2016
DOI: 10.1016/j.msea.2015.10.122
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Hot deformation behavior and constitutive equation of a new type Al–Zn–Mg–Er–Zr alloy during isothermal compression

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Cited by 118 publications
(26 citation statements)
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“…Generally, the relationship between true stress and processing parameters of the studied alloy are highly nonlinear. Moreover, similar deformation characteristics of the other alloys are also observed by many researchers [19][20][21]. …”
Section: Flow Behaviorsupporting
confidence: 85%
“…Generally, the relationship between true stress and processing parameters of the studied alloy are highly nonlinear. Moreover, similar deformation characteristics of the other alloys are also observed by many researchers [19][20][21]. …”
Section: Flow Behaviorsupporting
confidence: 85%
“…Similar with the property of other Al alloy, deformation temperature and strain rate have remarkable effect on the flow stress of both Cu/Al laminated composites and monometallic Al. And flow stress increases with increasing strain rate or decreasing deformation temperature [15,32,33]. What makes the Cu/Al laminated composite apart from monometallic Al is the variation tendency of flow stress.…”
Section: True Stress-true Strain Curvesmentioning
confidence: 99%
“…It is well known that the constitutive model is affected not only by the deformation temperature and strain rate, but also by the strain in the hot deformation of metal materials [7,10,12,17,[29][30][31][32]. Therefore, the values of material coefficients (i.e.,  , A , n , Q ) of the constitutive equation are calculated under different strains in a range of 0.05 to 0.9 with the interval of 0.05 by the same method used previously.…”
Section: Arrhenius-type Constitutive Modelmentioning
confidence: 99%
“…Therefore, the values of material coefficients (i.e., α, A, n, Q) of the constitutive equation are calculated under different strains in a range of 0.05 to 0.9 with the interval of 0.05 by the same method used previously. These values were then used to fit the polynomial functions (Figure 6), and the variation of α, lnA, n and Q with true strain ε could be represented by a sixth order polynomial respectively, as shown in Equation (12). The coefficients of the sixth order polynomial functions are tabulated in Table 1: Thus, the improved Arrhenius type model with variable coefficients can be expressed as Equation (13).…”
Section: Arrhenius-type Constitutive Modelmentioning
confidence: 99%