Geant4-11
G4INCLNpiToSKChannel.cc
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25//
26// INCL++ intra-nuclear cascade model
27// Alain Boudard, CEA-Saclay, France
28// Joseph Cugnon, University of Liege, Belgium
29// Jean-Christophe David, CEA-Saclay, France
30// Pekka Kaitaniemi, CEA-Saclay, France, and Helsinki Institute of Physics, Finland
31// Sylvie Leray, CEA-Saclay, France
32// Davide Mancusi, CEA-Saclay, France
33//
34#define INCLXX_IN_GEANT4_MODE 1
35
36#include "globals.hh"
37
38#include "G4INCLNpiToSKChannel.hh"
39#include "G4INCLKinematicsUtils.hh"
40#include "G4INCLBinaryCollisionAvatar.hh"
41#include "G4INCLCrossSections.hh"
42#include "G4INCLRandom.hh"
43#include "G4INCLGlobals.hh"
44#include "G4INCLLogger.hh"
45#include <algorithm>
46#include "G4INCLPhaseSpaceGenerator.hh"
47
48namespace G4INCL {
49
50 NpiToSKChannel::NpiToSKChannel(Particle *p1, Particle *p2)
51 : particle1(p1), particle2(p2)
52 {}
53
54 NpiToSKChannel::~NpiToSKChannel(){}
55
56 void NpiToSKChannel::fillFinalState(FinalState *fs) {
57
58 Particle *nucleon;
59 Particle *pion;
60
61 if(particle1->isNucleon()){
62 nucleon = particle1;
63 pion = particle2;
64 }
65 else{
66 nucleon = particle2;
67 pion = particle1;
68 }
69
70 const G4int iso = ParticleTable::getIsospin(nucleon->getType()) + ParticleTable::getIsospin(pion->getType());
71
72 G4double SmKpCX = CrossSections::p_pimToSmKp(pion,nucleon);
73 G4double SzKzCX = CrossSections::p_pimToSzKz(pion,nucleon); // == piz p -> SpKzCX
74 G4double SzKpCX = CrossSections::p_pizToSzKp(pion,nucleon);
75 G4double rdm = Random::shoot();
76
77 ParticleType SigmaType, KaonType;
78
79 G4int Channel = 99;
80
81 if(iso == 3 || iso == -3){
82 SigmaType = ParticleTable::getSigmaType(2*iso/3);
83 KaonType = ParticleTable::getKaonType(iso/3);
84 Channel = 1; // "3/2" // Measured
85 }
86 else if(pion->getType() == PiZero){
87 if(rdm*(SzKpCX+SzKzCX) < SzKzCX){
88 SigmaType = ParticleTable::getSigmaType(2*iso);
89 KaonType = ParticleTable::getKaonType(-iso);
90 Channel = 0; // sqrt(1/2)*"3/2"+sqrt(1/2)*"1/2" // OK
91 }
92 else{
93 SigmaType = SigmaZero;
94 KaonType = ParticleTable::getKaonType(iso);
95 Channel = 0; // sqrt(2/3)*"3/2"+sqrt(1/3)*"1/2" // Estimate similar with p pi- -> S0 K0
96 }
97 }
98 else{
99 if(rdm*(SmKpCX+SzKzCX) < SzKzCX){
100 SigmaType = SigmaZero;
101 KaonType = ParticleTable::getKaonType(iso);
102 Channel = 0; // sqrt(1/2)*"3/2"+sqrt(1/2)*"1/2" // Measured
103 }
104 else{
105 SigmaType = ParticleTable::getSigmaType(2*iso);
106 KaonType = ParticleTable::getKaonType(-iso);
107 Channel = 0; // sqrt(1/3)*"3/2"+sqrt(2/3)*"1/2" // Estimate similar with p pi- -> S0 K0
108 }
109 }
110
111
112 ThreeVector mom_hyperon = KaonMomentum(pion, nucleon, Channel);
113
114 nucleon->setType(SigmaType);
115 pion->setType(KaonType);
116
117 G4double norm = KinematicsUtils::momentumInCM(pion,nucleon);
118
119 nucleon->setMomentum(mom_hyperon*norm);
120 pion->setMomentum(-mom_hyperon*norm);
121
122 nucleon->adjustEnergyFromMomentum();
123 pion->adjustEnergyFromMomentum();
124
125 fs->addModifiedParticle(nucleon);
126 fs->addModifiedParticle(pion);
127
128 }
129
130 ThreeVector NpiToSKChannel::KaonMomentum(Particle const * const pion, Particle const * const nucleon, G4int WhichChannel){
131
132 const G4double pLab = KinematicsUtils::momentumInLab(pion,nucleon);
133
134 G4double min = 1040., max = 2375;
135 if(WhichChannel == 1){
136 min = 1105.;
137 max = 2475;
138 }
139
140 if(pLab < min) return Random::normVector(); // isotropic
141
142 G4double cos_theta = 1.;
