Symposium: Effect of Multiaxial Stresses on Metals - The Mechanical Equation of State (Metals Tech., Sept. 1946, T. P. 2034, with discussion)

The American Institute of Mining, Metallurgical, and Petroleum Engineers
John H. Hollomon
Organization:
The American Institute of Mining, Metallurgical, and Petroleum Engineers
Pages:
11
File Size:
417 KB
Publication Date:
Jan 1, 1947

Abstract

In a recent paper,' a very early suggestion by Ludwik2 concerning the nature of the mechanical behavior of metals has becn reexamined and extended. In essence it was suggested that there exists, at least under certain conditions, a mechanical equation of state; that the stress required for flow depends upon the instantaneous values of the strain, strain rate, and temperature, and not upon their past values. It is proposed that under these circumstances thc stress does not depend upon past history of these variables, but is like the temperature of a gas that depends only upon the instantaneous values of the pressure and volume. This notion has not been applied to present-day studies of metals, though it is especially applicable to the study of creep. It is the purpose of this paper to analyze the significance and possible range of applicability of this idea and to determine how it influences the accepted ideas concerning creep. Stress-strain Relations It is wcll known that the stress-strain curves of metals are influenced by both train rate and temperature. For a fixed strain rate and temperature there is associated with each metal a stress-strain curve. If either the strain rate or temperature is changed a new stress-strain curve will be characteristic (Fig. I). A much more genera1 relation between the effects of these variables is possible, however. Consider the stress-strain curves of Fig. I determined at
Citation

APA: John H. Hollomon  (1947)  Symposium: Effect of Multiaxial Stresses on Metals - The Mechanical Equation of State (Metals Tech., Sept. 1946, T. P. 2034, with discussion)

MLA: John H. Hollomon Symposium: Effect of Multiaxial Stresses on Metals - The Mechanical Equation of State (Metals Tech., Sept. 1946, T. P. 2034, with discussion). The American Institute of Mining, Metallurgical, and Petroleum Engineers, 1947.

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