SO3FunHarmonic.plotPDF

A method of SO3FunHarmonic.

the pole figures of an ODF, one axes per crystal direction; MATLAB’s plotPDF

Syntax

plotPF(odf, Miller(1, 0, 0, cs))

plotPF(odf, [Miller(1, 0, 0, cs), Miller(1, 1, 1, cs)], resolution=2*degree)

plotPF(odf, h, contourf=True, colorbar=True)

plotPF(odf, h, antipodal=True, complete=True)

plotPF(odf, h, colorRange='equal', minmax=True)

plotPF(odf, [h1, h2], superposition=[1, 2])

plotPF(odf, pf.allH, superposition=pf.c)

plotPF(odf, h, '3d')

Description

Every pole figure is the Radon transform odf.radon(h) of the ODF, the density of the specimen directions along which h lies. A list of directions draws one axes each, titled by its indices; title=False leaves them untitled (MATLAB’s noTitle).

Each pole figure takes its own colour range; colorRange=’equal’ gives one for all, a pair the limits.

superposition gives the structure coefficients of superposed directions:

• one coefficient per direction: all directions make one superposed pole figure.
• a list of coefficient arrays, one per entry of a list of direction sets: one superposed pole figure per set, as plotPF(odf, pf.allH, superposition=pf.c).

The other keywords are those of the spherical plots: resolution, the styles pcolor, contourf=True or contour=True with their levels, colorbar, minmax, antipodal, complete, upper, lower, the projection and the layout.

Input

Keywords

Output

See also

plotIPF, plotSection, annotate, PoleFigure.plot, SphericalProjections

MATLAB’s SO3FunHarmonic.plotPDF

@article{bachmann2010mtex,
  author  = {F. Bachmann and R. Hielscher and H. Schaeben},
  title   = {Texture Analysis with MTEX - Free and Open Source Software Toolbox},
  journal = {Solid State Phenomena},
  volume  = {160},
  pages   = {63-68},
  year    = {2010},
  doi     = {10.4028/www.scientific.net/SSP.160.63},
  url     = {https://doi.org/10.4028/www.scientific.net/SSP.160.63}
}