MAGNETCOEFFICIENTS - Retrieves coefficient for conversion between Physics and Hardware units
[C, Leff, MagnetType, A] = magnetcoefficients(MagnetCoreType)
INPUTS
1. MagnetCoreType - Family name or type of magnet
OUTPUTS
1. C vector coefficients for the polynomial expansion of the magnet field
based on magnet measurements
2. Leff - Effective length ie, which is used in AT
3. MagnetType
4. A - vector coefficients for the polynomial expansion of the curviline
integral of the magnet field based on magnet measurements
C and A are vector coefficients for the polynomial expansion of the magnet field
based on magnet measurements.
The amp2k and k2amp functions convert between the two types of units.
amp2k returns BLeff, B'Leff, or B"Leff scaled by Brho if A-coefficients are used.
amp2k returns B , B' , or B" scaled by Brho if C-coefficients are used.
The A coefficients are direct from magnet measurements with a DC term:
a8*I^8+a7*I^7+a6*I^6+a5*I^5+a4*I^4+a3*I^3+a2*I^2+a1*I+a0 = B*Leff or B'*Leff or B"*Leff
A = [a8 a7 a6 a5 a4 a3 a2 a1 a0]
C coefficients have been scaled to field (AT units, except correctors) and includes a DC term:
c8 * I^8+ c7 * I^7+ c6 * I^6 + c5 * I^5 + c4 * I^4 + c3 * I^3 + c2 * I^2 + c1*I + c0 = B or B' or B"
C = A/Leff
For dipole: k = B / Brho (for AT: KickAngle = BLeff / Brho)
For quadrupole: k = B'/ Brho
For sextupole: k = B"/ Brho / 2 (to be compatible with AT)
(all coefficients all divided by 2 for sextupoles)
MagnetCoreType is the magnet measurements name for the magnet core (string, string matrix, or cell)
For SOLEIL: BEND
Q1 - Q10 S1 - S10,
QT, HCOR, VCOR, FHCOR, FVCOR
Leff is the effective length of the magnet
See Also amp2k, k2amp0001 function [C, Leff, MagnetType, A] = magnetcoefficients(MagnetCoreType, Amps, InputType) 0002 %MAGNETCOEFFICIENTS - Retrieves coefficient for conversion between Physics and Hardware units 0003 %[C, Leff, MagnetType, A] = magnetcoefficients(MagnetCoreType) 0004 % 0005 % INPUTS 0006 % 1. MagnetCoreType - Family name or type of magnet 0007 % 0008 % OUTPUTS 0009 % 1. C vector coefficients for the polynomial expansion of the magnet field 0010 % based on magnet measurements 0011 % 2. Leff - Effective length ie, which is used in AT 0012 % 3. MagnetType 0013 % 4. A - vector coefficients for the polynomial expansion of the curviline 0014 % integral of the magnet field based on magnet measurements 0015 % 0016 % C and A are vector coefficients for the polynomial expansion of the magnet field 0017 % based on magnet measurements. 0018 % 0019 % The amp2k and k2amp functions convert between the two types of units. 0020 % amp2k returns BLeff, B'Leff, or B"Leff scaled by Brho if A-coefficients are used. 0021 % amp2k returns B , B' , or B" scaled by Brho if C-coefficients are used. 0022 % 0023 % The A coefficients are direct from magnet measurements with a DC term: 0024 % a8*I^8+a7*I^7+a6*I^6+a5*I^5+a4*I^4+a3*I^3+a2*I^2+a1*I+a0 = B*Leff or B'*Leff or B"*Leff 0025 % A = [a8 a7 a6 a5 a4 a3 a2 a1 a0] 0026 % 0027 % C coefficients have been scaled to field (AT units, except correctors) and includes a DC term: 0028 % c8 * I^8+ c7 * I^7+ c6 * I^6 + c5 * I^5 + c4 * I^4 + c3 * I^3 + c2 * I^2 + c1*I + c0 = B or B' or B" 0029 % C = A/Leff 0030 % 0031 % For dipole: k = B / Brho (for AT: KickAngle = BLeff / Brho) 0032 % For quadrupole: k = B'/ Brho 0033 % For sextupole: k = B"/ Brho / 2 (to be compatible with AT) 0034 % (all coefficients all divided by 2 for sextupoles) 0035 % 0036 % MagnetCoreType is the magnet measurements