143 G4double sin_theta = 0.;
144 const G4double cos_phi = std::cos(Random::shoot()*Math::twoPi);
145 const G4double sin_phi = std::sqrt(1-cos_phi*cos_phi);
146
147 const G4double x = pion->getMomentum().getX();
148 const G4double y = pion->getMomentum().getY();
149 const G4double z = pion->getMomentum().getZ();
150
151 const G4double r = std::sqrt(x*x+y*y+z*z);
152 const G4double rho = std::sqrt(x*x+y*y);
153
154 if(pLab >= max){
155 const G4double b = 12. * pLab/2375.; // correspond to the forward slope description at 2375 MeV/c in K-p elastic
156 cos_theta = std::log(Random::shoot()*(std::exp(b)-std::exp(-b))+std::exp(-b))/b;
157 sin_theta = std::sqrt(1-cos_theta*cos_theta);
158
159 }
160 else{
161 const G4double Legendre_coef[2][275][9] = {
162 {// pi- p -> Sigma0 K0
163 {1040,0.18188,-0.04656,-0.07595,0.01513,0.00374,0.00201,0.,0.},
164 {1045,0.16386,-0.02812,-0.07075,0.01418,0.00298,0.00194,0.,0.},
165 {1050,0.14587,-0.00965,-0.06554,0.01323,0.00222,0.00187,0.,0.},
166 {1055,0.12793,0.00891,-0.0603,0.01228,0.00146,0.00179,0.,0.},
167 {1060,0.11008,0.02758,-0.05502,0.01132,7e-04,0.00172,0.,0.},
168 {1065,0.09234,0.0464,-0.0497,0.01034,-7e-05,0.00165,0.,0.},
169 {1070,0.07475,0.06543,-0.04431,0.00936,-0.00084,0.00157,0.,0.},
170 {1075,0.05733,0.08469,-0.03886,0.00836,-0.00161,0.00149,0.,0.},
171 {1080,0.04011,0.10423,-0.03331,0.00735,-0.00238,0.00141,0.,0.},
172 {1085,0.02312,0.12408,-0.02767,0.00631,-0.00317,0.00133,0.,0.},
173 {1090,0.00638,0.14429,-0.02192,0.00525,-0.00395,0.00124,0.,0.},
174 {1095,-0.01007,0.1649,-0.01605,0.00417,-0.00474,0.00116,0.,0.},
175 {1100,-0.02621,0.18591,-0.01004,0.00306,-0.00554,0.00106,0.,0.},
176 {1105,-0.04203,0.20727,-0.00389,0.00193,-0.00635,0.00097,0.,0.},
177 {1110,-0.05753,0.22885,0.00243,0.00076,-0.00716,0.00086,0.,0.},
178 {1115,-0.0727,0.25057,0.00893,-0.00045,-0.00798,0.00076,0.,0.},
179 {1120,-0.08753,0.27232,0.01561,-0.0017,-0.0088,0.00065,0.,0.},
180 {1125,-0.10203,0.29401,0.02251,-0.00298,-0.00963,0.00053,0.,0.},
181 {1130,-0.11619,0.31553,0.02963,-0.00432,-0.01046,4e-04,0.,0.},
182 {1135,-0.13,0.33678,0.03699,-0.0057,-0.0113,0.00027,0.,0.},
183 {1140,-0.14346,0.35766,0.0446,-0.00713,-0.01215,0.00013,0.,0.},
184 {1145,-0.15657,0.37808,0.05247,-0.00862,-0.013,-1e-05,0.,0.},
185 {1150,-0.16932,0.39792,0.06063,-0.01016,-0.01385,-0.00017,0.,0.},
186 {1155,-0.1817,0.4171,0.06909,-0.01177,-0.01472,-0.00033,0.,0.},
187 {1160,-0.19372,0.43551,0.07785,-0.01344,-0.01558,-0.00051,0.,0.},
188 {1165,-0.20536,0.45308,0.08694,-0.01518,-0.01645,-0.00069,0.,0.},
189 {1170,-0.2166,0.4698,0.09635,-0.01698,-0.01732,-0.00089,0.,0.},
190 {1175,-0.22743,0.48566,0.10609,-0.01885,-0.01819,-0.0011,0.,0.},
191 {1180,-0.23783,0.50068,0.11617,-0.02079,-0.01905,-0.00131,0.,0.},
192 {1185,-0.24777,0.51485,0.12657,-0.02281,-0.01991,-0.00154,0.,0.},
193 {1190,-0.25724,0.52817,0.13732,-0.02489,-0.02076,-0.00178,0.,0.},
194 {1195,-0.26622,0.54063,0.1484,-0.02705,-0.0216,-0.00204,0.,0.},
195 {1200,-0.27469,0.55225,0.15982,-0.02928,-0.02242,-0.00231,0.,0.},
196 {1205,-0.28263,0.56301,0.17159,-0.03158,-0.02323,-0.00259,0.,0.},
197 {1210,-0.29002,0.57292,0.1837,-0.03396,-0.02402,-0.00288,0.,0.},
198 {1215,-0.29685,0.58199,0.19617,-0.03642,-0.02478,-0.00319,0.,0.},
199 {1220,-0.30309,0.5902,0.20898,-0.03895,-0.02552,-0.00352,0.,0.},
200 {1225,-0.30872,0.59755,0.22215,-0.04156,-0.02623,-0.00386,0.,0.},
201 {1230,-0.31373,0.60409,0.23567,-0.04425,-0.02691,-0.00421,0.,0.},
202 {1235,-0.31816,0.60992,0.2495,-0.04702,-0.02756,-0.00459,0.,0.},
