优化纯剪切实验,正确表征薄壁铝合金管的剪切特性

IF 2 3区 工程技术 Q2 MATERIALS SCIENCE, CHARACTERIZATION & TESTING
S. Zhang, X. Wang, W. Hu, G. Liu
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引用次数: 0

摘要

背景对于不改变圆形几何形状的各向异性薄壁管材,目前只能获得初始屈服和随后沿轴向和圆周方向塑性变形的实验数据。这些实验数据不足以构建用于模拟管材变形过程的各向异性构成关系。方法在剪切实验中使用了两个半圆心轴和一个特殊设计的管状试样。通过有限元模拟对试样形状和心轴结构进行了优化。讨论了剪切区长度和轴向槽长度等试样形状对剪切区应力状态的影响。在剪切实验中使用了薄壁 5052 铝管,并使用了优化后的试样形状。为了了解各向异性管材的拉伸性能和剪切性能之间的对应关系,使用 Mises、Tresca、Hill48 和 Barlat-lian 构成函数将单轴拉伸应力-应变关系等效转换为剪切应力-应变关系。根据试验结果,纯剪应力状态可以维持到较大的变形程度。使用 Mises、Tresca、Hill48 和 Barlat-lian 构成函数,将实验剪应力-应变关系与基于单轴拉伸试验的换算应力-应变关系进行了比较。结果表明,转换后的应力-应变关系与剪切应力-应变关系之间存在很大差异。结论 这种测试方法可以提供必要的经验数据,即主应力方向沿与管轴线成 45° 角的方向。某些各向异性材料的剪切塑性变形特性无法用拉伸试验的实验数据等效描述。通过这种新型实验方法获得的剪切特性可用于各向异性构成关系的表征,以模拟管材的变形过程。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Optimizing Pure Shear Experiment to Properly Characterize the Shear Properties of Thin-Walled Aluminum Alloy Tubes

Optimizing Pure Shear Experiment to Properly Characterize the Shear Properties of Thin-Walled Aluminum Alloy Tubes

Background

For an anisotropic thin-walled tube without changing its circular geometry, only the experimental data of initial yield and subsequent plastic deformation along the axial and circumferential directions can be obtained till now. These experimental data are not sufficient to construct an anisotropic constitutive relation for simulations of tube deformation processes.

Objective

A novel shear test of tubular materials is proposed to achieve the state of shearing plastic deformation along the axial direction of thin-walled tubes.

Methods

Two semi-circle mandrels and one specially designed tubular specimen are used in the shear experiment. Optimizations of the specimen shape and mandrel structure were carried out by using FE simulation. The influence of the specimen shape, such as the length of the shear zone and the length of the axial slot, on the stress state of the shear zone was discussed. A thin-walled 5052 aluminum tube was used in the shear experiment using the optimized specimen shape. To understand the corresponding relationship between the tensile properties and the shear properties of an anisotropic tube, the uniaxial tension stress-strain relationship was equivalently transformed to the shear stress-stain relationship using the Mises, Tresca, Hill48, and Barlat-lian constitutive functions.

Results

After optimizing the specimen shape, the shearing condition of the tested tube is closer to the pure shear stress state. Based on the tests, the pure shear stress state can be maintained to a large deformation extent. The experimental shear stress-strain relationship was compared with the converted stress-strain relationship based on the uniaxial tension tests using the Mises, Tresca, Hill48, and Barlat-lian constitutive functions. The results show a large difference between the transformed stress-strain relationship and the shear stress-strain relationship.

Conclusions

This testing method can provide necessary empirical data with the principal stress directions along the direction at an angle of 45° to the tube axis. The shear plastic deformation properties of some anisotropic materials cannot be equivalently described by the experimental data of the tensile test. The shearing characteristics obtained by this novel experimental method can be applied to the characterizations of anisotropic constitutive relations for simulations of tube deformation processes.

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来源期刊
Experimental Mechanics
Experimental Mechanics 物理-材料科学:表征与测试
CiteScore
4.40
自引率
16.70%
发文量
111
审稿时长
3 months
期刊介绍: Experimental Mechanics is the official journal of the Society for Experimental Mechanics that publishes papers in all areas of experimentation including its theoretical and computational analysis. The journal covers research in design and implementation of novel or improved experiments to characterize materials, structures and systems. Articles extending the frontiers of experimental mechanics at large and small scales are particularly welcome. Coverage extends from research in solid and fluids mechanics to fields at the intersection of disciplines including physics, chemistry and biology. Development of new devices and technologies for metrology applications in a wide range of industrial sectors (e.g., manufacturing, high-performance materials, aerospace, information technology, medicine, energy and environmental technologies) is also covered.
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