An Approximate Method of Estimating the Yield of a Strip Under Tension Cut by Serrated Surfaces on Opposite Faces

[+] Author and Article Information
Jingyu Shi, D. L. S. McElwain

Centre in Statistical Science and Industrial Mathematics, Queensland University of Technology, GPO Box 2434, Brisbane, QLD 4001, Australia

S. A. Domanti

Industrial Automation Services PTY. LTD., PO Box 3100, Teralba, NSW 2284, Australia

J. Eng. Mater. Technol 125(2), 170-175 (Apr 04, 2003) (6 pages) doi:10.1115/1.1555656 History: Received April 15, 2002; Revised November 19, 2002; Online April 04, 2003
Copyright © 2003 by ASME
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Domanti, S. A., Edwards, W. J., and Thomas, P. J., 1994, “A Model for Foil and Thin Strip Rolling,” Association of Iron and Steel Engineers Annual Convention, Cleveland.
Bay,  N., and Wanheim,  T., 1976, “Real Area of Contact and Friction Stress at High Pressure Sliding Contact,” Wear, 38, pp. 201–209.
Larsson,  J., Biwa,  S., and Storakers,  B., 1999, “Inelastic Flattening of Rough Surfaces,” Mech. Mater., 31, pp. 29–41.
Pawelski, O., Rasp, W., and Loffler, L., 1987, “A Plastomechanical Model of the Transfer of Surface Roughness From Tool to Workpiece,” in Advanced Technology of Plasticity, Proc. 2nd. International Conference on Technology of Plasticity, Springer-Verlag, Berlin.
Shi,  J., McElwain,  D. L. S., and Domanti,  S. A., 2002, “Some Plastic Deformation Modes for Indentation of Half Space by a Rigid Body With Serrated Surface as a Model of Roughness Transfer in Metal Forming,” ASME J. Eng. Mater. Technol., 124, pp. 146–151.
Avitzur, B., 1987, “A Model for the Characterization of Friction Resistance to Sliding as a Function of Load, Speed and Viscosity, and Geometry,” in Advanced Technology of Plasticity, Proc. 2nd. International Conference on Technology of Plasticity, Springer-Verlag, Berlin.
Black,  A. J., Kopalinsky,  E. M., and Oxley,  P. L. B., 1992, “An Investigation of the Interaction of Model Asperities of Similar Hardness,” Wear, 153, pp. 245–261.
Sutcliffe,  M. P. F., 1988, “Surface Asperity Deformation in Metal Forming Processes,” Int. J. Mech. Sci., 30, pp. 847–868.
Sutcliffe,  M. P. F., 1999, “Flattening of Random Rough Surfaces in Metal Forming Processes,” ASME J. Tribol., 121, pp. 433–440.
Domanti, S. A., 1996, “Investigation Into the Modelling of Dry Temper Rolling,” Industrial Automation Services Internal Report.
Hill,  R., 1953, “On the Mechanics of Cutting Metal Strips With Knife-Edged Tools,” J. Mech. Phys. Solids, 1, pp. 264–270.
Hill,  R., Lee,  E. H., and Tupper,  S. J., 1947, “The Theory of Wedge Indentation of Ductile Materials,” Proc. R. Soc. London, Ser. A, 188, pp. 273 –290.
Hill,  R., 1950, “A Theoretical Investigation of the Effect of Specimen Size in the Measurement of Hardness,” Philos. Mag., 41, pp. 745–753.
Bishop,  J. F. W., 1953, “On the Complete Solution to Problems of Deformation of a Plastic-Rigid Material,” J. Mech. Phys. Solids, 2, pp. 43–53.
Shindo,  A., 1972, “A Theoretical Analysis of Indentation Hardness, Part I: Slip-Line Fields for Wedge Indentation,” Memoirs Faculty of Engineerings, Kobe University, 18, pp. 65–88.
Dodd,  B., and Osakada,  K., 1974, “A Note on the Types of Slip-Line Field for Wedge Indentation Determined by Computer,” Int. J. Mech. Sci., 16, pp. 931–938.
Ewing,  D. J. F., 1967, “A Series-Method for Constructing Plastic Slipline Fields,” J. Mech. Phys. Solids, 15, pp. 105–114.
Johnson, W., Sowerby, R., and Venter, R. D., 1982, Plane Strain Slip Line Fields for Metal Deformation Processes, Pergamon Press, Oxford.
Mazur, V. L., Kolensnichenko, B. P., and Pargamonov, E. A., 1975, “Power and Force Parameters of the Skin-Passing Process,” Steel in USSR, pp. 502–506.


Grahic Jump Location
Indentation of a strip by rigid bodies with serrated surfaces
Grahic Jump Location
Variation of the lift-up angle ξ with the semi-angle θ of the wedge at the early stage of indentation
Grahic Jump Location
The proposed slip line field around the end teeth at the critical stage for blunt teeth (θ>22 °10)
Grahic Jump Location
The hodograph corresponding to the slip line field shown in Fig. 3
Grahic Jump Location
Slip line field for the calculation of h⁁/a and σ̄e/(2k) in the indentation by a wedge
Grahic Jump Location
Variation of the critical average pressure p̄/(2k)×100 with the semi-angle of the teeth θ for c/H=50. Solid line: σ/(2k)=0; Dashed line: σ/(2k)=0.5.
Grahic Jump Location
Variation of the critical average pressure p̄/(2k) with half thickness H for σ/(2k)=0 and (1) c=0.025,θ=68.2 deg, and (2) c=0.05, θ=78.7 deg (lines with the big black markers). Solid line: present approximation; Dotted line: Domanti’s approximation.




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