Difference between revisions of "Rotframe.m"
| Line 1: | Line 1: | ||
| − | Rotating frame transformation with respect to | + | {{DISPLAYTITLE:rotframe.m}} |
| − | + | Rotating frame transformation with respect to specified spins to specified order in perturbation theory. | |
| − | |||
| − | |||
| − | + | ==Syntax== | |
| − | + | H=rotframe(spin_system,H0,H,isotope,order) | |
| + | |||
| + | ==Arguments== | ||
| + | |||
| + | H0 - carrier Hamiltonian with respect to which the | ||
rotating frame transformation is to be done | rotating frame transformation is to be done | ||
| − | + | ||
H - laboratory frame Hamiltonian H0+H1 that is to | H - laboratory frame Hamiltonian H0+H1 that is to | ||
be transformed into the rotating frame | be transformed into the rotating frame | ||
| − | + | ||
isotope - string, such as '1H', specifying the spins | isotope - string, such as '1H', specifying the spins | ||
with respect to which the transformation is | with respect to which the transformation is | ||
being computed | being computed | ||
| + | |||
| + | order - perturbation theory order in the rotating | ||
| + | frame transformation, this may be inf | ||
| − | + | ==Outputs== | |
| − | + | ||
| + | H - rotating frame Hamiltonian | ||
| + | |||
| + | ==Notes== | ||
| + | The auxiliary matrix method is massively faster than either commutator series or diagonalisation. | ||
| + | |||
| + | ==See also== | ||
| + | [[intrep.m]], [[average.m]], [[dirdiff.m]], [[propagator.m]], [[equilibrium.m]] | ||
| + | |||
| + | |||
| + | ''Version 2.2, authors: [[Ilya Kuprov]]'' | ||
Revision as of 17:08, 27 August 2018
Rotating frame transformation with respect to specified spins to specified order in perturbation theory.
Contents
Syntax
H=rotframe(spin_system,H0,H,isotope,order)
Arguments
H0 - carrier Hamiltonian with respect to which the
rotating frame transformation is to be done
H - laboratory frame Hamiltonian H0+H1 that is to
be transformed into the rotating frame
isotope - string, such as '1H', specifying the spins
with respect to which the transformation is
being computed
order - perturbation theory order in the rotating
frame transformation, this may be inf
Outputs
H - rotating frame Hamiltonian
Notes
The auxiliary matrix method is massively faster than either commutator series or diagonalisation.
See also
intrep.m, average.m, dirdiff.m, propagator.m, equilibrium.m
Version 2.2, authors: Ilya Kuprov