Difference between revisions of "Stevens.m"
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S=stevens(mult,k,q) | S=stevens(mult,k,q) | ||
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mult - multiplicity of the spin in question | mult - multiplicity of the spin in question | ||
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==See also== | ==See also== | ||
| − | [[stev2sph.m]], [[irr_sph_ten.m]], [[pauli.m]], [[clebsch_gordan.m]] | + | [[stev2sph.m]], [[irr_sph_ten.m]], [[pauli.m]], [[clebsch_gordan.m]], [[add_spins.m]], [[cg_fast.m]], [[comm.m]], [[hilb2liouv.m]], [[ist_product_table.m]], [[lorentz.m]], [[mat2sphten.m]], [[multipack.m]], [[perm_group.m]], [[rocomm.m]], [[rwalk.m]], [[sle_operators.m]], [[sorensen.m]], [[spher_harmon.m]], [[sphten2mat.m]], [[superop.m]], [[twospinist.m]], [[wigner.m]], [[wigner_3j.m]], [[wigner_6j.m]], [[Kernel_utilities]] |
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''Version 2.8, authors: [[Ilya Kuprov]], [[Elizaveta Suturina]]'' | ''Version 2.8, authors: [[Ilya Kuprov]], [[Elizaveta Suturina]]'' | ||
Latest revision as of 19:42, 6 June 2026
Extended Stevens operators.
Syntax
S=stevens(mult,k,q)
Parameters
mult - multiplicity of the spin in question
k - Stevens operator rank, a non-negative
integer
q - Stevens operator projection, an
integer between -k and k
Outputs
S - Stevens operator matrix
Notes
For historical reasons, the definition of Stevens operators is irregular and must rely on explicitly stockpiled coefficients. Only ranks smaller or equal to 12 are available.
See also
stev2sph.m, irr_sph_ten.m, pauli.m, clebsch_gordan.m, add_spins.m, cg_fast.m, comm.m, hilb2liouv.m, ist_product_table.m, lorentz.m, mat2sphten.m, multipack.m, perm_group.m, rocomm.m, rwalk.m, sle_operators.m, sorensen.m, spher_harmon.m, sphten2mat.m, superop.m, twospinist.m, wigner.m, wigner_3j.m, wigner_6j.m, Kernel_utilities
Version 2.8, authors: Ilya Kuprov, Elizaveta Suturina