name for the magnet core (string, string matrix, or cell) 0037 % For SOLEIL: BEND 0038 % Q1 - Q10 S1 - S10, 0039 % QT, HCOR, VCOR, FHCOR, FVCOR 0040 % 0041 % Leff is the effective length of the magnet 0042 % 0043 % See Also amp2k, k2amp 0044 0045 % 0046 % Written by M. Yoon 4/8/03 0047 % Adapted By Laurent S. Nadolski354.09672 0048 % 0049 % Partie Anneau modifi�e par P. Brunelle et A. Nadji le 31/03/06 0050 % 0051 % Add a switch on accelerator 0052 0053 % NOTE: Make sure the sign on the 'C' coefficients is reversed where positive current generates negative K-values 0054 % Or use Tango K value set to -1 0055 0056 0057 if nargin < 1 0058 error('MagnetCoreType input required'); 0059 end 0060 0061 if nargin < 2 0062 Amps = 230; % not sure!!! 0063 end 0064 0065 if nargin < 3 0066 InputType = 'Amps'; 0067 end 0068 0069 0070 0071 % For a string matrix 0072 if iscell(MagnetCoreType) 0073 for i = 1:size(MagnetCoreType,1) 0074 for j = 1:size(MagnetCoreType,2) 0075 [C{i,j}, Leff{i,j}, MagnetType{i,j}, A{i,j}] = magnetcoefficients(MagnetCoreType{i}); 0076 end 0077 end 0078 return 0079 end 0080 0081 % For a string matrix 0082 if size(MagnetCoreType,1) > 1 0083 C=[]; Leff=[]; MagnetType=[]; A=[]; 0084 for i = 1:size(MagnetCoreType,1) 0085 [C1, Leff1, MagnetType1, A1] = magnetcoefficients(MagnetCoreType(i,:)); 0086 C(i,:) = C1; 0087 Leff(i,:) = Leff1; 0088 MagnetType = strvcat(MagnetType, MagnetType1); 0089 A(i,:) = A1; 0090 end 0091 return 0092 end 0093 0094 %% get accelerator name 0095 AcceleratorName = getfamilydata('Machine'); 0096 0097 switch AcceleratorName 0098 case 'LT1' 0099 %%%% 0100 switch upper(deblank(MagnetCoreType)) 0101 0102 case 'BEND' 0103 Leff = 0.30; % 300 mm 0104 % B = 1e-4 * (0.0004 I� + 16.334 I + 1.7202) 0105 a8 = 0.0; 0106 a7 = 0.0; 0107 a6 = 0.0; 0108 a5 = 0.0; 0109 a4 = 0.0; 0110 a3 = 0.0; 0111 a2 = 0.0; 0112 a1 = 4.8861e-4; 0113 a0 = 1.19e-4; 0114 0115 A = [a8 a7 a6 a5 a4 a3 a2 a1 a0]; 0116 MagnetType = 'BEND'; 0117 0118 case {'QP'} % 150 mm quadrupole 0119 % Find the current from the given polynomial for B'Leff 0120 Leff=0.150; % 162 mm; 0121 a8 = 0.0; 0122 a7 = 0.0; 0123 a6 = 0.0; 0124 a5 = 0.0; 0125 % a4 = 1.49e-6; 0126 % a3 = 2.59e-5; 0127 % a2 = 1.93e-4; 0128 % a1 = 4.98e-2; 0129 % a0 = 0.0; 0130 a4 = -1.49e-6; 0131 a3 = 2.59e-5; 0132 a2 = -1.93e-4; 0133 a1 = 4.98e-2; 0134 a0 = 8.13e-4; 0135 0136 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0137 MagnetType = 'QUAD'; 0138 0139 case {'CH','CV'} % 16 cm horizontal corrector 0140 % Magnet Spec: Theta = 0.8e-3 radians @ 2.75 GeV and 10 amps 0141 % Theta = BLeff / Brho [radians] 0142 % Therefore, 0143 % Theta = ((BLeff/Amp)/ Brho) * I 0144 % BLeff/Amp = 0.8e-3 * getbrho(2.75) / 10 0145 % B*Leff = a0 * I => a0 = 0.8e-3 * getbrho(2.75) / 10 0146 % 0147 % The C coefficients are w.r.t B 0148 % B = c0 + c1*I = (0 + a0*I)/Leff 0149 % However, AT uses Theta in radians so the A coefficients 0150 % must be used for correctors with the middle layer with 0151 % the addition of the DC term 0152 0153 % Find the current from the given polynomial for BLeff and B 0154 % NOTE: AT used BLeff (A) for correctors 0155 MagnetType = 'COR'; 0156 0157 Leff = 1e-6; % 0.1577 m 0158 a8 = 0.0; 0159 a7 = 0.0; 0160 a6 = 0.0; 0161 a5 = 0.0; 0162 a4 = 0.0; 0163 a3 = 0.0; 0164 a2 = 0.0; 0165 a1 = 4.49e-4; 0166 a0 = 0; 0167 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0168 0169 otherwise 0170 error(sprintf('MagnetCoreType %s is not unknown', MagnetCoreType)); 0171 %k = 0; 0172 %MagnetType = ''; 0173 %return 0174 end 0175 0176 % compute B-field = int(Bdl)/Leff 0177 C = A/ Leff; 0178 0179 MagnetType = upper(MagnetType); 0180 0181 case 'Ring' 0182 %%%% 0183 switch upper(deblank(MagnetCoreType)) 0184 0185 case 'BEND' 0186 % Moyenne des longueurs magn�tiques mesur�es = 1055.548mm 0187 % Décalage en champ entre le dip�le de référence et les 0188 % dip�les de l'Anneau = DB/B= +1.8e-03. 