2010
DOI: 10.1088/0965-0393/19/1/015005
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A creep model for austenitic stainless steels incorporating cavitation and wedge cracking

Abstract: A model of damage evolution in austenitic stainless steels under creep loading at elevated temperatures is proposed. The initial microstructure is idealized as a space-tiling aggregate of identical rhombic dodecahedral grains, which undergo power law creep deformation. Damage evolution in the form of cavitation and wedgecracking on grain boundary facets is considered. Both diffusion-and deformationdriven grain boundary cavity growth are treated. Cavity and wedge-crack length evolution is derived from an energy… Show more

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Cited by 10 publications
(1 citation statement)
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“…Nonetheless, the aforementioned studies on cavity growth and nucleation along grain boundaries have almost exclusively been limited to two-dimensional (2D) analyses of idealized or irregular grain shapes. Meanwhile, the limited available three-dimensional (3D) polycrystalline models of creep cavitation [59,60] reveal a greater level of constraint against both boundary sliding and opening which dampen the overall creep strain rates. Additionally, the background material in neighboring grains is represented as an isotropic viscoplastic material via the Norton-Bailey model, thereby neglecting the additional stress field heterogeneity that develops from anisotropy as well as possible transitions in active dislocation mechanisms.…”
Section: Introductionmentioning
confidence: 99%
“…Nonetheless, the aforementioned studies on cavity growth and nucleation along grain boundaries have almost exclusively been limited to two-dimensional (2D) analyses of idealized or irregular grain shapes. Meanwhile, the limited available three-dimensional (3D) polycrystalline models of creep cavitation [59,60] reveal a greater level of constraint against both boundary sliding and opening which dampen the overall creep strain rates. Additionally, the background material in neighboring grains is represented as an isotropic viscoplastic material via the Norton-Bailey model, thereby neglecting the additional stress field heterogeneity that develops from anisotropy as well as possible transitions in active dislocation mechanisms.…”
Section: Introductionmentioning
confidence: 99%