This investigation considers the size effect on the deformation behavior of simple tension in microforming and thus proposes a simple model of the tensile flow stress of sheet metal. Experimental results reveal that the measure of the flow stress can be represented as a hyperbolic function , which is a function of (sheet thickness/grain size). The predicted flow stress agrees very well with the published experiment. Notably, a specimen with smaller grains has lower normalized flow stress for a given . Since the material properties of the macroscale specimen do not pertain to the microscale, a critical condition that distinguishes the macroscale from the microscale in the tensile flow stress is subsequently proposed, based on the “affected zone” model, the pile-up theory of dislocations, and the Hall–Petch relation. The distribution of the predicted is similar to the experimental finding that the decreases as the grain size increases. However, the orientation-dependent factor is sensitive to . Hence, further study of the orientation-dependent factor is necessary to obtain a more accurate and, thus, to evaluate and understand better the tensile flow stress of sheet metal in microforming.
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February 2009
Research Papers
Modeling of Size Effect on Tensile Flow Stress of Sheet Metal in Microforming
Daw-Kwei Leu
Daw-Kwei Leu
Department of Mechanical Engineering,
e-mail: dkleu@tsint.edu.tw
Technology and Science Institute of Northern Taiwan
, No. 2 Xue Yaun Road, Beitou, Taipei, Taiwan 112, R.O.C.
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Daw-Kwei Leu
Department of Mechanical Engineering,
Technology and Science Institute of Northern Taiwan
, No. 2 Xue Yaun Road, Beitou, Taipei, Taiwan 112, R.O.C.e-mail: dkleu@tsint.edu.tw
J. Manuf. Sci. Eng. Feb 2009, 131(1): 011002 (8 pages)
Published Online: December 11, 2008
Article history
Received:
March 31, 2008
Revised:
October 1, 2008
Published:
December 11, 2008
Citation
Leu, D. (December 11, 2008). "Modeling of Size Effect on Tensile Flow Stress of Sheet Metal in Microforming." ASME. J. Manuf. Sci. Eng. February 2009; 131(1): 011002. https://doi.org/10.1115/1.3039520
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