Help simulating very complex spectrum
Posted: Wed Jan 13, 2016 8:02 am
Hello everyone,
I am currently trying to simulate a very complex spectrum of an organic radical that contains 4 nitrogens.
My current simulation is as follows:
clear, clf
Sys.g = [2.004];
Sys.Nucs = '14N,14N,14N,14N,1H,1H,1H,1H,1H,1H,1H';
Sys.E = 1
Sys.F = 0.8
A_N1 = [4]*Sys.E;
A_N2 = [12]*Sys.E;
A_H1 = [8]*Sys.F;
A_H2 = [0.5]*Sys.F;
A_H3 = [9]*Sys.F;
A_H4 = [0.8]*Sys.F;
A_H5 = [9.5]*Sys.F;
A_H6 = [0.6]*Sys.F;
A_H7 = [7]*Sys.F;
Sys.A = [A_N1;A_N1;A_N2;A_N2;A_H1;A_H2;A_H3;A_H4;A_H5;A_H6;A_H7];
Sys.lwpp = [0.005];
Exp.mwFreq = 9.85184;
Exp.Range = [348.5 354];
Exp.ModAmp = 0.03
Exp.nPoints = 11000
Opt.Method = 'perturb';
Opt.nKnots = [61 0];
[B2,spc1] = garlic(Sys,Exp,Opt);
spc2 = rescale (spc1, 'maxabs');
plot(B2,spc2,'b');
hold on
%[B,spc80] = eprload('N:\Projektübersicht\Projekt 4 Elektrolyse in der EPR-Zelle\Beckradikal\tert-NMepyAzin\tert NAzapz 091215\AB_tertNmepzazin_rt_modamp05_sample1_3');
[B,spc80] = eprload('N:\Projektübersicht\Projekt 4 Elektrolyse in der EPR-Zelle\Beckradikal\tert-NMepyAzin\tert NAzapz 091215\AB_tertNmepzazin_rt_modamp05_sample1_2');
C = (B)./10;
s81 = rescale(spc80, 'maxabs')
plot(C,s81,'r');
I have also tried to just fit it, but I guess my starting values are too far off.
My current approach is based on predicted values that I got out of a DFT calculation and the assumption that the absolut values may be off, but the ratio of the values is more or less correct.
I am sorry to bother you all, but I really don`t see how I can approach this simulation successfully. So, if anyone has a suggestion how I might do this, I would greatly appreciate it.
I am currently trying to simulate a very complex spectrum of an organic radical that contains 4 nitrogens.
My current simulation is as follows:
clear, clf
Sys.g = [2.004];
Sys.Nucs = '14N,14N,14N,14N,1H,1H,1H,1H,1H,1H,1H';
Sys.E = 1
Sys.F = 0.8
A_N1 = [4]*Sys.E;
A_N2 = [12]*Sys.E;
A_H1 = [8]*Sys.F;
A_H2 = [0.5]*Sys.F;
A_H3 = [9]*Sys.F;
A_H4 = [0.8]*Sys.F;
A_H5 = [9.5]*Sys.F;
A_H6 = [0.6]*Sys.F;
A_H7 = [7]*Sys.F;
Sys.A = [A_N1;A_N1;A_N2;A_N2;A_H1;A_H2;A_H3;A_H4;A_H5;A_H6;A_H7];
Sys.lwpp = [0.005];
Exp.mwFreq = 9.85184;
Exp.Range = [348.5 354];
Exp.ModAmp = 0.03
Exp.nPoints = 11000
Opt.Method = 'perturb';
Opt.nKnots = [61 0];
[B2,spc1] = garlic(Sys,Exp,Opt);
spc2 = rescale (spc1, 'maxabs');
plot(B2,spc2,'b');
hold on
%[B,spc80] = eprload('N:\Projektübersicht\Projekt 4 Elektrolyse in der EPR-Zelle\Beckradikal\tert-NMepyAzin\tert NAzapz 091215\AB_tertNmepzazin_rt_modamp05_sample1_3');
[B,spc80] = eprload('N:\Projektübersicht\Projekt 4 Elektrolyse in der EPR-Zelle\Beckradikal\tert-NMepyAzin\tert NAzapz 091215\AB_tertNmepzazin_rt_modamp05_sample1_2');
C = (B)./10;
s81 = rescale(spc80, 'maxabs')
plot(C,s81,'r');
I have also tried to just fit it, but I guess my starting values are too far off.
My current approach is based on predicted values that I got out of a DFT calculation and the assumption that the absolut values may be off, but the ratio of the values is more or less correct.
I am sorry to bother you all, but I really don`t see how I can approach this simulation successfully. So, if anyone has a suggestion how I might do this, I would greatly appreciate it.