Difference between revisions of "Homospoil.m"
(Created page with "Emulates a strong homospoil pulse - only zero-frequency states survive the process. Syntax: rho=homospoil(spin_system,rho,zqc_flag) Parameters: ...") |
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| − | Emulates a strong homospoil pulse - only zero-frequency states | + | {{DISPLAYTITLE:homospoil.m}} |
| − | survive the process. | + | Emulates a strong homospoil pulse - only zero-frequency states with respect to the carrier frequencies (chemical shifts are not considered) survive the process. |
| − | + | ==Syntax== | |
| − | + | rho=homospoil(spin_system,rho,zqc_flag) | |
| − | + | ==Arguments== | |
| − | + | rho - a state vector or a horizontal stack thereof | |
| − | + | ||
| − | + | zqc_flag - a flag controlling the fate of zero-quantum | |
| − | + | coherences. If set to 'keep', causes ZQCs to | |
| − | + | survive the process, approximating experimen- | |
| − | + | tal behaviour. If set to 'destroy', wipes the | |
| + | zero-quantum coherences - only the longitudi- | ||
| + | nal states survive the process. | ||
| − | + | ==Outputs== | |
| + | |||
| + | rho - the state vector(s) with only the longitudi- | ||
| + | nal or only the zero-quantum states kept | ||
| + | |||
| + | ==Notes== | ||
| + | This function is only available for sphten-liouv formalism; it supports Fokker-Planck direct products. | ||
| + | |||
| + | ==See also== | ||
| + | [[coherence.m]], [[correlation.m]], [[decouple.m]] | ||
| + | |||
| + | |||
| + | ''Version 2.2, authors: [[Ilya Kuprov]]'' | ||
Revision as of 14:37, 28 August 2018
Emulates a strong homospoil pulse - only zero-frequency states with respect to the carrier frequencies (chemical shifts are not considered) survive the process.
Contents
Syntax
rho=homospoil(spin_system,rho,zqc_flag)
Arguments
rho - a state vector or a horizontal stack thereof
zqc_flag - a flag controlling the fate of zero-quantum
coherences. If set to 'keep', causes ZQCs to
survive the process, approximating experimen-
tal behaviour. If set to 'destroy', wipes the
zero-quantum coherences - only the longitudi-
nal states survive the process.
Outputs
rho - the state vector(s) with only the longitudi-
nal or only the zero-quantum states kept
Notes
This function is only available for sphten-liouv formalism; it supports Fokker-Planck direct products.
See also
coherence.m, correlation.m, decouple.m
Version 2.2, authors: Ilya Kuprov