Hi,
so, if you just want to calculate the Schmid factor for a one slip system, just omit the ‘symmetrise’ and run it for each single plane/direction combination or have a look at the example below.
I’m not entirely sure what you mean by “how active individual slip systems are” but I guess you want to compare e,g, the Schmid factors for all members in certain slip systems.
Just have a look here:
https://mtex-toolbox.github.io/files/doc/PlasticDeformation.html#13
That’s from the examples:
CS = crystalSymmetry('432')
% one slip system
m = Miller(1,1,1,CS)
n = Miller(0,-1,1,CS)
% all slip systems
[mSym,l] = symmetrise(m,'antipodal');
[nSym,l] = symmetrise(n,'antipodal');
[row,col] = find(isnull(dot_outer(vector3d(mSym),vector3d(nSym))));
mSym = mSym(row)
nSym = nSym(col)
% some tensor
M = [[1 0 0];[0 0 0];[0 0 0]];
sigma = tensor(M,'name','stress')
% calc the Schmidtensor for each slip system
RSym = SchmidTensor(mSym,nSym)
% calculate the schmid factor for each one
tau = double(EinsteinSum(RSym,[-1,-2],sigma,[-1,-2],'name','Schmid factor'))'
The indices of tau correspond to those in nSym, mSym, so you have for each value also the corresponding slip system.
Cheers,
Rüdiger