203 {1240,-0.32203,0.61513,0.26362,-0.04984,-0.02815,-0.00497,0.,0.},
204 {1245,-0.32535,0.61986,0.27799,-0.05274,-0.0287,-0.00537,0.,0.},
205 {1250,-0.32816,0.62422,0.29257,-0.05568,-0.02919,-0.00579,0.,0.},
206 {1255,-0.33049,0.62831,0.30735,-0.05868,-0.02961,-0.00622,0.,0.},
207 {1260,-0.33236,0.63225,0.32228,-0.06172,-0.02996,-0.00667,0.,0.},
208 {1265,-0.3338,0.63615,0.33733,-0.0648,-0.03024,-0.00713,0.,0.},
209 {1270,-0.33482,0.64013,0.35246,-0.06792,-0.03042,-0.0076,0.,0.},
210 {1275,-0.33547,0.6443,0.36766,-0.07106,-0.03052,-0.00809,0.,0.},
211 {1280,-0.33576,0.64877,0.38287,-0.07422,-0.03051,-0.00859,0.,0.},
212 {1285,-0.33573,0.65366,0.39808,-0.0774,-0.0304,-0.00911,0.,0.},
213 {1290,-0.33539,0.65907,0.41324,-0.0806,-0.03018,-0.00964,0.,0.},
214 {1295,-0.33477,0.6651,0.42834,-0.08379,-0.02983,-0.01018,0.,0.},
215 {1300,-0.33388,0.67178,0.44333,-0.08696,-0.02935,-0.01073,0.,0.},
216 {1305,-0.33274,0.67915,0.4582,-0.0901,-0.02873,-0.01129,0.,0.},
217 {1310,-0.33138,0.68725,0.47292,-0.09319,-0.02795,-0.01186,0.,0.},
218 {1315,-0.32979,0.69613,0.48747,-0.0962,-0.027,-0.01244,0.,0.},
219 {1320,-0.328,0.70582,0.50181,-0.09912,-0.02587,-0.01302,0.,0.},
220 {1325,-0.32602,0.71635,0.51593,-0.10193,-0.02455,-0.0136,0.,0.},
221 {1330,-0.32387,0.72778,0.52979,-0.10461,-0.02303,-0.01419,0.,0.},
222 {1335,-0.32157,0.74013,0.54338,-0.10715,-0.02129,-0.01477,0.,0.},
223 {1340,-0.31911,0.75329,0.5567,-0.10955,-0.01932,-0.01535,0.,0.},
224 {1345,-0.31652,0.76713,0.56975,-0.11183,-0.01711,-0.01592,0.,0.},
225 {1350,-0.31379,0.78149,0.58256,-0.11401,-0.01463,-0.01648,0.,0.},
226 {1355,-0.31094,0.79624,0.59512,-0.11609,-0.01188,-0.01702,0.,0.},
227 {1360,-0.30797,0.81121,0.60747,-0.11811,-0.00884,-0.01754,0.,0.},
228 {1365,-0.30488,0.82628,0.6196,-0.12007,-0.0055,-0.01804,0.,0.},
229 {1370,-0.30169,0.84128,0.63153,-0.12199,-0.00183,-0.01851,0.,0.},
230 {1375,-0.29841,0.85607,0.64327,-0.12389,0.00217,-0.01894,0.,0.},
231 {1380,-0.29503,0.87051,0.65484,-0.12577,0.00653,-0.01935,0.,0.},
232 {1385,-0.29157,0.88445,0.66625,-0.12767,0.01125,-0.01971,0.,0.},
233 {1390,-0.28803,0.89774,0.6775,-0.12959,0.01636,-0.02002,0.,0.},
234 {1395,-0.28442,0.91023,0.68862,-0.13156,0.02186,-0.02029,0.,0.},
235 {1400,-0.28074,0.9218,0.69961,-0.13357,0.02778,-0.02051,0.,0.},
236 {1405,-0.27699,0.9324,0.71048,-0.13564,0.03412,-0.02067,0.,0.},
237 {1410,-0.27316,0.94199,0.72125,-0.13776,0.0409,-0.02076,0.,0.},
238 {1415,-0.26923,0.95056,0.73193,-0.13992,0.04813,-0.02077,0.,0.},
239 {1420,-0.26519,0.95808,0.74253,-0.14212,0.05582,-0.02071,0.,0.},
240 {1425,-0.26103,0.96451,0.75305,-0.14435,0.06398,-0.02055,0.,0.},
241 {1430,-0.25674,0.96982,0.76351,-0.1466,0.07263,-0.02031,0.,0.},
242 {1435,-0.25231,0.97399,0.77393,-0.14888,0.08177,-0.01996,0.,0.},
243 {1440,-0.24772,0.97699,0.7843,-0.15118,0.09142,-0.0195,0.,0.},
244 {1445,-0.24297,0.9788,0.79465,-0.15349,0.10159,-0.01892,0.,0.},
245 {1450,-0.23805,0.97937,0.80498,-0.15581,0.11229,-0.01821,0.,0.},
246 {1455,-0.23293,0.9787,0.81531,-0.15813,0.12353,-0.01738,0.,0.},
247 {1460,-0.22762,0.97675,0.82564,-0.16044,0.13533,-0.01641,0.,0.},
248 {1465,-0.22209,0.97364,0.83596,-0.16272,0.14767,-0.01528,0.,0.},
249 {1470,-0.21634,0.96945,0.84628,-0.16494,0.16055,-0.014,0.,0.},
250 {1475,-0.21034,0.96431,0.85659,-0.16707,0.17396,-0.01255,0.,0.},
251 {1480,-0.20408,0.95831,0.86688,-0.16907,0.1879,-0.01092,0.,0.},
252 {1485,-0.19755,0.95157,0.87714,-0.17092,0.20235,-0.00911,0.,0.},
253 {1490,-0.19073,0.9442,0.88738,-0.17258,0.21731,-0.00709,0.,0.},
254 {1495,-0.18361,0.9363,0.89758,-0.17403,0.23277,-0.00486,0.,0.},