0189 % On part de l'�talonnage B(I) effectu� sur le dip�le de 0190 % r�f�rence dans la zone de courant 516 - 558 A 0191 % les coefficients du fit doivent �tre affect�s du facteur 0192 % (1-1.8e-3) pour passer du dip�le de r�f�rence � l'Anneau 0193 % et du facteur Leff pour passer � l'int�grale de champ. 0194 % 0195 0196 % B=1.7063474 T correspond � 2.75 GeV 0197 % ? longueur magnétique du model : Leff = 1.052433; 0198 % Leff=1.055548; 0199 % a7= 0.0; 0200 % a6=-0.0; 0201 % a5= 0.0; 0202 % a4=-0.0; 0203 % a3= 0.0; 0204 % a2=-9.7816E-6*(1-1.8e-3)*Leff; 0205 % a1= 1.26066E-02*(1-1.8E-3)*Leff; 0206 % a0= -2.24944*(1-1.8E-3)*Leff; 0207 % A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0208 0209 Leff=1.052433; 0210 a7= 0.0; 0211 a6=-0.0; 0212 a5= 0.0; 0213 a4=-0.0; 0214 a3= 0.0; 0215 a2=-9.7816E-6*(1-1.8e-3)*Leff*(1.055548/1.052433); 0216 a1= 1.26066E-02*(1-1.8E-3)*Leff*(1.055548/1.052433); 0217 a0= -2.24944*(1-1.8E-3)*Leff*(1.055548/1.052433); 0218 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0219 0220 0221 MagnetType = 'BEND'; 0222 0223 case {'Q1','Q6'} 0224 % Familles Q1 et Q6 l= 320 mm 0225 % Etalonnage GL(I) sur 90 - 150 A quadrup�le court 0226 % le courant remont� est n�gatif car Q1 et Q6 d�focalisants 0227 % il faut donc un k < 0. Les coefficients du fit a0, a2, 0228 % a4,...sont multipli�s par -1. 0229 0230 % Correction des coefficients des QC de + 3 10-3 (manque 0231 % capteur BMS) 0232 %correction offset capteur BMS -2.310-3 P. Brunelle 30/05/06 0233 %facteur 8e-3 pour ajuster nux du 1er jour 0234 bob=1-8.0e-3-2.3e-3+3e-3; 0235 % Find the current from the given polynomial for B'Leff 0236 Leff=0.320; 0237 0238 % G. Portmann 0239 % % Just a way to get the correct polynomial for different k-values 0240 % if strcmpi(InputType, 'K') 0241 % if Amps < 0.18928717429288 0242 % Amps = 10; 0243 % elseif Amps < 0.75086308092911 0244 % Amps = 50; 0245 % elseif Amps < 1.31229873800730 0246 % Amps = 100; 0247 % elseif Amps < 1.68337408687106 0248 % Amps = 150; 0249 % elseif Amps < 2.04021595285003 0250 % Amps = 200; 0251 % else 0252 % Amps = 230; 0253 % end 0254 % end 0255 % G. Portmann 0256 0257 a7= 0.0; 0258 a6= 0.0; 0259 a5= 0.0; 0260 a4= 0.0; 0261 a3= 0.0; 0262 a2= -1.629e-6*(-1)*bob; 0263 a1= 2.7836E-2*bob; 0264 a0= 6.4464E-3*(-1)*bob; 0265 % a7= 0.0; 0266 % a6= 0.0; 0267 % a5= 0.0; 0268 % a4= 0.0; 0269 % a3= 0.0; 0270 % a2= -8.6E-7*(-1)*bob; 0271 % a1= 2.7664E-2*bob; 0272 % a0= -3.3E-3*(-1)*bob; 0273 % G. Portmann 0274 % if Amps < 20 0275 % a2= 0.0; 0276 % a1= 0.027473; 0277 % a0= 0.0; 0278 % elseif Amps < 80 0279 % a2= 0.0; 0280 % a1= 0.027473; 0281 % a0= 0.006270; 0282 % elseif Amps < 140 0283 % a2= -5.6000e-7; 0284 % a1= 2.7598e-2; 0285 % a0= 2.1000e-4; 0286 % elseif Amps < 180 0287 % a3= -3.25400e-8; 0288 % a2= 1.05300e-5; 0289 % a1= 2.63758e-2; 0290 % a0= 4.30800e-2; 0291 % elseif Amps < 220 0292 % a4= -1.14374e-8; 0293 % a3= 8.69384e-6; 0294 % a2= -2.49129e-3; 0295 % a1= 3.45626e-1; 0296 % a0= -1.52486e+1; 0297 % else 0298 % a5= -3.417777770e-8; 0299 % a4= 3.992090910e-5; 0300 % a3= -1.864441566e-2; 0301 % a2= 4.351937350e+0; 0302 % a1= -5.076535920e+2; 0303 % a0= 2.367859440e+4; 0304 % end 0305 % G. Portmann 0306 0307 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0308 0309 MagnetType = 'quad'; 0310 0311 case {'Q8','Q9'} 0312 % Familles Q8 et Q9 l= 320 mm 0313 % Etalonnage GL(I) sur 160 - 200 A quadrup�le court 0314 % le courant remont� est n�gatif car Q8 et Q9 d�focalisants 0315 % il faut donc un k < 0. Les coefficients du fit a0, a2, 0316 % a4,...sont multipli�s par -1. 