The regular upper-bound approach in metal-forming processes is extended to time-dependent processes. The ultimate goal is to estimate, in an approximate manner, time rate effects such as machine speed and material inertia, on the forming load of time independent materials. The admissible velocity field with associated jumps is used to generate an acceleration flow field and associated flow resistance. Two fundamental nondimensional numbers emerge from the analysis for all processes considered. One is related to the speed at which the deforming load is applied, ρu/σ0 (called the “kinetic head”) and the second is related to the acceleration of the deforming tool and its contact area with the flowing metal ρu˙0R/σ0 (called the “dynamic head”). The uniqueness of each specific process is characterized by appropriate functions representing the unsteady (or steady) pertinent geometry of the product and multiplying the foregoing numbers. The resulting expressions appear to be dominant only at relatively high speed and/or impact operations, and thus amplify the role of the time rate on the limit load. Three typical processes (forging, extrusion, and piercing) exemplify the approach with some experimental evidence.
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June 1976
Research Papers
Kinetic and Dynamic Effects on the Upper-Bound Loads in Metal-Forming Processes
Jehuda Tirosh,
Jehuda Tirosh
Material Processing and Machine Tool Center, Technion—Israel Institute of Technology, Haifa, Israel
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Shiro Kobayashi
Shiro Kobayashi
University of California at Berkeley, Berkeley, Calif.
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Jehuda Tirosh
Material Processing and Machine Tool Center, Technion—Israel Institute of Technology, Haifa, Israel
Shiro Kobayashi
University of California at Berkeley, Berkeley, Calif.
J. Appl. Mech. Jun 1976, 43(2): 314-318 (5 pages)
Published Online: June 1, 1976
Article history
Received:
July 1, 1975
Revised:
August 1, 1975
Online:
July 12, 2010
Citation
Tirosh, J., and Kobayashi, S. (June 1, 1976). "Kinetic and Dynamic Effects on the Upper-Bound Loads in Metal-Forming Processes." ASME. J. Appl. Mech. June 1976; 43(2): 314–318. https://doi.org/10.1115/1.3423831
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