Difference between revisions of "Spinlock.m"
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{{DISPLAYTITLE:spinlock.m}} __NOTOC__ | {{DISPLAYTITLE:spinlock.m}} __NOTOC__ | ||
Analytical approximation to the spin locking process. | Analytical approximation to the spin locking process. | ||
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| + | This function obliterates all spin-spin correlations and all magnetization components other than those along the indicated direction. | ||
==Syntax== | ==Syntax== | ||
rho=spinlock(spin_system,Lx,Ly,rho,direction) | rho=spinlock(spin_system,Lx,Ly,rho,direction) | ||
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==Parameters== | ==Parameters== | ||
Revision as of 19:01, 5 June 2026
Analytical approximation to the spin locking process.
This function obliterates all spin-spin correlations and all magnetization components other than those along the indicated direction.
Syntax
rho=spinlock(spin_system,Lx,Ly,rho,direction)
Parameters
Lx - X magnetization operator on the spins that
should be locked
Ly - Y magnetization operator on the spins that
should be locked
rho - state vector or a bookshelf stack thereof
direction - direction in which the spins should be lo-
cked, 'X' or 'Y'.
Returns
rho - state vector or a bookshelf stack thereof
Examples
The following code fragment is used for spin locking in roesy.m:
% Pulse operators
Lp=operator(spin_system,'L+',parameters.spins{1});
Lx=(Lp+Lp')/2; Ly=(Lp-Lp')/2i;
% Analytical spin lock
rho_stack_cos=spinlock(spin_system,Lx,Ly,rho_stack,'Y');
rho_stack_sin=spinlock(spin_system,Lx,Ly,rho_stack,'X');
Notes
This is an approximation to what happens during a real spin locking process. If you need a very accurate simulation, you would need to model the spin locking explicity by adding RF terms to the system Hamiltonian.
See also
coherence.m, correlation.m, homospoil.m
Version 1.10, authors: Ilya Kuprov