1978
DOI: 10.1007/978-3-662-01630-5
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Tables for Texture Analysis of Cubic Crystals

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Cited by 55 publications
(38 citation statements)
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“…For example, in rolling, the (hkl) [uvw] component corresponds to the (hkl) plane parallel to the rolling plane and to the [uvw] direction parallel with the rolling direction. The correspondences between the Euler angles and the Miller indices can be found in the literature (Hansen, 1978). For the description of the crystallographic orientation of a particular grain of a textured material, it is necessary to consider a reference system (C 1 , C 2 , C 3 ) placed on three characteristic directions of the crystal lattice that are normal to each other, for example <100> directions in cubic metals.…”
Section: Preliminary Results and Commentsmentioning
confidence: 99%
“…For example, in rolling, the (hkl) [uvw] component corresponds to the (hkl) plane parallel to the rolling plane and to the [uvw] direction parallel with the rolling direction. The correspondences between the Euler angles and the Miller indices can be found in the literature (Hansen, 1978). For the description of the crystallographic orientation of a particular grain of a textured material, it is necessary to consider a reference system (C 1 , C 2 , C 3 ) placed on three characteristic directions of the crystal lattice that are normal to each other, for example <100> directions in cubic metals.…”
Section: Preliminary Results and Commentsmentioning
confidence: 99%
“…This was done by limiting Euler space to the most fundamental zone where there is a one-one relation between each possible position of the cubic crystal and the corresponding set of Euler angles. 35) In order to study the orientation relationships between the parent austenite grain and the daughter bcc grains misorientations need to be calculated. In general, misorientations are described in terms of a rotation axis d and a rotation angle w. [35][36][37] This notation is often called the axis/angle representation.…”
Section: Data Analysis Proceduresmentioning
confidence: 99%
“…In Fig. 1 a typical representation of three anisotropic regions in a u 1 -cut for cubic crystals is shown [15]. These three prismatic regions are the result of the threefold symmetry axis at u 2 = p/4; U ¼ arccosð ffiffi ffi 3 p =3Þ of cubic crystals, which results in a non-linear transformation within the Euler space.…”
Section: Elementary Regions Due To Crystal and Sample Symmetriesmentioning
confidence: 99%