0317 0318 % Correction des coefficients des QC de + 3 10-3 (manque 0319 % capteur BMS) 0320 %correction offset capteur BMS -2.310-3 P. Brunelle 30/05/06 0321 %facteur 8e-3 pour ajuster nux du 1er jour 0322 bob=1-8.0e-3-2.3e-3+3e-3; 0323 0324 % Find the current from the given polynomial for B'Leff 0325 Leff=0.320; 0326 a7= 0.0; 0327 a6= 0.0; 0328 a5= 0.0; 0329 a4= 0.0; 0330 a3= -8.843E-8*bob; 0331 a2= 3.6389E-5*(-1)*bob; 0332 a1= 2.2448E-2*bob; 0333 a0= 2.382E-1*(-1)*bob; 0334 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0335 0336 MagnetType = 'quad'; 0337 0338 case {'Q3'} 0339 % Famille Q3 l= 320 mm 0340 % Etalonnage GL(I) sur 50 - 100 A quadrup�le court 0341 % le courant remont� est n�gatif car Q3 est d�focalisant 0342 % il faut donc un k < 0. Les coefficients du fit a0, a2, 0343 % a4,...sont multipli�s par -1. 0344 0345 %Correction des coefficients des QC de + 3 10-3 (manque 0346 % capteur BMS) 0347 %correction offset capteur BMS -2.310-3 P. Brunelle 30/05/06 0348 %facteur 8e-3 pour ajuster nux du 1er jour 0349 bob=1-8.0e-3-2.3e-3+3e-3; 0350 0351 % Find the current from the given polynomial for B'Leff 0352 Leff=0.320; 0353 a7= 0.0; 0354 a6= 0.0; 0355 a5= 0.0; 0356 a4= 0.0; 0357 a3= 0.; 0358 a2= 1.4E-7*(-1)*bob; 0359 a1= 2.7471E-2*bob; 0360 a0= 5.83E-3*(-1)*bob; 0361 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0362 0363 MagnetType = 'quad'; 0364 0365 case {'Q4'} 0366 % Famille Q4 l= 320 mm 0367 % Etalonnage GL(I) sur 120 - 170 A quadrup�le court 0368 % le courant remont� est n�gatif car Q4 est d�focalisant 0369 % il faut donc un k < 0. Les coefficients du fit a0, a2, 0370 % a4,...sont multipli�s par -1. 0371 0372 %Correction des coefficients des QC de + 3 10-3 (manque 0373 % capteur BMS) 0374 %correction offset capteur BMS -2.310-3 P. Brunelle 30/05/06 0375 %facteur 8e-3 pour ajuster nux du 1er jour 0376 bob=1-8.0e-3-2.3e-3+3e-3; 0377 0378 % Find the current from the given polynomial for B'Leff 0379 Leff=0.320; 0380 a7= 0.0; 0381 a6= 0.0; 0382 a5= 0.0; 0383 a4= 0.0; 0384 a3= -5.2680E-8*bob; 0385 a2= 1.9620E-5*(-1)*bob; 0386 a1= 2.5016E-2*bob; 0387 a0= 1.1046E-1*(-1)*bob; 0388 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0389 0390 MagnetType = 'quad'; 0391 0392 case {'Q5','Q10'} % 320 mm quadrupole 0393 % Familles Q5 et Q10 l= 320 mm 0394 % Etalonnage GL(I) sur 180 - 230 A quadrup�le court 0395 % le courant remont� est n�gatif car Q5 et Q10 sont 0396 % focalisants 0397 0398 %Correction des coefficients des QC de + 3 10-3 (manque 0399 % capteur BMS) 0400 %correction offset capteur BMS -2.310-3 P. Brunelle 30/05/06 0401 %facteur 8e-3 pour ajuster nux du 1er jour 0402 bob=1-8.0e-3-2.3e-3+3e-3; 0403 0404 % Find the current from the given polynomial for B'Leff 0405 Leff=0.320; 0406 a7= 0.0; 0407 a6= 0.0; 0408 a5= 0.0; 0409 a4= -8.0497E-09*bob; 0410 a3= 6.01284E-06*bob; 0411 a2= -1.696898E-03*bob; 0412 a1= 2.41175E-01*bob; 0413 a0= -1.01064E+01*bob; 0414 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0415 0416 MagnetType = 'quad'; 0417 0418 case {'Q2'} % l= 460 mm 0419 % quadrup�le focalisant 0420 % Etalonnage GL(I) sur 140 - 190 A quadrup�le long 0421 0422 0423 %Correction des coefficients des QL de + 1.55 10-2 (manque 0424 % capteur BMS) 0425 %correction offset capteur BMS -2.310-3 P. Brunelle 30/05/06 0426 %facteur 8e-3 pour ajuster nux du 1er jour 0427 bob=1-8.0e-3-2.3e-3+1.55e-2; 0428 0429 % Find the current from the given polynomial for B'Leff 0430 Leff=0.460; 0431 a7= 0.0; 0432 a6= 0.0; 0433 a5= -0.0; 0434 a4= 0.0; 0435 a3= -2.7609E-7*bob; 0436 a2= 1.17098E-4*bob; 0437 a1= 2.7718E-2*bob; 0438 a0= 8.2470E-1*bob; 0439 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0440 MagnetType = 'quad'; 0441 0442 case {'Q7'} % l= 460 mm 0443 % quadrup�le focalisant 0444 % Etalonnage GL(I) sur 190 - 230 A quadrup�le long 0445 0446 %Correction des coefficients des QL de + 1.55 10-2 (manque 0447 % capteur BMS) 0448 %correction offset capteur BMS -2.310-3 P. Brunelle 30/05/06 0449 %facteur 8e-3 pour ajuster nux du 1er jour 0450 bob=1-8.0e-3-2.3e-3+1.55e-2; 0451 0452 % Find the current from the given polynomial for B'Leff 0453 Leff=0.460; 0454 a7= 0.0; 0455 a6= 0.0; 0456 a5= 1.50427350E-9*bob; 0457 a4= -1.52722610E-6*bob; 0458 a3= 6.16874120E-4*bob; 0459 a2= -1.24044936E-1*bob; 0460 a1= 1.24707096E+01*bob; 0461 a0= -4.96304380E+02*bob; 0462 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0463 MagnetType = 'quad'; 0464 0465 % Sextup�les : on multiplie les coefficients par 2 car ils 0466 % sont exprim�s en B"L et non B"L/2 0467 0468 case {'S1','S10'} 0469 % l= 160 mm focalisants 0470 % Etalonnage HL(I) sur 40 - 160 A 0471 % Find the current from the given polynomial for B''Leff 0472 Leff=1e-8; % modeled as thin length; 0473 a7= 0.0; 0474 a6= 0.0; 0475 a5= 0.0; 0476 a4= 0.0; 0477 a3= 0.0; 0478 a2= -3.773E-6; 0479 a1= 1.5476E-1; 0480 a0= 2.36991E-1; 0481 A = [a7 a6 a5 a4 a3 a2 a1 a0]*2; 0482 MagnetType = 'SEXT'; 0483 0484 0485 case {'S3','S9'} 0486 % l= 160 mm d�focalisants 0487 % Etalonnage HL(I) sur 80 - 250 A 0488 % Find the current from the given polynomial for B''Leff 0489 Leff=1e-8; % modeled as thin length; 0490 a7= 0.0; 0491 a6= 0.0; 0492 a5= 0.0; 0493 a4= 0.0; 0494 a3= -2.6735E-8; 0495 a2= 5.8793E-6*(-1); 0496 a1= 1.5364E-1; 0497 a0= 2.7867E-1*(-1); 0498 A = [a7 a6 a5 a4 a3 a2 a1 a0]*2; 0499 MagnetType = 'SEXT'; 0500 0501 case {'S6'} 0502 % l= 160 mm focalisant 0503 % Etalonnage HL(I) sur 80 - 250 A 0504 % Find the current from the given polynomial for B''Leff 0505 Leff=1e-8; % modeled as thin length; 0506 a7= 0.0; 0507 a6= 0.0; 0508 a5= 0.0; 0509 a4= 0.0; 0510 a3= -2.6735E-8; 0511 a2= 5.8793E-6; 0512 a1= 1.5364E-1; 0513 a0= 2.7867E-1; 0514 A = [a7 a6 a5 a4 a3 a2 a1 a0]*2; 0515 MagnetType = 'SEXT'; 0516 0517 0518 case {'S4','S8'} 0519 % l= 160 mm focalisants 0520 % Etalonnage HL(I) sur 170 - 300 A 0521 % Find the current from the given polynomial for B''Leff 0522 Leff=1e-8; % modeled as thin length; 0523 a7= 0.0; 0524 a6= 0.0; 0525 a5= 0.0; 0526 a4= -8.8836E-10; 0527 a3= 7.1089E-7; 0528 a2= -2.2277E-4; 0529 a1= 1.8501E-1; 0530 a0= -1.329; 0531 A = [a7 a6 a5 a4 a3 a2 a1 a0]*2; 0532 MagnetType = 'SEXT'; 0533 0534 case {'S2','S5'} 0535 % l= 160 mm d�focalisants 0536 % Etalonnage HL(I) sur 170 - 300 A 0537 % Find the current from the given polynomial for B''Leff 0538 Leff=1e-8; % modeled as thin length; 0539 a7= 0.0; 0540 a6= 0.0; 0541 a5= 0.0; 0542 a4= -8.8836E-10*(-1); 0543 a3= 7.1089E-7; 0544 a2= -2.2277E-4*(-1); 0545 a1= 1.8501E-1; 0546 a0= -1.329*(-1); 0547 A = [a7 a6 a5 a4 a3 a2 a1 a0]*2; 0548 MagnetType = 'SEXT'; 0549 0550 case {'S7'} 