2013
DOI: 10.1016/j.msea.2012.11.037
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Modeling bending of α-titanium with embedded polycrystal plasticity in implicit finite elements

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Cited by 160 publications
(53 citation statements)
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“…2 shows orientation maps based on the electron backscattered diffraction (EBSD) of a deformed microstructure of cast U at a strain of 0.05. In slight contrast to the typical EBSD image of deformed Mg alloys [5], Zr [57], or Ti [39], we observe a large number of relatively thin twin lamellae per grain in cast U. The origin of this unusual twin morphology has yet to be understood.…”
Section: Deformation Mechanisms Of Uraniumcontrasting
confidence: 86%
See 1 more Smart Citation
“…2 shows orientation maps based on the electron backscattered diffraction (EBSD) of a deformed microstructure of cast U at a strain of 0.05. In slight contrast to the typical EBSD image of deformed Mg alloys [5], Zr [57], or Ti [39], we observe a large number of relatively thin twin lamellae per grain in cast U. The origin of this unusual twin morphology has yet to be understood.…”
Section: Deformation Mechanisms Of Uraniumcontrasting
confidence: 86%
“…At the same time, they consider the reorientation effect in one of several ways, either via: (i) the predominant twin reorientation (PTR) method [38], (ii) the volume fraction transfer (VFT) scheme [12], (iii) the total Lagrangian approach [17,30], or (iv) the composite grain (CG) method [11]. While successful in capturing the macroscopic stress-strain response and bulk texture evolution [39,40], these schemes do not capture the dynamic and spatially heterogeneous nature of twinning. A particularly important limitation is their inability to account for the resolved shear stress at the twin-parent grain interface responsible for thickening of an existing twin.…”
Section: Introductionmentioning
confidence: 99%
“…Such calculations are possible with full-field models based on finite elements [17,72] or Green's functions [73] that consider explicitly the grain structure of the metal [74] but not the mean-field formulation adopted here. Nevertheless, to first order, prior work using mean-field models has demonstrated that assuming that the twins associated with the highest Schmid factor variant can lead to reasonable predictions for twin volume fraction and texture for many low-symmetry metals including Zr [7,23,45,46], Be [47,48], Mg [49,50,75], Ti [6] and U [55,56]. This success likely results because the thicker twins usually correspond to twins with the higher Schmid factor [68,76].…”
Section: Primary Twinningmentioning
confidence: 99%
“…The reoriented twin domain introduces a twin boundary, which interacts with subsequent slip, and, within the reoriented twin domains, secondary slip and/or secondary twinning can occur with continued straining. Taken together, these two basic effects of twinning can significantly contribute to material strain hardening in at least three ways: (i) the hardening/softening due to crystal reorientation, from geometrically softer to harder orientations and vice versa [3][4][5][6], (ii) the HallPetch-like hardening due to grain subdivision [4,[7][8][9], and (iii) the Basinski-type hardening mechanism due to transmutations of dislocations from glissile to sessile [10]. Thus, understanding and predicting the mechanical behavior and microstructure evolution of HCP metals require appropriate models for twinning and de-twinning within polycrystal constitutive models.…”
Section: Introductionmentioning
confidence: 99%
“…Finally, finite element analysis (FEA) was performed to better understand the differences between plastic deformations in the HPT and HPDT processes. While future work will involve microstructural predictive models based on polycrystal plasticity ( Ref 6,[17][18][19][20][21], here we employ the continuum J2 constitutive law.…”
Section: Introductionmentioning
confidence: 99%