TY - JOUR
T1 - Deformation and stress in materials with inhomogeneity/void under contact loading
AU - Li, Donglong
AU - Wang, Q. Jane
AU - Zhang, Mengqi
AU - Hegedus, Phil
AU - Glaws, Peter
N1 - Funding Information:
The authors would like to thank TimkenSteel for the research support. Q. Wang would also like to acknowledge the support from US National Science Foundation under CMMI-1434834.
Publisher Copyright:
© 2022 Elsevier Ltd
PY - 2022/3
Y1 - 2022/3
N2 - Materials may have inhomogeneities or inclusions embedded, which can result in stress concentrations, complex deformation, or even cracks, around the interface of inhomogeneity/inclusion and matrix. This paper evaluates the subsurface deformation and stress fields in the vicinity of a solid inhomogeneity, a hollow shell, and a void, or a crack, based on the numerical equivalent inclusion method (NEIM) and fast Fourier Transforms (FFT). A group of numerical simulations is conducted to reveal the displacements around inhomogeneities and cracks, in the forms of single inhomogeneity (solid or void), a layered inhomogeneity (a hollow shell), and an inhomogeneity with void tips. Stress volume integrals are calculated to quantify the influences of material properties, geometry, location, and orientation of inhomogeneities on displacement and stress transmissions across the inhomogeneity-matrix interfaces.
AB - Materials may have inhomogeneities or inclusions embedded, which can result in stress concentrations, complex deformation, or even cracks, around the interface of inhomogeneity/inclusion and matrix. This paper evaluates the subsurface deformation and stress fields in the vicinity of a solid inhomogeneity, a hollow shell, and a void, or a crack, based on the numerical equivalent inclusion method (NEIM) and fast Fourier Transforms (FFT). A group of numerical simulations is conducted to reveal the displacements around inhomogeneities and cracks, in the forms of single inhomogeneity (solid or void), a layered inhomogeneity (a hollow shell), and an inhomogeneity with void tips. Stress volume integrals are calculated to quantify the influences of material properties, geometry, location, and orientation of inhomogeneities on displacement and stress transmissions across the inhomogeneity-matrix interfaces.
KW - Deformation
KW - Inhomogeneity
KW - Stress field
KW - Void tips
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U2 - 10.1016/j.mechrescom.2022.103846
DO - 10.1016/j.mechrescom.2022.103846
M3 - Article
AN - SCOPUS:85123032862
SN - 0093-6413
VL - 120
JO - Mechanics Research Communications
JF - Mechanics Research Communications
M1 - 103846
ER -