0551 % l= 160 mm d�focalisant 0552 % Etalonnage HL(I) sur 250 - 350 A 0553 % Find the current from the given polynomial for B''Leff 0554 Leff=1e-8; % modeled as thin length; 0555 a7= 0.0; 0556 a6= 0.0; 0557 a5= -2.613556E-10; 0558 a4= 3.730258E-7*(-1); 0559 a3= -2.1301205E-4; 0560 a2= 6.077561E-2*(-1); 0561 a1= -8.5069349; 0562 a0= 4.933E+2*(-1); 0563 A = [a7 a6 a5 a4 a3 a2 a1 a0]*2; 0564 MagnetType = 'SEXT'; 0565 0566 case 'QT' % 160 mm dans sextupole 0567 % Etalonnage: moyenne sur les 32 sextup�les incluant un QT. 0568 % Efficacit� = 3 G.m/A @ R=32mm; soit 93.83 G/A 0569 % Le signe du courant est donn� par le DeviceServer (Tango) 0570 % Find the currAO.(ifam).Monitor.HW2PhysicsParams{1}(1,:) = magnetcoefficients(AO.(ifam).FamilyName ); 0571 Leff = 0.16; 0572 a7= 0.0; 0573 a6= 0.0; 0574 a5= 0.0; 0575 a4= 0.0; 0576 a3= 0.0; 0577 a2= 0.0; 0578 a1= 93.83E-4; 0579 a0= 0.0; 0580 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0581 0582 MagnetType = 'QT'; 0583 0584 case {'HCOR'} % 16 cm horizontal corrector 0585 % Etalonnage: moyenne sur les 56 sextup�les incluant un CORH. 0586 % Efficacit� = 8.143 G.m/A 0587 % Le signe du courant est donn� par le DeviceServer (Tango) 0588 % Find the currAO.(ifam).Monitor.HW2PhysicsParams{1}(1,:) = magnetcoefficients(AO.(ifam).FamilyName ); 0589 Leff = 0.16; 0590 a7= 0.0; 0591 a6= 0.0; 0592 a5= 0.0; 0593 a4= 0.0; 0594 a3= 0.0; 0595 a2= 0.0; 0596 a1= 8.143E-4; 0597 a0= 0.0; 0598 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0599 0600 MagnetType = 'COR'; 0601 0602 0603 case {'FHCOR'} % 10 cm horizontal corrector 0604 % Magnet Spec: Theta = 280e-6 radians @ 2.75 GeV and 10 amps 0605 % Theta = BLeff / Brho [radians] 0606 % Therefore, 0607 % Theta = ((BLeff/Amp)/ Brho) * I 0608 % BLeff/Amp = 280e-6 * getbrho(2.75) / 10 0609 % B*Leff = a0 * I => a0 = 0.8e-3 * getbrho(2.75) / 10 0610 % 0611 % The C coefficients are w.r.t B 0612 % B = c0 + c1*I = (0 + a0*I)/Leff 0613 % However, AT uses Theta in radians so the A coefficients 0614 % must be used for correctors with the middle layer with 0615 % the addition of the DC term 0616 0617 % Find the current from the given polynomial for BLeff and B 0618 % NOTE: AT used BLeff (A) for correctors 0619 Leff = .10; 0620 imax = 10; 0621 cormax = 28e-6 ; % 28 urad for imax = 10 A 0622 MagnetType = 'COR'; 0623 A = [0 cormax*getbrho(2.75)/imax 0]; 0624 0625 case {'VCOR'} % 16 cm vertical corrector 0626 % Etalonnage: moyenne sur les 56 sextup�les incluant un CORV. 0627 % Efficacit� = 4.642 G.m/A 0628 % Le signe du courant est donn� par le DeviceServer (Tango) 0629 % Find the currAO.(ifam).Monitor.HW2PhysicsParams{1}(1,:) = magnetcoefficients(AO.(ifam).FamilyName ); 0630 Leff = 0.16; 0631 a7= 0.0; 0632 a6= 0.0; 0633 a5= 0.0; 0634 a4= 0.0; 0635 a3= 0.0; 0636 a2= 0.0; 0637 a1= 4.642E-4; 0638 a0= 0.0; 0639 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0640 0641 MagnetType = 'COR'; 0642 0643 case {'FVCOR'} % 10 cm vertical corrector 0644 % Find the current from the given polynomial for BLeff and B 0645 Leff = .10; 0646 imax = 10; 0647 cormax = 23e-6 ; % 23 urad for imax = 10 A 0648 MagnetType = 'COR'; 0649 A = [0 cormax*getbrho(2.75)/imax 0]; 0650 0651 case {'K_INJ'} 0652 % Kicker d'injection 0653 % étalonnage provisoire 0654 % attention l'element n'etant pas dans le modele,definition 0655 % de A ambigue 0656 Leff = .6; 0657 vmax = 8000; 0658 alphamax = 8e-3 ; % 8 mrad pour 8000 V 0659 MagnetType = 'K_INJ'; 0660 A = [0 alphamax*getbrho(2.75)/vmax 0]*Leff; 0661 0662 case {'K_INJ1'} 