2022
DOI: 10.3390/ma15134447
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Multi-Scale Crystal Plasticity Model of Creep Responses in Nickel-Based Superalloys

Abstract: The current study focuses on the modeling of two-phase γ-γ′ nickel-based superalloys, utilizing multi-scale approaches to simulate and predict the creep behaviors through crystal plasticity finite element (CPFE) platforms. The multi-scale framework links two distinct levels of the spatial spectrum, namely, sub-grain and homogenized scales, capturing the complexity of the system responses as a function of a tractable set of geometric and physical parameters. The model considers two dominant features of γ′ morph… Show more

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Cited by 2 publications
(4 citation statements)
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“…In the realm of single crystals of superalloys, two distinct length scales can be delineated. The smaller scale, known as the sub-grain scale, involves an explicit representation of the γ-γ ′ phases, where the larger scale, or the homogenized grain scale, has implicit effects of morphology through parametric constitutive equations [27,28]. Two constitutive models are proposed for each scale, tailored to address dislocation mechanisms occurring either below or above the peak temperature, typically around 850 • C, where the maximum flow stress is observed.…”
Section: Multi-scale Frameworkmentioning
confidence: 99%
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“…In the realm of single crystals of superalloys, two distinct length scales can be delineated. The smaller scale, known as the sub-grain scale, involves an explicit representation of the γ-γ ′ phases, where the larger scale, or the homogenized grain scale, has implicit effects of morphology through parametric constitutive equations [27,28]. Two constitutive models are proposed for each scale, tailored to address dislocation mechanisms occurring either below or above the peak temperature, typically around 850 • C, where the maximum flow stress is observed.…”
Section: Multi-scale Frameworkmentioning
confidence: 99%
“…Conversely, a larger average size for the same volume fraction increases channel width, thereby reducing the gradient of plastic deformation. As a result, the densities of parallel and forest dislocations can be expressed in terms of scalar SSDs and vectorial GNDs, influencing the mobile dislocation density ρ α m as described [27].…”
Section: Constitutive Models For the Sub-grain Levelmentioning
confidence: 99%
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