2011
DOI: 10.2478/v10172-011-0055-3
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Micromechanical Model of Polycrystalline Materials with Lamellar Substructure

Abstract: Micromechanical model of polycrystalline materials with lamellar substructure is presented. The lamellar microstructure of grains is accounted for using the well-established framework developed for layered composites. Within the approach different scale transition rules between the level of lamellar grain and the polycrystalline sample can be employed. The model capabilities are tested using the example of α2 + γ-TiAl intermetallic. Elastic properties and the initial yield surface for the lamellar grain (PST c… Show more

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Cited by 9 publications
(4 citation statements)
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“…The scheme coincides with the additive tangent approach [23] for the case of the Mori-Tanaka scheme. The results for the case of the self-consistent case were presented in [24] and [14]. Details of the self-consistent formulation can be found in the aforementioned papers.…”
Section: The Evpsc Modelmentioning
confidence: 99%
“…The scheme coincides with the additive tangent approach [23] for the case of the Mori-Tanaka scheme. The results for the case of the self-consistent case were presented in [24] and [14]. Details of the self-consistent formulation can be found in the aforementioned papers.…”
Section: The Evpsc Modelmentioning
confidence: 99%
“…The two scalars KL iso and ḠL iso will be next compared with the estimates of isotropic bulk and shear moduli obtained by two variants of the core-shell model. The error ζ 2 related to the proposed isotropic approximation is defined by a normalized difference between CL iso and the actual C. It is defined as [58] ζ…”
Section: The Closest Isotropic Approximation CLmentioning
confidence: 99%
“…The second anisotropy measure ζ 2 is defined by a norm of difference between the closest isotropic approximation of C and the actual C. The difference is normalized by the norm of C. The closest isotropic approximation of C is established employing the Log-Euclidean metric as proposed in [52]. The anisotropy factor is then calculated as [53] ζ…”
Section: Continuum Mechanics Estimates Of Elastic Modulimentioning
confidence: 99%