0663 % Kickers d'injection 1 et 4 0664 Leff = .6; 0665 vmax = 7500; % tension de mesure 0666 SBDL = 75.230e-3 ; % somme de Bdl mesurée 0667 MagnetType = 'K_INJ1'; 0668 A = [0 -SBDL/vmax 0]*Leff; 0669 0670 case {'K_INJ2'} 0671 % Kickers d'injection 2 et 3 0672 Leff = .6; 0673 vmax = 7500;% tension de mesure 0674 SBDL = 74.800e-3 ; % somme de Bdl mesurée 0675 MagnetType = 'K_INJ2'; 0676 A = [0 SBDL/vmax 0]*Leff; 0677 0678 case {'SEP_P'} 0679 % Septum passif d'injection 0680 Leff = .6; 0681 vmax = 547; % tension de mesure V 0682 SBDL = 263e-3; % somme de Bdl mesurée 0683 MagnetType = 'SEP_P'; 0684 A = [0 SBDL/vmax 0]*Leff; 0685 0686 case {'SEP_A'} 0687 % Septum actif d'injection 0688 Leff = 1.; 0689 vmax = 111; 0690 MagnetType = 'SEP_A'; 0691 SBDL = 1147.8e-3 ; % Somme de Bdl mesurée à 111 V 0692 A = [0 SBDL/vmax 0]*Leff; 0693 0694 otherwise 0695 error(sprintf('MagnetCoreType %s is not unknown', MagnetCoreType)); 0696 k = 0; 0697 MagnetType = ''; 0698 return 0699 end 0700 0701 % compute B-field = int(Bdl)/Leff 0702 C = A / Leff; 0703 0704 MagnetType = upper(MagnetType); 0705 0706 0707 % Power Series Denominator (Factoral) be AT compatible 0708 if strcmpi(MagnetType,'SEXT') 0709 C = C / 2; 0710 end 0711 if strcmpi(MagnetType,'OCTO') 0712 C = C / 6; 0713 end 0714 return; 0715 case 'Booster' 0716 %%%% 0717 switch upper(deblank(MagnetCoreType)) 0718 0719 case 'BEND' 0720 % B[T] = 0.00020 + 0.0013516 I[A] 0721 % B[T] = 0.00020 + (0.0013051 + 0.00005/540 I) I[A] Alex 0722 Leff = 2.160; % 2160 mm 0723 a8 = 0.0; 0724 a7 = 0.0; 0725 a6 = 0.0; 0726 a5 = 0.0; 0727 a4 = 0.0; 0728 a3 = 0.0; 0729 a2 = 9.2e-8*Leff; 0730 a1 = 0.0013051*Leff; 0731 a0 = 2.0e-3*Leff; 0732 0733 A = [a8 a7 a6 a5 a4 a3 a2 a1 a0]; 0734 MagnetType = 'BEND'; 0735 0736 case {'QF'} % 400 mm quadrupole 0737 % Find the current from the given polynomial for B'Leff 0738 % G[T/m] = 0.0465 + 0.0516 I[A] Alex 0739 Leff=0.400; 0740 a8 = 0.0; 0741 a7 = 0.0; 0742 a6 = 0.0; 0743 a5 = 0.0; 0744 a4 = 0.0; 0745 a3 = 0.0; 0746 a2 = 0.0; 0747 a1 = 0.0516*Leff; 0748 a0 = 0.0465*Leff; 0749 0750 A = [a7 a6 a5 a4 a3 a2 a1 a0]; %*getbrho(0.1); 0751 MagnetType = 'QUAD'; 0752 0753 case {'QD'} % 400 mm quadrupole 0754 % Find the current from the given polynomial for B'Leff 0755 % G[T/m] = 0.0485 + 0.0518 I[A] Alex 0756 Leff=0.400; 0757 a8 = 0.0; 0758 a7 = 0.0; 0759 a6 = 0.0; 0760 a5 = 0.0; 0761 a4 = 0.0; 0762 a3 = 0.0; 0763 a2 = 0.0; 0764 a1 = -0.0518*Leff; 0765 a0 = -0.0485*Leff; 0766 0767 A = [a7 a6 a5 a4 a3 a2 a1 a0]; %*getbrho(0.1); 0768 MagnetType = 'QUAD'; 0769 0770 case {'SF', 'SD'} % 150 mm sextupole 0771 % Find the current from the given polynomial for B'Leff 0772 % HL [T/m] = 0.2 I [A] (deja int�gr�) 0773 Leff=1.e-8; % thin lens; 0774 a8 = 0.0; 0775 a7 = 0.0; 0776 a6 = 0.0; 0777 a5 = 0.0; 0778 a4 = 0.0; 0779 a3 = 0.0; 0780 a2 = 0.0; 0781 a1 = 0.2*2; 0782 a0 = 0.0; 0783 0784 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0785 MagnetType = 'SEXT'; 0786 0787 case {'HCOR','VCOR'} % ?? cm horizontal corrector 0788 % Magnet Spec: Theta = 0.8e-3 radians @ 2.75 GeV and 10 amps 0789 % Theta = BLeff / Brho [radians] 0790 % Therefore, 0791 % Theta = ((BLeff/Amp)/ Brho) * I 0792 % BLeff/Amp = 0.8e-3 * getbrho(2.75) / 10 0793 % B*Leff = a0 * I => a0 = 0.8e-3 * getbrho(2.75) / 10 0794 % 0795 % The C coefficients are w.r.t B 0796 % B = c0 + c1*I = (0 + a0*I)/Leff 0797 % However, AT uses Theta in radians so the A coefficients 0798 % must be used for correctors with the middle layer with 0799 % the addition of the