255 {1500,-0.17616,0.92798,0.90773,-0.17524,0.24872,-0.00242,0.,0.},
256 {1505,-0.16839,0.91935,0.91784,-0.17617,0.26515,0.00026,0.,0.},
257 {1510,-0.16026,0.91051,0.92789,-0.17679,0.28206,0.00317,0.,0.},
258 {1515,-0.15177,0.90158,0.93788,-0.17708,0.29943,0.00633,0.,0.},
259 {1520,-0.14291,0.89266,0.9478,-0.177,0.31726,0.00976,0.,0.},
260 {1525,-0.13368,0.88383,0.95762,-0.1765,0.33549,0.01345,0.,0.},
261 {1530,-0.1241,0.87515,0.9673,-0.17551,0.35406,0.01741,0.,0.},
262 {1535,-0.11418,0.86671,0.9768,-0.17398,0.37293,0.02167,0.,0.},
263 {1540,-0.10394,0.85857,0.98609,-0.17185,0.39203,0.02622,0.,0.},
264 {1545,-0.09338,0.85081,0.99514,-0.16906,0.41131,0.03107,0.,0.},
265 {1550,-0.08253,0.84351,1.0039,-0.16555,0.43072,0.03623,0.,0.},
266 {1555,-0.0714,0.83672,1.01235,-0.16127,0.45019,0.04172,0.,0.},
267 {1560,-0.05999,0.83054,1.02044,-0.15615,0.46967,0.04754,0.,0.},
268 {1565,-0.04833,0.82502,1.02813,-0.15013,0.48911,0.0537,0.,0.},
269 {1570,-0.03643,0.82025,1.0354,-0.14316,0.50844,0.06021,0.,0.},
270 {1575,-0.02429,0.81629,1.04221,-0.13518,0.52762,0.06708,0.,0.},
271 {1580,-0.01194,0.8132,1.04852,-0.12614,0.54659,0.07431,0.,0.},
272 {1585,6e-04,0.81094,1.05435,-0.11607,0.56533,0.08191,0.,0.},
273 {1590,0.01333,0.80944,1.0597,-0.10499,0.58383,0.08987,0.,0.},
274 {1595,0.02622,0.80866,1.06461,-0.09294,0.60206,0.0982,0.,0.},
275 {1600,0.03926,0.80853,1.06907,-0.07995,0.62002,0.10688,0.,0.},
276 {1605,0.05242,0.80899,1.0731,-0.06606,0.63769,0.11592,0.,0.},
277 {1610,0.06569,0.80999,1.07673,-0.0513,0.65505,0.12532,0.,0.},
278 {1615,0.07905,0.81145,1.07996,-0.03571,0.67209,0.13508,0.,0.},
279 {1620,0.09249,0.81333,1.08281,-0.01931,0.6888,0.14519,0.,0.},
280 {1625,0.10598,0.81556,1.08529,-0.00214,0.70514,0.15565,0.,0.},
281 {1630,0.11951,0.81809,1.08742,0.01576,0.72112,0.16646,0.,0.},
282 {1635,0.13306,0.82085,1.08922,0.03437,0.73672,0.17762,0.,0.},
283 {1640,0.14662,0.82378,1.09069,0.05364,0.75191,0.18912,0.,0.},
284 {1645,0.16016,0.82683,1.09186,0.07355,0.76669,0.20097,0.,0.},
285 {1650,0.17367,0.82994,1.09274,0.09406,0.78104,0.21316,0.,0.},
286 {1655,0.18715,0.83306,1.09333,0.11511,0.79498,0.22566,0.,0.},
287 {1660,0.20061,0.83616,1.09366,0.13665,0.80851,0.23843,0.,0.},
288 {1665,0.21404,0.8392,1.09373,0.15861,0.82165,0.25144,0.,0.},
289 {1670,0.22745,0.84213,1.09356,0.18094,0.83442,0.26466,0.,0.},
290 {1675,0.24084,0.84492,1.09315,0.20358,0.84682,0.27805,0.,0.},
291 {1680,0.25423,0.84753,1.09251,0.22648,0.85888,0.29158,0.,0.},
292 {1685,0.2676,0.84991,1.09167,0.24957,0.8706,0.30522,0.,0.},
293 {1690,0.28096,0.85203,1.09062,0.2728,0.882,0.31892,0.,0.},
294 {1695,0.29432,0.85385,1.08938,0.29611,0.8931,0.33266,0.,0.},
295 {1700,0.30768,0.85532,1.08797,0.31943,0.9039,0.34641,0.,0.},
296 {1705,0.32104,0.85641,1.08639,0.34272,0.91442,0.36013,0.,0.},
297 {1710,0.33441,0.85709,1.08465,0.36592,0.92468,0.37378,0.,0.},
298 {1715,0.34774,0.8574,1.08275,0.389,0.93468,0.38736,0.,0.},
299 {1720,0.36102,0.85739,1.08069,0.41194,0.94443,0.40084,0.,0.},
300 {1725,0.3742,0.85709,1.07845,0.43471,0.95393,0.41423,0.,0.},
301 {1730,0.38726,0.85657,1.07604,0.45729,0.9632,0.42751,0.,0.},
302 {1735,0.40016,0.85586,1.07344,0.47966,0.97223,0.44067,0.,0.},
303 {1740,0.41288,0.85501,1.07065,0.5018,0.98104,0.45369,0.,0.},
304 {1745,0.42537,0.85408,1.06767,0.52368,0.98963,0.46656,0.,0.},
305 {1750,0.43761,0.85312,1.06448,0.54527,0.99801,0.47928,0.,0.},
306 {1755,0.44956,0.85216,1.06109,0.56656,1.00619,0.49182,0.,0.},
307 {1760,0.4612,0.85126,1.05749,0.58752,1.01417,0.50419,0.,0.},
