Volume 33 Issue 05
May  2007
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Han Fei, Wan Min, Wu Xiangdong, et al. FEM design of cruciform biaxial tensile specimen based on limit stress analysis[J]. Journal of Beijing University of Aeronautics and Astronautics, 2007, 33(05): 600-604. (in Chinese)
Citation: Han Fei, Wan Min, Wu Xiangdong, et al. FEM design of cruciform biaxial tensile specimen based on limit stress analysis[J]. Journal of Beijing University of Aeronautics and Astronautics, 2007, 33(05): 600-604. (in Chinese)

FEM design of cruciform biaxial tensile specimen based on limit stress analysis

  • Received Date: 09 Jun 2006
  • Publish Date: 31 May 2007
  • The cruciform biaxial tensile test is an effective and practical method to realize the process of complex strain paths for the investigation of subsequent yield behavior and forming limit of sheet metal, and the key questions should be solved including the large deformation, homogeneousness of stress distribution and the method to measure the stress in the center region. Using cruciform specimen with thinning center region, the necking even fracture was realized. Three types of cruciform specimen with different geometrical shape of thinning center region were presented, and the homogeneous distribution of stress, the appearance of largest deformation and the avoidence of stress concentration in the center region were analysed. A mathematical method was discussed to calculate the stress in the center region. The result shows that the cruciform specimen with square thinning center region is the superior device for the investigation of forming limit stress diagram(FLSD) to obtain the more homogeneous stress distribution in the center region, to realize the large deformation and the fracture appears in the center region more easily, and to control the stress concentration preferably.

     

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  • [1] 万敏, 周贤宾. 复杂加载路径下板料屈服强化与成形极限的研究进展[J]. 塑性工程学报,2000,2(7):35-39 Wan Min, Zhou Xianbin. Research progress on the yielding, hardening and forming limit of sheet metals under complex loading paths[J]. Journal of Plastic Engineering, 2000,2(7):35-39(in Chinese) [2] Brunet M, Mguil S, Morestin F. Analytical and experimental studies of necking in sheet metal forming processes[J]. J Mater Process Tech,1998,80/81:40-46 [3] Arrieux R, Bedrin C, Boivin M. Determination of an intrinsic forming limit stress diagram for isotropic sheets 12th Biennial Congress-International Deep Drawing Research Group. Milan:Assoc Italiana di Metallurgia,1982:61-71 [4] Stoughton T B. A general forming limit criterion for sheet metal forming[J]. Int J Mech Sci,2000,42:1-27 [5] 谢英, 万敏, 韩非. 板料成形极限应力图研究[J]. 机械工程学报,2005,41(7):45-49 Xie Ying, Wan Min, Han Fei. The investigation of FLSD of sheet metals[J]. Chinese Journal of Mechanical Engineering, 2005, 41(7):45-49(in Chinese) [6] 吴向东. 不同加载路径下各向异性板料塑性变形行为的研究 . 北京:北京航空航天大学机械工程及自动化学院, 2004 Wu Xiangdong. Research on the plastic deformation behavior of anisotropic sheet metal under different loading paths . Beijing:School of Mechanical Engineering and Automation, Beijing University of Aeronautics and Astronautics, 2004(in Chinese) [7] Moondra S, Kinsey B L. Determination of cruciform specimen for stress based failure criterion evaluation[J]. Transactions of NAMRI/SME, 2004,32:247-254 [8] Demmerle S, Boehler J P. Optimal design of biaxial tensile cruciform specimens[J]. Journal of Mechanics and Physics of Solids,1993,41(1):143-181 [9] Yu Y, Wan M, Wu X D, et al. Design of a cruciform biaxial tensile specimen for limit strain analysis by FEM[J]. Journal of Materials Processing Technology,2002,123(1):67-70 [10] Wu X D, Wan M, Zhou X B. Biaxial tensile test of cruciform specimen under complex loading[J]. Journal of Materials Processing Technology,2005,168:181-183
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