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 Results for DC.creator="M." AND DC.creator="Morales" in section 5.3.2 of volume H   page 1 of 4 pages.
Crystallographic quantitative texture analysis (QTA)
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2, pp. 555-567 [ doi:10.1107/97809553602060000968 ]
... to the mollusc shell growth, margin and normal directions (G, M and N, respectively). In thin-film analyses (Chateigner & Erler ... the case of unidirectional experimental environments such as magnetic fields (Morales et al., 2003 ), fibre spinning, axial pressure (Wenk et al. ... an extension of the WIMV method (Lutterotti et al., 2004 ; Morales et al., 2002 ). In this latter the OD ...

Typical OD components
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.7.5, p. 566 [ doi:10.1107/97809553602060000968 ]
Typical OD components 5.3.2.7.5. Typical OD components Each of the previous texture types has corresponding OD descriptions as components of orientations, which can be represented, for example, using a Cartesian coordinate system for H space (Fig. 5.3.15 ) and isodensity surfaces for simplicity. An individual point g in this space represents an ...

Three-dimensional textures
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.7.4, pp. 565-566 [ doi:10.1107/97809553602060000968 ]
Three-dimensional textures 5.3.2.7.4. Three-dimensional textures Samples composed of crystallites which have had no opportunity to orient themselves in KA (zero degrees of freedom) will exhibit point poles for all of their pole figures. The pole figures will be similar to those of a single crystal. We call this a ...

Fibre textures
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.7.3, p. 565 [ doi:10.1107/97809553602060000968 ]
... lose another degree of freedom in their orientation ([infinity], [infinity]m, [infinity]/m, [infinity]2 or [infinity]/mm Curie groups), they are forced ...

Planar textures
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.7.2, p. 565 [ doi:10.1107/97809553602060000968 ]
Planar textures 5.3.2.7.2. Planar textures This kind of texture is exhibited by samples in which the crystallites have two degrees of freedom to orient and belong to the [infinity][infinity] Curie group. One specific <hkl>* direction family is allowed to rotate around one sample axis. The <hkl>* directions are then located ...

Random texture
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.7.1, pp. 564-565 [ doi:10.1107/97809553602060000968 ]
... random texture (or random sample) belongs to the [infinity][infinity]/m Curie (limit) group and is simply a name given to ...

Texture types
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.7, pp. 564-566 [ doi:10.1107/97809553602060000968 ]
... random texture (or random sample) belongs to the [infinity][infinity]/m Curie (limit) group and is simply a name given to ... lose another degree of freedom in their orientation ([infinity], [infinity]m, [infinity]/m, [infinity]2 or [infinity]/mm Curie groups), they are ...

Correlation between F2 and S
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.6.4, p. 564 [ doi:10.1107/97809553602060000968 ]
Correlation between F2 and S 5.3.2.6.4. Correlation between F2 and S From the definitions of F2 and S, their variations are restricted to the (1, [infinity]) and (0, -[infinity]) domains, respectively. Entropy and texture index are correlated, but it is not possible to obtain a general analytical expression for this correlation ...

Pole-figure and ODF strengths
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.6.3, p. 564 [ doi:10.1107/97809553602060000968 ]
Pole-figure and ODF strengths 5.3.2.6.3. Pole-figure and ODF strengths Both OD and pole-figure indexes are expressed in units that are not homogeneous with distribution density units (m.r.d.). To help with comparison and interpretation, it is more convenient to compare the square roots of these values, i.e. the ...

Texture entropy
Chateigner, D., Lutterotti, L. and Morales, M.  International Tables for Crystallography (2019). Vol. H, Section 5.3.2.6.2, p. 564 [ doi:10.1107/97809553602060000968 ]
Texture entropy 5.3.2.6.2. Texture entropy The second overall texture strength parameter is a measure of the texture disorder, evaluated by the calculation of the entropy (Shannon, 1948 ), References Shannon, C. E. (1948). A mathematical theory of communication. Bell Syst. Tech. J. 27, 379-423.GoogleScholar International Tables for Crystallography (2019). ...

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