308 {1765,0.47248,0.85047,1.05367,0.60813,1.02196,0.51636,0.,0.},
309 {1770,0.48338,0.84982,1.04962,0.62836,1.02956,0.52834,0.,0.},
310 {1775,0.49387,0.84939,1.04535,0.6482,1.03699,0.54009,0.,0.},
311 {1780,0.50391,0.84919,1.04084,0.66762,1.04424,0.55162,0.,0.},
312 {1785,0.51352,0.84924,1.0361,0.68662,1.05131,0.56292,0.,0.},
313 {1790,0.52271,0.84953,1.03113,0.70521,1.05818,0.57399,0.,0.},
314 {1795,0.53149,0.85007,1.02593,0.72339,1.06484,0.58483,0.,0.},
315 {1800,0.53988,0.85085,1.02049,0.74116,1.07128,0.59544,0.,0.},
316 {1805,0.54788,0.85186,1.01483,0.75854,1.07748,0.6058,0.,0.},
317 {1810,0.55553,0.85311,1.00895,0.77552,1.08342,0.61593,0.,0.},
318 {1815,0.56281,0.85459,1.00284,0.79211,1.0891,0.62582,0.,0.},
319 {1820,0.56976,0.8563,0.9965,0.80831,1.0945,0.63547,0.,0.},
320 {1825,0.57638,0.85823,0.98994,0.82413,1.0996,0.64487,0.,0.},
321 {1830,0.58269,0.86039,0.98317,0.83957,1.1044,0.65403,0.,0.},
322 {1835,0.58871,0.86277,0.97617,0.85463,1.10887,0.66293,0.,0.},
323 {1840,0.59443,0.86538,0.96896,0.86933,1.11301,0.67159,0.,0.},
324 {1845,0.59989,0.86819,0.96153,0.88366,1.11681,0.68,0.,0.},
325 {1850,0.60508,0.87122,0.95388,0.89763,1.12024,0.68815,0.,0.},
326 {1855,0.61003,0.87447,0.94602,0.91124,1.12329,0.69605,0.,0.},
327 {1860,0.61475,0.87792,0.93795,0.9245,1.12596,0.70369,0.,0.},
328 {1865,0.61926,0.88158,0.92967,0.93741,1.12822,0.71107,0.,0.},
329 {1870,0.62356,0.88544,0.92118,0.94998,1.13006,0.71818,0.,0.},
330 {1875,0.62767,0.88951,0.91248,0.9622,1.13148,0.72504,0.,0.},
331 {1880,0.6316,0.89378,0.90358,0.97409,1.13245,0.73163,0.,0.},
332 {1885,0.63537,0.89833,0.89449,0.98565,1.133,0.73795,0.,0.},
333 {1890,0.63898,0.90323,0.88523,0.99687,1.13314,0.744,0.,0.},
334 {1895,0.64246,0.90855,0.87582,1.00776,1.13289,0.74977,0.,0.},
335 {1900,0.64581,0.91436,0.86626,1.01832,1.13227,0.75527,0.,0.},
336 {1905,0.64904,0.92075,0.85659,1.02854,1.1313,0.76049,0.,0.},
337 {1910,0.65217,0.92778,0.84681,1.03844,1.12999,0.76543,0.,0.},
338 {1915,0.65522,0.93553,0.83694,1.048,1.12837,0.77008,0.,0.},
339 {1920,0.65818,0.94407,0.82701,1.05723,1.12645,0.77445,0.,0.},
340 {1925,0.66108,0.95349,0.81703,1.06614,1.12425,0.77852,0.,0.},
341 {1930,0.66392,0.96384,0.80701,1.07471,1.12178,0.7823,0.,0.},
342 {1935,0.66673,0.97522,0.79697,1.08296,1.11907,0.78579,0.,0.},
343 {1940,0.6695,0.98768,0.78693,1.09088,1.11614,0.78898,0.,0.},
344 {1945,0.67226,1.00132,0.77691,1.09848,1.113,0.79186,0.,0.},
345 {1950,0.67502,1.01619,0.76692,1.10575,1.10967,0.79444,0.,0.},
346 {1955,0.67778,1.03238,0.75698,1.11269,1.10617,0.79672,0.,0.},
347 {1960,0.68056,1.04995,0.74712,1.11931,1.10252,0.79868,0.,0.},
348 {1965,0.68338,1.06899,0.73733,1.12561,1.09874,0.80033,0.,0.},
349 {1970,0.68624,1.08957,0.72765,1.13158,1.09484,0.80167,0.,0.},
350 {1975,0.68916,1.11176,0.71809,1.13724,1.09084,0.80269,0.,0.},
351 {1980,0.69215,1.13564,0.70866,1.14257,1.08676,0.80339,0.,0.},
352 {1985,0.69523,1.16128,0.69939,1.14758,1.08262,0.80376,0.,0.},
353 {1990,0.6984,1.18876,0.69029,1.15227,1.07844,0.80381,0.,0.},
354 {1995,0.70167,1.21815,0.68138,1.15664,1.07423,0.80353,0.,0.},
355 {2000,0.70507,1.24952,0.67267,1.1607,1.07002,0.80292,0.,0.},
356 {2005,0.70859,1.2829,0.66418,1.16444,1.06581,0.80198,0.,0.},
357 {2010,0.71222,1.31813,0.6559,1.16793,1.06158,0.80076,0.,0.},
358 {2015,0.71594,1.35499,0.64783,1.17122,1.05728,0.79932,0.,0.},
359 {2020,0.71974,1.39327,0.63995,1.17438,1.05289,0.7977,0.,0.},
360 {2025,0.72358,1.43275,0.63226,1.17745,1.04836,0.79597,0.,0.},
361 {2030,0.72745,1.47323,0.62475,1.18051,1.04367,0.79418,0.,0.},
