model are calibrated using the size e_ect encounter in nanohardness experiments. In this regard, two di_erent physically based models for Temperature and Rate Indentation Size E_ects (TRISE) are also developed in this work for single and polycrystalline metals by considering di_erent expressions of the geometrical necessary dislocation (GND) density. The results of indentation experiments performed on various single- and polycrystalline materials are then used here to implement the aforementioned framework in order to predict simultaneously the TRISE and variable length scale at di_erent temperatures, strain rates and various grain sizes.
机译:梯度可塑性理论在连续体水平上建立了本构框架,通过结合材料的长度尺度,弥合了微机械可塑性和经典连续体可塑性之间的差距。在当前工作中,开发了基于微机械的可变材料固有长度尺度模型,该模型允许温度和应变率的变化以及其对晶粒尺寸和累积塑性应变的依赖性。使用纳米硬度实验中遇到的尺寸效应,对提出的模型的材料常数进行了校准。在这方面,在这项工作中,通过考虑几何必要位错(GND)密度的不同表达式,还为单晶和多晶金属开发了两个基于物理的温度和速率压痕尺寸效应(TRISE)模型。然后在这里使用在各种单晶和多晶材料上进行的压痕实验的结果来实现上述框架,以便同时预测在不同温度,应变速率和各种晶粒尺寸下的TRISE和可变长度尺度。

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