Volume 9: Mechanics of Solids, Structures, and Fluids 2019
DOI: 10.1115/imece2019-10672
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Finite Element Analysis of the Effect of Porosity on the Plasticity and Damage Behavior of Mg AZ31 and Al 6061 T651 Alloys

Abstract: Porosity has been known to have a profound effect on a material’s mechanical properties, often weakening the material. Highly porous metallic materials prove troublesome for supporting a load-based structure due to the voids that are present throughout the microstructure of the material. In this study, the previously developed ISV damage plasticity model is used to investigate the effect of the porosity on aluminum alloy 6061-T651 and magnesium alloy AZ31 through finite element analysis (FEA). It is determined… Show more

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Cited by 6 publications
(4 citation statements)
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“…As mentioned above, the periodicity of the reconstructed microstructures is induced by adding the circular padding in the generators except for the first upsampling layer. During the calculation of the material properties, e.g., piezoelectric properties of piezoceramics using FSIPM in the present study, RVEs of the microstructures together with periodic boundary conditions are often used to save computing time and efforts. ,,, It is noted that a microstructure without periodic boundaries cannot be used as an RVE. This is because the grains at left/right or top/bottom edges of the microstructure cannot be combined into the same grains, when the grain structure is joined as a periodic unit cell, as marked by red dashed circles in the last two columns of Figure .…”
Section: Resultsmentioning
confidence: 99%
“…As mentioned above, the periodicity of the reconstructed microstructures is induced by adding the circular padding in the generators except for the first upsampling layer. During the calculation of the material properties, e.g., piezoelectric properties of piezoceramics using FSIPM in the present study, RVEs of the microstructures together with periodic boundary conditions are often used to save computing time and efforts. ,,, It is noted that a microstructure without periodic boundaries cannot be used as an RVE. This is because the grains at left/right or top/bottom edges of the microstructure cannot be combined into the same grains, when the grain structure is joined as a periodic unit cell, as marked by red dashed circles in the last two columns of Figure .…”
Section: Resultsmentioning
confidence: 99%
“…This degradation function is then used to model the effect of porosity on the Young's modulus, 𝐸, and Poisson's ratio, 𝜇. 78 The evolution of 𝜉 over time is governed by the Allen-Cahn equation 79…”
Section: Porosity To Propertiesmentioning
confidence: 99%
“…Damage variable ξ$\xi$ is used to define a quadratic degradation function 77 ωbadbreak=false(1ξfalse)2,$$\begin{equation} \omega = (1-\xi)^2, \end{equation}$$which smoothly evolves inversely to ξ$\xi$ such that ωfalse(1false)=0$\omega (1) = 0$ and ωfalse(0false)=1$\omega (0) = 1$. This degradation function is then used to model the effect of porosity on the Young's modulus, E$E$, and Poisson's ratio, μ$\mu$ 78 …”
Section: Integrated Computational Materials Engineering Frameworkmentioning
confidence: 99%
“…Indeed, a large and interconnected porosity can create preferential leakage paths and decrease the sealing performances. Moreover, a dense material is known to be mechanically more resistant than a porous one (2,3). A pore can initiate a crack that will eventually propagate through the seal.…”
Section: Introductionmentioning
confidence: 99%