362 {2035,0.73133,1.51448,0.6174,1.18361,1.03876,0.79238,0.,0.},
363 {2040,0.73519,1.5563,0.61021,1.18681,1.03362,0.79063,0.,0.},
364 {2045,0.73903,1.59846,0.60318,1.19018,1.02819,0.78898,0.,0.},
365 {2050,0.74281,1.64077,0.59628,1.19377,1.02245,0.78748,0.,0.},
366 {2055,0.74651,1.683,0.58951,1.19764,1.01636,0.7862,0.,0.},
367 {2060,0.75013,1.72495,0.58287,1.20184,1.00989,0.78518,0.,0.},
368 {2065,0.75367,1.76647,0.57638,1.20635,1.00308,0.78441,0.,0.},
369 {2070,0.75714,1.80742,0.57004,1.21116,0.99597,0.78388,0.,0.},
370 {2075,0.76056,1.84767,0.56388,1.21622,0.98861,0.7836,0.,0.},
371 {2080,0.76395,1.88707,0.55791,1.22151,0.98104,0.78355,0.,0.},
372 {2085,0.76732,1.92548,0.55216,1.227,0.97332,0.78371,0.,0.},
373 {2090,0.77069,1.96276,0.54665,1.23267,0.96548,0.78409,0.,0.},
374 {2095,0.77407,1.99878,0.54138,1.23849,0.95758,0.78467,0.,0.},
375 {2100,0.77748,2.03339,0.53639,1.24443,0.94966,0.78545,0.,0.},
376 {2105,0.78093,2.06646,0.53168,1.25046,0.94176,0.7864,0.,0.},
377 {2110,0.78443,2.09785,0.52728,1.25655,0.93393,0.78754,0.,0.},
378 {2115,0.78801,2.12741,0.5232,1.26267,0.92622,0.78884,0.,0.},
379 {2120,0.79168,2.15503,0.51946,1.26881,0.91867,0.79029,0.,0.},
380 {2125,0.79544,2.18067,0.51607,1.27496,0.91132,0.79191,0.,0.},
381 {2130,0.79929,2.20434,0.51302,1.28111,0.9042,0.79369,0.,0.},
382 {2135,0.80323,2.226,0.51031,1.28726,0.89735,0.79563,0.,0.},
383 {2140,0.80726,2.24567,0.50795,1.29342,0.89079,0.79774,0.,0.},
384 {2145,0.81139,2.26332,0.50593,1.29958,0.88457,0.80002,0.,0.},
385 {2150,0.81561,2.27894,0.50426,1.30575,0.87871,0.80247,0.,0.},
386 {2155,0.81994,2.29253,0.50293,1.31191,0.87325,0.80509,0.,0.},
387 {2160,0.82435,2.30407,0.50195,1.31807,0.86823,0.80789,0.,0.},
388 {2165,0.82887,2.31355,0.50131,1.32423,0.86368,0.81087,0.,0.},
389 {2170,0.83349,2.32096,0.50102,1.33039,0.85963,0.81403,0.,0.},
390 {2175,0.83821,2.3263,0.50107,1.33654,0.85612,0.81737,0.,0.},
391 {2180,0.84303,2.32955,0.50147,1.34269,0.85317,0.8209,0.,0.},
392 {2185,0.84796,2.33069,0.50221,1.34883,0.85083,0.82462,0.,0.},
393 {2190,0.85299,2.32973,0.5033,1.35497,0.84913,0.82852,0.,0.},
394 {2195,0.85813,2.32665,0.50473,1.3611,0.8481,0.83262,0.,0.},
395 {2200,0.86337,2.32144,0.50652,1.36722,0.84778,0.83692,0.,0.},
396 {2205,0.86873,2.31409,0.50865,1.37333,0.8482,0.84141,0.,0.},
397 {2210,0.87419,2.30458,0.51112,1.37943,0.84939,0.84611,0.,0.},
398 {2215,0.87976,2.29291,0.51395,1.38551,0.85138,0.851,0.,0.},
399 {2220,0.88545,2.27907,0.51712,1.39159,0.85422,0.8561,0.,0.},
400 {2225,0.89125,2.26305,0.52063,1.39765,0.85794,0.86141,0.,0.},
401 {2230,0.89716,2.24483,0.5245,1.40369,0.86256,0.86693,0.,0.},
402 {2235,0.90319,2.22441,0.52871,1.40972,0.86813,0.87267,0.,0.},
403 {2240,0.90933,2.20179,0.53328,1.41573,0.87466,0.87861,0.,0.},
404 {2245,0.91559,2.17703,0.53817,1.42173,0.88214,0.88476,0.,0.},
405 {2250,0.92195,2.15022,0.54339,1.42771,0.89052,0.89111,0.,0.},
406 {2255,0.92842,2.12143,0.54892,1.43367,0.89978,0.89766,0.,0.},
407 {2260,0.93499,2.09074,0.55475,1.43962,0.90987,0.90438,0.,0.},
408 {2265,0.94165,2.05824,0.56086,1.44556,0.92077,0.91129,0.,0.},
409 {2270,0.94841,2.02399,0.56725,1.45148,0.93243,0.91836,0.,0.},
410 {2275,0.95525,1.98809,0.5739,1.45739,0.94483,0.92559,0.,0.},
411 {2280,0.96218,1.9506,0.5808,1.46328,0.95792,0.93298,0.,0.},
412 {2285,0.96919,1.91161,0.58793,1.46917,0.97168,0.94051,0.,0.},
413 {2290,0.97627,1.8712,0.59529,1.47504,0.98606,0.94818,0.,0.},
414 {2295,0.98342,1.82945,0.60286,1.48091,1.00104,0.95598,0.,0.},
415 {2300,0.99064,1.78643,0.61063,1.48676,1.01657,0.96391,0.,0.},
