1 | function [FractionalTune, IntegerTune] = modeltune |
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2 | %MODELTUNE - Returns the model tune (2x1 vector) |
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3 | % [FractionalTune, IntegerTune] = modeltune |
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4 | % |
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5 | % Also see, modelbeta, modeltune, modeldisp, modeltwiss |
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6 | % |
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7 | % Written by Greg Portmann |
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8 | |
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9 | |
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10 | global THERING |
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11 | if isempty(THERING) |
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12 | error('Simulator variable is not setup properly.'); |
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13 | end |
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14 | |
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15 | |
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16 | % Fractional tune (Johan's method) |
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17 | % NOTE: TUNECHROM takes dp as an arguement and computes optics with findorbit44, m44 |
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18 | % In order to compute off-frequency tune, use m66 eigenvalue technique |
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19 | % Cavity must be on. |
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20 | [CavityState, PassMethod, iCavity] = getcavity; |
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21 | |
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22 | try |
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23 | if ~isempty(CavityState) |
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24 | setcavity On; |
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25 | m66 = findm66(THERING); |
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26 | |
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27 | % Restore the cavity state |
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28 | setcavity(PassMethod); |
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29 | |
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30 | % Johan's method to resolve above or below half integer |
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31 | FractionalTune = getnusympmat(m66); |
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32 | |
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33 | %tunex = angle(eig(m66(1:2,1:2)))/(2*pi); |
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34 | %tuney = angle(eig(m66(3:4,3:4)))/(2*pi); |
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35 | %tunes = angle(eig(m66(5:6,5:6)))/(2*pi); |
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36 | %FractionalTune = [tunex(1); tuney(1); tunes(1)]; |
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37 | %FractionalTune = FractionalTune(DeviceIndex); |
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38 | else |
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39 | FractionalTune = [NaN;NaN]; |
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40 | end |
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41 | catch |
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42 | FractionalTune = [NaN;NaN]; |
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43 | |
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44 | % Restore the cavity state |
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45 | setcavity(PassMethod); |
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46 | end |
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47 | |
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48 | |
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49 | if any(isnan(FractionalTune)) |
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50 | fprintf(' RF cavity missing or findm66 failed, trying findm44 (via twissring).\n'); |
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51 | [TD, Tune1] = twissring(THERING,0,1:length(THERING)+1); |
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52 | FractionalTune = Tune1'; |
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53 | FractionalTune = rem(FractionalTune,1); |
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54 | end |
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55 | |
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56 | |
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57 | % Integer part |
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58 | if nargout >= 2 |
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59 | [TD, Tune] = twissring(THERING,0,1:length(THERING)+1); |
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60 | Tune = Tune(:); |
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61 | IntegerTune = fix(Tune); |
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62 | end |
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63 | |
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