Difference between revisions of "Sphten2mat.m"
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rank0 - a single number giving the coefficient of T(0,0) in | rank0 - a single number giving the coefficient of T(0,0) in | ||
Revision as of 18:52, 5 June 2026
Converts the nine components of the irreducible spherical tensor representation of an interaction tensor into the Cartesian representation with a 3x3 matrix. The conventions are matched to Equation (18) of the paper by Len Mueller (http://dx.doi.org/10.1002/cmr.a.20224).
Spherical tensor components should be listed in the following order:
rank 0: (0,0) rank 1: (1,1) (1,0) (1,-1) rank 2: (2,2) (2,1) (2,0) (2,-1) (2,-2)
and should be supplied as coefficients in front of the corresponding irreducible spherical tensor operators returned by irr_sph_ten.m function.
Syntax
M=sphten2mat(rank0,rank1,rank2)
Parameters
rank0 - a single number giving the coefficient of T(0,0) in
the spherical tensor expansion.
rank1 - a row vector with three numbers giving the coeffici-
ents of T(1,1), T(1,0) and T(1,-1) in the spherical
tensor expansion.
rank2 - a row vector with five numbers giving the coeffici-
ents of T(2,2), T(2,1), T(2,0), T(2,-1) and T(2,-2)
in the spherical tensor expansion.
Outputs
M - 3x3 interaction tensor
See also
irr_sph_ten.m, pauli.m, mat2sphten.m, wigner.m, stevens.m
SU(2), SO(3), and other groups
Version 2.8, authors: Ilya Kuprov