rlx_dd_csa.m
Redfield theory expressions for some relaxation and cross-relaxation rates in a CSA-DD-CSA system with two spin-1/2 particles.
Syntax
[A,B,X]=rlx_dd_csa(B0,tau_c,isotopes,deltas,coords)
Parameters
B0 - magnet field, Tesla
tau_c - rotational correlation time, seconds
isotopes - the spins involved, e.g. {'13C','19F'}
deltas - a cell array with two symmetric 3x3
chemical shift tensors in ppm
coords - a cell array with two 1x3 Cartesi-
an coordinate vectors in Angstrom
Outputs
(A,B).r(1,2).csa - CSA contribution to R1 and R2
rates of spins A and B
(A,B).r(1,2).dd - dipolar contribution to R1 and
R2 rates of spins A and B
(A,B).r(1,2).total - total R1 and R2 rates
(A,B).trosy.dd - dipole contribution to the
transverse relaxation rate
of TROSY doublet components
of spins A and B
(A,B).trosy.csa - CSA contribution to the
transverse relaxation rate
of TROSY doublet components
of spins A and B
(A,B).trosy.xc - cross-correlation contribu-
tion to the transverse rela-
xation rate of TROSY doublet
components of spins A and B
(A,B).trosy.total_bro - transverse relaxation rate of
the broad TROSY doublet com-
ponent of spins A and B
(A,B).trosy.total_nar - transverse relaxation rate of
the narrow TROSY doublet com-
ponent of spins A and B
X - longitudinal cross-relaxation rate between
Examples
This function breaks TROSY effect down into its constituent mechanisms. Below is the output of trosy_fluorine_sym.m file in examples/relaxation directory.
Notes
This function was instrumental in our paper on 13C-19F TROSY effect (https://www.nature.com/articles/s41592-019-0334-x).
See also
brokensymm.m, levelpop.m, quad_shift.m, r1csa2tauc.m, r1n_dnp.m, r2csa2tauc.m, rlx_csa.m, rlx_dip.m, rlx_hfc.m, rlx_nqi.m, trosy_eff.m, Textbook module
Version 2.5, authors: Ilya Kuprov

