欢迎登录材料期刊网

材料期刊网

高级检索

采用梯度塑性理论,考虑了峰值剪切应力之后的材料承载能力缓慢降低的过程及承载能力快速降低的过程,推导了剪切带内部的剪切变形、应变及温度分布的公式.计算了Ti-6Al-4V剪切带内部塑性剪切应变,温度的分布及演变.在剪切带内部,塑性剪切应变及温度分布是高度不均匀的,这种不均匀性随着施加的塑性剪切应变的增加而增加.随着流动剪切应力的降低,剪切带内部的最大塑性剪切应变线性增加,最高温度非线性增加.由于微结构效应,基于梯度塑性理论的剪切带内部的最大塑性剪切应变及最高温度的预测值高于经典理论的预测值.将Ti-6Al-4V剪切带内部的剪切变形及应变的理论结果与根据前人高速摄影实验图片的计算结果进行了对比,理论与实验结果的趋势非常吻合,在数值上,剪切带内部的最大剪切应变的理论值仍低于实测值.

参考文献

[1] Liao SC.;Duffy J. .Adiabatic smear bands in a Ti-6Al-4V titanium alloy[J].Journal of the Mechanics and Physics of Solids,1998(11):2201-2231.
[2] Zhou M.;Ravichandran G.;Rosakis AJ. .DYNAMICALLY PROPAGATING SHEAR BANDS IN IMPACT-LOADED PRENOTCHED PLATES .1. EXPERIMENTAL INVESTIGATIONS OF TEMPERATURE SIGNATURES AND PROPAGATION SPEED[J].Journal of the Mechanics and Physics of Solids,1996(6):981-1006.
[3] 杨扬,熊俊,杨续跃.Microstructure evolution mechanism in adiabatic shear band in TA2[J].中国有色金属学会会刊(英文版),2004(04):670-674.
[4] DiLellio J A et al.[J].Mechanics of Materials,2003,35(3-6):571.
[5] Li S F;Liu W K;Qian D et al.[J].Computer Methods in Applied Mechanics and Engineering,2001,191(1-2):73.
[6] Bai Y;Bodd B.Adiabatic Shear Localization[M].Oxford:Pergamon Press,1992
[7] Yongbo XU,M.A.Meyers.Microstructural Evolution of Localized Shear Bands Induced during Explosion in Ti-6Al-4V Alloy[J].材料科学技术学报(英文版),2003(05):385-387.
[8] Daridon L;Oussouaddi O;Ahzi S .Influence of the material constitutive models on the adiabatic shear band spacing: MTS, power law and Johnson-Cook models[J].International Journal of Solids and Structures,2004(11/12):3109-3124.
[9] 杨扬,程信林,李正华,莫文剑,高文柱,裴大荣.冶金因素影响绝热剪切带形成的金相观察[J].稀有金属材料与工程,2003(04):261-263.
[10] 程兴旺,王富耻,王鲁,李树奎.垂直侵彻钢靶过程中钨合金壳体破坏机理研究[J].稀有金属材料与工程,2002(06):427-431.
[11] Wang X B et al.[J].Journal of University of Science and Technology Beijing,2004,11(01):5.
[12] Xuebin Wang,Shuhong Dai,LONG Hai.Quantitative calculation for the dissipated energy of fault rock burst based on gradient-dependent plasticity[J].北京科技大学学报(英文版),2004(03):197-201.
[13] 王学滨.Analysis of progressive failure of pillar and instability criterion based on gradient-dependent plasticity[J].中南工业大学学报(英文版),2004(04):445-450.
[14] Wang X B;Yang M;Pan Y S .[J].KEY ENGINEERING MATERIALS,2004,274-276:99.
[15] Wang X B .[J].KEY ENGINEERING MATERIALS,2005,293-294:719.
[16] 王学滨,代树红,海龙,潘一山.Analysis of localized shear deformation of ductile metal based on gradient-dependent plasticity[J].中国有色金属学会会刊(英文版),2003(06):1348-1353.
[17] 王学滨,杨梅,于海军,海龙,潘一山.Localized shear deformation during shear band propagation in titanium considering interactions among microstructures[J].中国有色金属学会会刊(英文版),2004(02):335-339.
[18] 王学滨.Calculation of temperature distribution in adiabatic shear band based on gradient-dependent plasticity[J].中国有色金属学会会刊(英文版),2004(06):1062-1067.
[19] 王学滨,杨梅,赵扬锋.考虑微小结构相互作用的钛及Ti-6Al-4V真应力-真应变曲线解析解[J].稀有金属材料与工程,2005(03):346-349.
[20] Wang X B;Yang M;Jiang J .[J].钢铁研究学报(英文版),2005,12(03):34.
上一张 下一张
上一张 下一张
计量
  • 下载量()
  • 访问量()
文章评分
  • 您的评分:
  • 1
    0%
  • 2
    0%
  • 3
    0%
  • 4
    0%
  • 5
    0%