“…For this purpose, the change of activation energy (DF) as a key factor during ultrasonic excitation appears in the ratio of flow stress reduction versus mechanical threshold (ŝ). Referring to experimental observations reported by literatures (Ref [18][19][20][21]26), the decrease in flow stress is proportional to the vibration amplitude (or square root of ultrasonic energy density). Hence, the difference in the ratio of flow shear stress (s) to the internal variable (ŝ) between both conditions under ultrasonic vibration (index ''U'') and without vibration (index ''0'') is expressed as…”
Section: Constitutive Model For Mechanical Behaviormentioning
The principle objective of this research is to investigate the modeling of compression behavior and microstructural evolution of pure aluminum in the ultrasonic-assisted compression test. A dislocation density-based constitutive model was developed based on the existing frameworks and calibrated using experimental data to predict the stress-strain response of pure aluminum during UAC tests. An experimental set-up was designed to work at resonance condition with frequency of around 20 kHz and variant longitudinal vibration amplitudes at the range of 0$20 lm. The verified model and experimental samples were used for parameter studies and the study of grain formation of aluminum after conventional and ultrasonic upsetting. Results showed that the developed constitutive model was able to predict compression behavior of aluminum suitably. An increase in the flow stress drop, residual flow stress, and dislocation density occurred when the applied vibration intensity was raised. In addition, it was observed that the more homogenous microstructure with nearly equiaxed grains and also the higher microhardness values can be achieved when ultrasonic vibration is imposed on samples during compression test.
“…For this purpose, the change of activation energy (DF) as a key factor during ultrasonic excitation appears in the ratio of flow stress reduction versus mechanical threshold (ŝ). Referring to experimental observations reported by literatures (Ref [18][19][20][21]26), the decrease in flow stress is proportional to the vibration amplitude (or square root of ultrasonic energy density). Hence, the difference in the ratio of flow shear stress (s) to the internal variable (ŝ) between both conditions under ultrasonic vibration (index ''U'') and without vibration (index ''0'') is expressed as…”
Section: Constitutive Model For Mechanical Behaviormentioning
The principle objective of this research is to investigate the modeling of compression behavior and microstructural evolution of pure aluminum in the ultrasonic-assisted compression test. A dislocation density-based constitutive model was developed based on the existing frameworks and calibrated using experimental data to predict the stress-strain response of pure aluminum during UAC tests. An experimental set-up was designed to work at resonance condition with frequency of around 20 kHz and variant longitudinal vibration amplitudes at the range of 0$20 lm. The verified model and experimental samples were used for parameter studies and the study of grain formation of aluminum after conventional and ultrasonic upsetting. Results showed that the developed constitutive model was able to predict compression behavior of aluminum suitably. An increase in the flow stress drop, residual flow stress, and dislocation density occurred when the applied vibration intensity was raised. In addition, it was observed that the more homogenous microstructure with nearly equiaxed grains and also the higher microhardness values can be achieved when ultrasonic vibration is imposed on samples during compression test.
“…In other words, this is evidence of plastic deformation heating. The involvement of plastic deformation heating (in addition to frictional heating) in ultrasonic metal welding/UAM has been noted earlier, in the works of Yadav (2001) on 1100 Al, de Vries (2004) and Siddiq and Ghassemieh (2008) on 6061 Al, and Zhang and Li (2009) on 3003 Al, but mainly through modeling. This has also been mentioned in the research of Mariani and Ghassemieh (2010) on 6061 Al.…”
Section: Effect Of Materials Processed On Temperature Risementioning
“…Thus variations in the friction coefficient observed by Naidu and Raman (2005) as a function of cyclic stress can be similarly related to changes in . This approach is taken by Siddiq and Ghassemieh's (2008) in their UC study to determine as a function of weld amplitude, . The third input parameter, weld speed, s, is inversely proportional to N, the number of cycles as shown in Eq.…”
Section: Friction Coefficient Variability and Trendsmentioning
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