Abstract
A micromechanics model developed in the previous work which incorporated the effect of dynamic recovery by diffusion of atoms was applied to the interpretation of the high-temperature deformation of metallic materials with ellipsoidal second-phase particles. A theoretical discussion based on this model was made on the effect of several factors including shape, particle size, orientation and elastic modulus of second phase on the work-hardening behaviour of the materials at high temperature. A good correlation was found between the result of the calculations and those of the experiments obtained by the present authors or other investigators of several kinds of metallic materials with ellipsoidal second-phase particles. The dynamic recovery model used in this study can be applied to the understanding of high-temperature deformation behaviour or to the prediction of the possible recovery mechanism of the materials.
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Tanaka, M., Iizuka, H. A model of the high-temperature deformation of metallic materials with ellipsoidal second-phase particles. J Mater Sci 21, 1932–1938 (1986). https://doi.org/10.1007/BF00547928
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DOI: https://doi.org/10.1007/BF00547928