1957
DOI: 10.1179/mtlr.1957.2.1.361
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The Theory of Extrusion

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Cited by 4 publications
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“…They suggested that the pressure for plane strain and axisymmetric extrusions for equal reductions of area might be expected to be approximately the same. This suggestion was argued by Johnson [11] and Bishop [12], who presented empirical formulas for extrusion pressure. The upper bound approach was applied by Avitzur [5] to compute the energies expended in wire drawing and extrusion through a rigid conical die and by Osakada and Nimi [13] to calculate the extrusion pressure for the radial flow field through a conical die for a rigid perfectly plastic material.…”
Section: Introductionmentioning
confidence: 96%
“…They suggested that the pressure for plane strain and axisymmetric extrusions for equal reductions of area might be expected to be approximately the same. This suggestion was argued by Johnson [11] and Bishop [12], who presented empirical formulas for extrusion pressure. The upper bound approach was applied by Avitzur [5] to compute the energies expended in wire drawing and extrusion through a rigid conical die and by Osakada and Nimi [13] to calculate the extrusion pressure for the radial flow field through a conical die for a rigid perfectly plastic material.…”
Section: Introductionmentioning
confidence: 96%
“…After a steep increase, the temperature graph flattens out, and then remains flat during the stroke, or it may increase all the time, eventually drop down towards the end of the stroke, after having passed over a maximum value. As regards temperature determined by theory, already in 1956, Bishop 5 showed the presence of a hot spot in the extrusion metal at the entrance to/ in the die bearing, by calculation and drawing of iso-temperature lines on the longitudinal section of the billet. Numerical methods, as the finite-difference method, were later developed.…”
Section: Introductionmentioning
confidence: 99%