2017
DOI: 10.1016/j.scriptamat.2016.12.039
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Temperature dependence of the yield strength of aluminum thin films: Multiscale modeling approach

Abstract: Modeling deformation at elevated temperatures using discrete dislocation dynamics (DDD) is a recent area of high interest. However, the literature dedicated to this subject fails to address the variations of DDD parameters with temperature. This study aims to investigate the effect of temperature on the yield strength of aluminum thin films in two-dimensional DDD simulations. To this end, the temperature dependence of DDD parameters has been studied using molecular dynamics, three-dimensional DDD simulations, … Show more

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Cited by 24 publications
(6 citation statements)
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“…From a temperature range of 0-1000 K, the Poisson ratio changes from 0.34 to 0.38, which is about a 10% increase. 20 This is overshadowed by the greater than 40% increase we see in Young's modulus from 600 to 100 K. Similarly, the mass density for aluminum varies approximately between 2725 and 2625 kg/m 3 in the temperature range under consideration, less than a 4% change, which is considered negligible for the purpose of this simulation. 21 The spatiotemporally periodic heating pattern applied to the top boundary was modeled as q 00 ¼ Qð1 þsgnðsin ðð2p=kÞx À 2pFtÞÞÞ, where k ¼ 2 lm is the spatial period and F ¼ 150 MHz is the frequency of the heating pattern, resulting in a translation speed of the pattern of v m ¼ 300 m/s, and sgn( ) denotes the signum function.…”
Section: Methodsmentioning
confidence: 78%
“…From a temperature range of 0-1000 K, the Poisson ratio changes from 0.34 to 0.38, which is about a 10% increase. 20 This is overshadowed by the greater than 40% increase we see in Young's modulus from 600 to 100 K. Similarly, the mass density for aluminum varies approximately between 2725 and 2625 kg/m 3 in the temperature range under consideration, less than a 4% change, which is considered negligible for the purpose of this simulation. 21 The spatiotemporally periodic heating pattern applied to the top boundary was modeled as q 00 ¼ Qð1 þsgnðsin ðð2p=kÞx À 2pFtÞÞÞ, where k ¼ 2 lm is the spatial period and F ¼ 150 MHz is the frequency of the heating pattern, resulting in a translation speed of the pattern of v m ¼ 300 m/s, and sgn( ) denotes the signum function.…”
Section: Methodsmentioning
confidence: 78%
“…Micromachines 2020, 10, x 4 of 12 Table 1. Material selection of the electrothermal kirigami scanner [40][41][42][43][44][45].…”
Section: Simulation Analysismentioning
confidence: 99%
“…(1 − 2. ν Com ). B Com (7) By using equations ( 8) and ( 9), bulk modulus and shear modulus of aluminum and silicon were calculated (Table 2) To calculate the mechanical properties at different temperatures, Davoudi's study [14] was used, and Table 3 was formed. By using the equations ( 9) and ( 8), bulk modulus and modulus of elasticity of aluminum at 100 °C and 200 °C were calculated and presented in Table 4.…”
Section: Determination Of Mechanical Propertiesmentioning
confidence: 99%