crystal.m
Static single crystal simulation context. This function positions the spin system at a particular angle in the laboratory frame of reference, generates Hamiltonian, relaxation superoperator, kinetics superoperator, applies the necessary offsets and rotating frame transformations, updates the parameter set, and passes all of that to the pulse sequence.
Contents
Syntax
answer=crystal(spin_system,@pulse_sequence,parameters,assumptions)
The pulse sequence should have the following input syntax:
answer=pulse_sequence(spin_system,parameters,H,R,K)
Arguments
@pulse_sequence - pulse sequence function handle
parameters.spins - a cell array giving the spins that
the pulse sequence involves, e.g.
{'1H','13C'}
parameters.offset - a cell array giving transmitter off-
sets in Hz on each of the spins listed
in parameters.spins array
parameters.orientation - a row vector of the three Euler angles
(in radians) giving the orientation of
the system relative to the input orien-
tation.
parameters.rframes - rotating frame specification, e.g.
{{'13C',2},{'14N,3}} requests second
order rotating frame transformation
with respect to carbon-13 and third
order rotating frame transformation
with respect to nitrogen-14. When
this option is used, the assumptions
on the respective spins should be
laboratory frame.
parameters.* - additional subfields may be required
by your pulse sequence - check its
documentation page
assumptions - a character string setting the simulation
assumptions, e.g. 'nmr' - see assume.m
for further details.
Outputs
This function returns whatever the pulse sequence returns. The parameters structure is passed to the pulse sequence with the following additional parameters set:
parameters.spc_dim - matrix dimension for the spatial
dynamics subspace
parameters.spn_dim - matrix dimension for the spin
dynamics subspace
Examples
The following examples files in the Spinach example set make use of this context function:
- cross_effect_freq_scan_1.m - sdfsdfsf
Notes
Arbitrary order rotating frame transformation is supported, including infinite order. See rotframe.m for further information.
See also
Links to related functions.
Version 2.1, authors: Ilya Kuprov