1986
DOI: 10.1016/0022-5096(86)90004-9
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On rate sensitivity of f.c.c. metals, instantaneous rate sensitivity and rate sensitivity of strain hardening

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Cited by 151 publications
(64 citation statements)
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“…This behavior cannot be described by equa- .6 whereas dashed line shows model p&diction for g, = 1, which is the actual value measured at ( = 1800 s-' and c = 0.52 and listed in Table 1. tion (10) unless the initial strain hardening rate is allowed to vary with strain rate. Thus, the observed variation of 8, with c' is not a function of the particular evolutionary law chosen; it instead indicates a general and unique finding which has not been noted previously, at least in the context of the basic model represented by equation (10). The variation of the initial strain hardening rate with strain rate was illustrated in Fig.…”
Section: Initial Strain Hardening Ratementioning
confidence: 80%
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“…This behavior cannot be described by equa- .6 whereas dashed line shows model p&diction for g, = 1, which is the actual value measured at ( = 1800 s-' and c = 0.52 and listed in Table 1. tion (10) unless the initial strain hardening rate is allowed to vary with strain rate. Thus, the observed variation of 8, with c' is not a function of the particular evolutionary law chosen; it instead indicates a general and unique finding which has not been noted previously, at least in the context of the basic model represented by equation (10). The variation of the initial strain hardening rate with strain rate was illustrated in Fig.…”
Section: Initial Strain Hardening Ratementioning
confidence: 80%
“…The key to the successful app~~tion of equation (10) to the description of structure evolution is the choice of the function F. Several functions were investigated, including the simple Vote law [equation (IO)], the modified Vote law proposed by Es&in and Mecking [IS] and a Vote law coupled with a linear strain hardening expression at large strains [20]. To fit the evolutionary equations to the mechanical threshold stress data the factors 8, and gS were varied iteratively until the Iowest error between the experimental data points and the predicted (f--~ curve was achieved.…”
Section: Application Of the Results To The Description Of Structure Ementioning
confidence: 99%
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“…Klepaczko and Chiem [31] proposed a general balance equation to describe the strain-induced evolution of material microstructure based on the accumulation and recovery of dislocations. Gao and Zhang [25] further developed this general law in association with the effect of extreme strain rate and proposed a unified constitutive model for thermal stress as follows:…”
Section: Constitutive Modellingmentioning
confidence: 99%
“…In order to fully control the process of plastic deformation, the influence of strain rate on the mechanics of plastic flow (yield stress, strain heterogeneity, etc.) should be investigated [1]. However, at present, the possibility of testing and determining the characteristics of materials under high strain rates is limited by the availability of research equipment, the ambiguity of the applied methods and procedures, and the complexity of the phenomena of deformation.…”
Section: Introductionmentioning
confidence: 99%