DC term 0800 0801 % Find the current from the given polynomial for BLeff and B 0802 % NOTE: AT used BLeff (A) for correctors 0803 MagnetType = 'COR'; 0804 % theta [mrad] = 1.34 I[A] @ 0.1 GeV 0805 Leff = 1e-6; 0806 a8 = 0.0; 0807 a7 = 0.0; 0808 a6 = 0.0; 0809 a5 = 0.0; 0810 a4 = 0.0; 0811 a3 = 0.0; 0812 a2 = 0.0; 0813 a1 = 1.34e-3*getbrho(0.1); 0814 a0 = 0; 0815 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0816 0817 otherwise 0818 error(sprintf('MagnetCoreType %s is not unknown', MagnetCoreType)); 0819 %k = 0; 0820 %MagnetType = ''; 0821 %return 0822 end 0823 0824 % compute B-field = int(Bdl)/Leff 0825 C = A/ Leff; 0826 0827 % Power Series Denominator (Factoral) be AT compatible 0828 if strcmpi(MagnetType,'SEXT') 0829 C = C / 2; 0830 end 0831 0832 MagnetType = upper(MagnetType); 0833 0834 case 'LT2' 0835 %%%% 0836 switch upper(deblank(MagnetCoreType)) 0837 0838 case 'BEND' 0839 % les coefficients et longueur magnétique sont recopiés de l'anneau 0840 Leff=1.052433; 0841 a7= 0.0; 0842 a6=-0.0; 0843 a5= 0.0; 0844 a4=-0.0; 0845 a3= 0.0; 0846 a2=-9.7816E-6*(1-1.8e-3)*Leff*(1.055548/1.052433); 0847 a1= 1.26066E-02*(1-1.8E-3)*Leff*(1.055548/1.052433); 0848 a0= -2.24944*(1-1.8E-3)*Leff*(1.055548/1.052433); 0849 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0850 0851 0852 MagnetType = 'BEND'; 0853 0854 case {'QP'} % 400 mm quadrupole 0855 % Find the current from the given polynomial for B'Leff 0856 0857 % G[T/m] = 0.1175 + 0.0517 I[A] 0858 % le rémanent est + fort que pour les quad Booster car les 0859 % courants max sont + eleves 0860 Leff=0.400; 0861 % a8 = 0.0; 0862 % a7 = 0.0; 0863 % a6 = 0.0; 0864 % a5 = 0.0; 0865 % a4 = 0.0; 0866 % a3 = 0.0; 0867 % a2 = 0.0; 0868 % a1 = 0.0517*Leff; 0869 % a0 = 0.1175*Leff; 0870 0871 a8 = 0.0; 0872 a7 = 0.0; 0873 a6 = 0.0; 0874 a5 = 0.0; 0875 a4 = -1.3345e-10; 0876 a3 = 8.1746e-8; 0877 a2 = -1.6548e-5; 0878 a1 = 2.197e-2; 0879 a0 = 2.73e-2; 0880 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0881 MagnetType = 'QUAD'; 0882 0883 case {'CH','CV'} % 16 cm horizontal corrector 0884 0885 0886 0887 % Magnet Spec: Theta = environ 1 mradians @ 2.75 GeV and 10 amps 0888 % Theta = BLeff / Brho [radians] 0889 % Therefore, 0890 % Theta = ((BLeff/Amp)/ Brho) * I 0891 % BLeff/Amp = 1.e-3 * getbrho(2.75) / 10 0892 % B*Leff = a1 * I => a1 = 1.e-3 * getbrho(2.75) / 10 0893 % 0894 % The C coefficients are w.r.t B 0895 % B = c0 + c1*I = (0 + a0*I)/Leff 0896 % However, AT uses Theta in radians so the A coefficients 0897 % must be used for correctors with the middle layer with 0898 % the addition of the DC term 0899 0900 % Find the current from the given polynomial for BLeff and B 0901 % NOTE: AT used BLeff (A) for correctors 0902 0903 % environ 32 cm corrector 0904 % Efficacit� = 11.06 G.m/A 0905 % Le signe du courant est donn� par le DeviceServer (Tango) 0906 % Find the currAO.(ifam).Monitor.HW2PhysicsParams{1}(1,:) = 0907 % magnetcoefficien 0908 0909 MagnetType = 'COR'; 0910 0911 Leff = 1e-6; % 0.1577 m 0912 a8 = 0.0; 0913 a7 = 0.0; 0914 a6 = 0.0; 0915 a5 = 0.0; 0916 a4 = 0.0; 0917 a3 = 0.0; 0918 a2 = 0.0; 0919 a1 = 110.6e-4/10; 0920 a0 = 0; 0921 A = [a7 a6 a5 a4 a3 a2 a1 a0]; 0922 0923 otherwise 0924 error(sprintf('MagnetCoreType %s is not unknown', MagnetCoreType)); 0925 %k = 0; 0926 %MagnetType = ''; 0927 %return 0928 end 0929 0930 % compute B-field = int(Bdl)/Leff 0931 C = A/ Leff; 0932 0933 MagnetType = upper(MagnetType); 0934 0935 otherwise 0936 error('Unknown accelerator name %s', AcceleratorName); 0937 end