2001
DOI: 10.1016/s0921-5093(01)00967-4
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On the influence of crystal elastic moduli on computed lattice strains in AA-5182 following plastic straining

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Cited by 77 publications
(47 citation statements)
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“…Full field polycrystal models have been formulated using fast Fourier transform techniques for materials with periodic microstructure, which have been employed for lattice strain predictions (see, e.g., [25,26]). More commonly, finite element (FE) methods have been used to complement in-situ ND observations, with either simplified grain topology [7,8,12,20,22] or complex/realistic geometries [19,[27][28][29][30] taken into account. As shown in a recent work [29], an accurate prediction of lattice strain evolution can be achieved using a microstructure-based FE model for austenitic stainless steels.…”
Section: Introductionmentioning
confidence: 99%
“…Full field polycrystal models have been formulated using fast Fourier transform techniques for materials with periodic microstructure, which have been employed for lattice strain predictions (see, e.g., [25,26]). More commonly, finite element (FE) methods have been used to complement in-situ ND observations, with either simplified grain topology [7,8,12,20,22] or complex/realistic geometries [19,[27][28][29][30] taken into account. As shown in a recent work [29], an accurate prediction of lattice strain evolution can be achieved using a microstructure-based FE model for austenitic stainless steels.…”
Section: Introductionmentioning
confidence: 99%
“…The first factor belongs to the intrinsic properties of the material, while the last two are extrinsic factors, both of which exert influence on the geometry of dislocation slips. The lattice strain evolutions of face-centered cubic (fcc) materials with random orientations or with weak texture during uniaxial tension were investigated by several researchers [9][10][11][12][13][14][15]. In the elastic region, elastic anisotropy, which is expressed by 2C 44 /(C 11 -C 12 ), plays an important role in lattice strain evolution [9,10,11].…”
Section: E-mail Address: Zhengyezhong@hzgde (Z Y Zhong)mentioning
confidence: 99%
“…In the elastic region, elastic anisotropy, which is expressed by 2C 44 /(C 11 -C 12 ), plays an important role in lattice strain evolution [9,10,11]. However, the ratio of Young's moduli E 111 /E 200 in a polycrystalline material may be different from that calculated by the Kröner model, because of the interactions with neighboring crystallites, resulting in different lattice plane dependent stress-strain behavior [12]. Furthermore, the measured lattice strains of individual lattice planes imply that the E 111 is not the largest one in a textured polycrystalline copper, even though the E 111 is the largest one in copper with random orientations [13].…”
Section: E-mail Address: Zhengyezhong@hzgde (Z Y Zhong)mentioning
confidence: 99%
“…At specified load increments during the deformation (400MPa, 800MPa, & 1200MPa), the specimen was unloaded by 10%-to minimize material evolution due to creep [20]-while high-energy diffraction measurements were performed. The measurements involved rotating the specimen and taking multiple diffraction images, necessitating the 10% unloading as the measurements took approximately 1 hour of collection time.…”
Section: Lattice Strain Pole Figure (Spf) Experiments On Lshrmentioning
confidence: 99%