416 {2305,0.99792,1.74223,0.61858,1.49261,1.03263,0.97194,0.,0.},
417 {2310,1.00526,1.69692,0.62671,1.49844,1.04917,0.98009,0.,0.},
418 {2315,1.01265,1.65058,0.635,1.50427,1.06617,0.98833,0.,0.},
419 {2320,1.02009,1.6033,0.64344,1.51009,1.08358,0.99667,0.,0.},
420 {2325,1.02758,1.55515,0.65201,1.51591,1.10138,1.00509,0.,0.},
421 {2330,1.03511,1.50621,0.66071,1.52172,1.11953,1.01359,0.,0.},
422 {2335,1.04268,1.45656,0.66952,1.52752,1.13799,1.02215,0.,0.},
423 {2340,1.05028,1.40628,0.67843,1.53332,1.15672,1.03078,0.,0.},
424 {2345,1.05791,1.35545,0.68743,1.53911,1.1757,1.03946,0.,0.},
425 {2350,1.06556,1.30415,0.6965,1.5449,1.19489,1.04819,0.,0.},
426 {2355,1.07323,1.25246,0.70563,1.55069,1.21425,1.05695,0.,0.},
427 {2360,1.08093,1.20045,0.71481,1.55647,1.23375,1.06575,0.,0.},
428 {2365,1.08863,1.14821,0.72403,1.56225,1.25335,1.07456,0.,0.},
429 {2370,1.09634,1.09581,0.73327,1.56804,1.27302,1.0834,0.,0.},
430 {2375,1.10406,1.04334,0.74253,1.57382,1.29273,1.09224,0.,0.},
431 {0.,0.,0.,0.,0.,0.,0.,0.,0.},
432 {0.,0.,0.,0.,0.,0.,0.,0.,0.},
433 {0.,0.,0.,0.,0.,0.,0.,0.,0.},
434 {0.,0.,0.,0.,0.,0.,0.,0.,0.},
435 {0.,0.,0.,0.,0.,0.,0.,0.,0.},
436 {0.,0.,0.,0.,0.,0.,0.,0.,0.},
437 {0.,0.,0.,0.,0.,0.,0.,0.,0.}
438 },
439 {// pi+ p -> Sigma+ pi+
440 {1105,-0.94614,0.13062,0.15332,-0.38197,0.29933,-0.63182,0.22245,0.2047},
441 {1110,-0.92514,0.10676,0.19258,-0.38582,0.29026,-0.59597,0.2148,0.19724},
442 {1115,-0.90417,0.08301,0.23175,-0.38957,0.28119,-0.56031,0.20716,0.18979},
443 {1120,-0.88327,0.05949,0.27072,-0.39315,0.27209,-0.52506,0.19953,0.18234},
444 {1125,-0.86247,0.03632,0.30939,-0.39646,0.26297,-0.49042,0.19192,0.17492},
445 {1130,-0.8418,0.01362,0.34765,-0.39941,0.25382,-0.45659,0.18434,0.16751},
446 {1135,-0.82129,-0.00851,0.38541,-0.40192,0.24462,-0.42377,0.17679,0.16012},
447 {1140,-0.80099,-0.02993,0.42257,-0.40389,0.23536,-0.39217,0.16929,0.15276},
448 {1145,-0.78091,-0.05054,0.45902,-0.40522,0.22604,-0.36199,0.16183,0.14544},
449 {1150,-0.7611,-0.07022,0.49467,-0.40585,0.21665,-0.33343,0.15443,0.13815},
450 {1155,-0.74159,-0.08885,0.52941,-0.40566,0.20717,-0.3067,0.1471,0.1309},
451 {1160,-0.7224,-0.10632,0.56314,-0.40458,0.19761,-0.282,0.13983,0.12371},
452 {1165,-0.70354,-0.12258,0.59581,-0.40256,0.18797,-0.25936,0.13263,0.11656},
453 {1170,-0.68498,-0.13762,0.62737,-0.39958,0.17827,-0.2387,0.12553,0.10948},
454 {1175,-0.66669,-0.15144,0.65779,-0.39563,0.16855,-0.21996,0.11851,0.10247},
455 {1180,-0.64863,-0.16402,0.68704,-0.39067,0.15883,-0.20306,0.11159,0.09553},
456 {1185,-0.63078,-0.17537,0.71507,-0.38471,0.14914,-0.18792,0.10479,0.08867},
457 {1190,-0.61311,-0.18548,0.74186,-0.37772,0.1395,-0.17446,0.09809,0.0819},
458 {1195,-0.5956,-0.19435,0.76737,-0.36969,0.12994,-0.16261,0.09152,0.07523},
459 {1200,-0.5782,-0.20196,0.79156,-0.3606,0.1205,-0.15229,0.08509,0.06867},
460 {1205,-0.56089,-0.20832,0.8144,-0.35042,0.11118,-0.14342,0.07879,0.06221},
461 {1210,-0.54365,-0.21341,0.83585,-0.33915,0.10203,-0.13593,0.07264,0.05588},
462 {1215,-0.52644,-0.21724,0.85588,-0.32677,0.09306,-0.12974,0.06664,0.04967},
463 {1220,-0.50923,-0.2198,0.87445,-0.31326,0.08431,-0.12478,0.06081,0.0436},
464 {1225,-0.49204,-0.22113,0.89156,-0.29867,0.07581,-0.12094,0.05514,0.03766},
465 {1230,-0.4749,-0.22129,0.90727,-0.28311,0.06762,-0.11813,0.04963,0.03185},
466 {1235,-0.45787,-0.22038,0.92164,-0.26669,0.0598,-0.11623,0.04427,0.02618},
467 {1240,-0.44101,-0.21848,0.93471,-0.24955,0.05241,-0.11512,0.03907,0.02064},
468 {1245,-0.42437,-0.21567,0.94654,-0.2318,0.04551,-0.1147,0.03402,0.01523},
