SPO strength #769
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Hello, I have a set of two SPO rose plots produced using the area-weighted method suggested in the MTEX documentation. I am trying to quantify the strength of individual SPO plots using the formula of Barraud (2006, JVGR) (screenshot below). I'm using MTEX 5.6.0 in Matlab 2020b. However, I'm not sure if I get the correct result when the no. of grains is <50. Below is the part of the code: grain_LA = grains('phase_name').longAxis; t_sum = [0 0; 0 0]; % empty square matrix to store the sum of 'n' square matrices x2 = (grain_LA.x).^2; % square of the x-component of the long axis unit vector xy = (grain_LA.x).*(grain_LA.y); % product of the x- and y- components of the long axis unit vector y2 = (grain_LA.y).^2; % square of the y-component of the long axis unit vector for n = 1:length(grain_LA) Here is what I got: Following are the questions I have: 2. Is it that the SPOs are 'area-weighted', and while computing the AF, I'm not taking that into account? Could anyone please suggest how to do that? 3. Is there any other method that could be used to quantify the SPO strength instead of this one? Thank you !! Best, |
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Replies: 1 comment 15 replies
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Hi Dripta, You should be able to weight your data by scaling the length of your grain long axes. Mtex also has Cheers, |
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Hi Dripta,
you should probably treat your grain long axes as axes not directions - unless you have a way to distinguish between the "head" and the "tail" of a grain.
You should be able to weight your data by scaling the length of your grain long axes. Mtex also has
eig()
for vector3d.Cheers,
Rüdiger