In this part of the initialfile the theory function(s) which should be fitted to the data are declared. The command for theory definition is:
SIGNAL , , , , ! pha, asy, frq, rel, pow/hopwhile the slots have to be filled (in the obligarory order as shown in the line below) with the numbers of the parameters declared in the parameterlist (see The parameterlist). It is quite useful but not necessary to define the parameters in the parameterlist in a way that the slots can be filled with increasing numbers.
Comment: When you look at the outputfile as shown here, you'll find 5 more possible slots to be filled - they are specified by 5x[OMNI_TBL]. You have to fill these slots if you want to use 3-dimensional tables.
SIGNAL 2 , 3 , 4 , 5 , SIGNAL 2 , 6 , 4 , -7 , ! pha, asy, frq, rel, pow/hopHere two signals with same phase and frequency but different asymmetries and relaxations are added. The first signal shows exponential, the second one gaussian damping.
SIGNAL 2 , , 4 , 5 , SIGNAL 2 , 3 , 4 , -6 , ! pha, asy, frq, rel, pow/hopHere an exponential (first line) and a gaussian damped (second line) signal are multiplied.
pha | asy | frq | rel | pow/hop | geometrie | theory function |
# | # | # | # | 0 | TF | Exponential damping |
# | # | # | # | # | TF | Power exponential damping |
# | # | # | -# | 0 | TF | Gaussian damping |
# | # | # | -# | # | TF | Abragam function |
0 | # | 0 | # | 0 | ZF | Exponential damping in zero field |
0 | # | 0 | # | # | ZF | Power exponential damping in zero field |
0 | # | 0 | # | -# | ZF | Power of time |
0 | # | 0 | -# | 0 | ZF | Static Gaussian-Kubo-Toyabe function in zero field |
0 | # | -# | -# | 0 | LF | Static Gaussian-Kubo-Toyabe function in longitudinal field (calls for table, see Kubo-Toyabe functions) |
0 | # | 0 | -# | # | ZF | Dynamical (Gaussian or Lorentzian) Kubo-Toyabe in ZF (calls for table, see Kubo-Toyabe functions) |
0 | # | -# | -# | # | LF | Dynamical
Kubo-Toyabe in longitudinal field (calls for table, see
Kubo-Toyabe functions,
frq = 13.55 MHz/kG,) |
Comment: Instead of 0 you can use a blanc.