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首页> 外文期刊>International Journal of Plasticity >Mechanical response of stainless steel subjected to biaxial load path changes: Cruciform experiments and multi-scale modeling
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Mechanical response of stainless steel subjected to biaxial load path changes: Cruciform experiments and multi-scale modeling

机译:经过双轴载荷路径的不锈钢机械响应变化:十字形实验和多尺度建模

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摘要

We propose a multi-scale modeling approach that can simulate the microstructural and mechanical behavior of metal/alloy parts with complex geometries subjected to multi-axial load path changes. The model is used to understand the biaxial load path change behavior of 316L stainless steel cruciform samples. At the macroscale, a finite element approach is used to simulate the cruciform geometry and numerically predict the gauge stresses, which are difficult to obtain analytically. At each material point in the finite element mesh, the anisotropic viscoplastic self consistent model is used to simulate the role of texture evolution on the mechanical response. At the single crystal level, a dislocation density based hardening law that appropriately captures the role of multi-axial load path changes on slip activity is used. The combined approach is experimentally validated using cruciform samples subjected to uniaxial load and unload followed by different biaxial reloads in the angular range [27 degrees, 90 degrees]. Polycrystalline yield surfaces before and after load path changes are generated using the full-field elasto-viscoplastic fast Fourier transform model to study the influence of the deformation history and reloading direction on the mechanical response, including the Bauschinger effect, of these cruciform samples. Results reveal that the Bauschinger effect is strongly dependent on the first loading direction and strain, intergranular and macroscopic residual stresses after first load, and the reloading angle. The microstructural origins of the mechanical response are discussed.
机译:我们提出了一种多尺度建模方法,可以模拟金属/合金部件的微观结构和力学行为,具有多轴载路径变化的复杂几何形状。该模型用于了解316L不锈钢十字形样品的双轴负荷路径变化行为。在Macroscale,有限元方法用于模拟十字形几何,并且数值预测难以分析地获得的仪表应力。在有限元网格中的每个材料点,各向异性粘性自我一致模型用于模拟纹理演化对机械响应的作用。在单晶水平下,使用适当地捕获多轴负荷路径变化对滑移活性的脱位密度的硬化定律。使用经过单轴载荷的十字形样品进行实验验证的组合方法,然后在角度范围内进行不同的双轴重新加载[27度,90度]。使用全场弹性粘塑料快速傅里叶变换模型生成负载路径变化前后的多晶屈服表面,以研究变形历史和重新加载方向对这些十字形样品的机械响应的影响,包括Bauschinger效应。结果表明,Bauschinger效应强烈依赖于第一负载后的第一加载方向和应变,晶间和宏观残留应力,以及重新装载角。讨论了机械响应的微观结构起源。

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