469 {1250,-0.40799,-0.21204,0.95719,-0.21357,0.03915,-0.11485,0.0291,0.00995},
470 {1255,-0.39194,-0.20767,0.96672,-0.19496,0.03339,-0.11546,0.02432,0.00479},
471 {1260,-0.37626,-0.20265,0.97517,-0.17612,0.02829,-0.11642,0.01967,-0.00025},
472 {1265,-0.36101,-0.19705,0.9826,-0.15715,0.02391,-0.11761,0.01515,-0.00517},
473 {1270,-0.34624,-0.19097,0.98907,-0.13818,0.02031,-0.11893,0.01075,-0.00997},
474 {1275,-0.33201,-0.18448,0.99464,-0.11933,0.01754,-0.12026,0.00646,-0.01465},
475 {1280,-0.31836,-0.17767,0.99935,-0.10071,0.01566,-0.12149,0.00229,-0.01922},
476 {1285,-0.30534,-0.17062,1.00326,-0.08245,0.01473,-0.12251,-0.00178,-0.02367},
477 {1290,-0.29298,-0.16337,1.00644,-0.06463,0.01474,-0.12326,-0.00574,-0.02802},
478 {1295,-0.28127,-0.15592,1.00894,-0.04729,0.01562,-0.12373,-0.0096,-0.03226},
479 {1300,-0.27019,-0.14829,1.01082,-0.03048,0.01733,-0.1239,-0.01337,-0.0364},
480 {1305,-0.25975,-0.14048,1.01214,-0.01423,0.01979,-0.12375,-0.01704,-0.04044},
481 {1310,-0.24992,-0.13249,1.01296,0.0014,0.02296,-0.12327,-0.02062,-0.04439},
482 {1315,-0.24071,-0.12434,1.01334,0.01636,0.02677,-0.12244,-0.0241,-0.04825},
483 {1320,-0.23211,-0.11602,1.01334,0.03062,0.03117,-0.12125,-0.0275,-0.05202},
484 {1325,-0.22411,-0.10755,1.01302,0.04412,0.03608,-0.11967,-0.03082,-0.0557},
485 {1330,-0.21669,-0.09894,1.01244,0.05683,0.04146,-0.11769,-0.03405,-0.05931},
486 {1335,-0.20985,-0.09018,1.01164,0.06873,0.04726,-0.1153,-0.0372,-0.06284},
487 {1340,-0.20356,-0.08129,1.01058,0.07985,0.0534,-0.11252,-0.04027,-0.0663},
488 {1345,-0.1978,-0.07227,1.00928,0.0902,0.05986,-0.10934,-0.04327,-0.06969},
489 {1350,-0.19254,-0.06312,1.00772,0.09984,0.06658,-0.10577,-0.0462,-0.07301},
490 {1355,-0.18776,-0.05386,1.00587,0.10877,0.0735,-0.10181,-0.04906,-0.07626},
491 {1360,-0.18344,-0.04449,1.00374,0.11704,0.08057,-0.09747,-0.05185,-0.07945},
492 {1365,-0.17954,-0.03502,1.00131,0.12466,0.08776,-0.09276,-0.05457,-0.08257},
493 {1370,-0.17605,-0.02545,0.99856,0.13168,0.09499,-0.08768,-0.05724,-0.08564},
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665 {2230,0.50089,0.93753,0.30331,0.77388,0.89667,0.73706,0.17881,-0.23871},
666 {2235,0.50427,0.94067,0.30894,0.7704,0.90277,0.73982,0.1859,-0.23598},
667 {2240,0.508,0.94365,0.31507,0.76723,0.90918,0.74276,0.19303,-0.23304},
668 {2245,0.51205,0.94648,0.32167,0.76443,0.91593,0.74598,0.20019,-0.22988},
669 {2250,0.51641,0.9492,0.32868,0.76206,0.92297,0.7495,0.20737,-0.2265},
670 {2255,0.52101,0.95185,0.336,0.76017,0.93022,0.75331,0.21457,-0.22289},
671 {2260,0.52581,0.95446,0.34353,0.75879,0.93762,0.7574,0.22179,-0.21908},
672 {2265,0.53077,0.95707,0.35118,0.75797,0.94507,0.76177,0.229,-0.21504},
673 {2270,0.53584,0.95972,0.35885,0.75775,0.95251,0.7664,0.23622,-0.21079},
674 {2275,0.54099,0.96245,0.36644,0.75818,0.95985,0.77129,0.24343,-0.20631},
675 {2280,0.54615,0.96531,0.37387,0.7593,0.96701,0.77643,0.25063,-0.20163},
676 {2285,0.5513,0.96832,0.38104,0.76114,0.97393,0.78182,0.25781,-0.19672},
677 {2290,0.55637,0.97153,0.38784,0.76377,0.98051,0.78743,0.26496,-0.19161},
678 {2295,0.56134,0.97498,0.3942,0.7672,0.9867,0.79328,0.27209,-0.18627},
679 {2300,0.56619,0.97866,0.4001,0.77142,0.99246,0.79937,0.27918,-0.18073},
680 {2305,0.57092,0.98258,0.40554,0.77638,0.99779,0.80572,0.28624,-0.17498},
681 {2310,0.57554,0.98672,0.41053,0.78203,1.0027,0.81236,0.29326,-0.16902},
682 {2315,0.58005,0.99108,0.41507,0.78832,1.00719,0.8193,0.30024,-0.16286},
683 {2320,0.58445,0.99565,0.41919,0.79521,1.01125,0.82658,0.30717,-0.1565},
684 {2325,0.58875,1.00043,0.42288,0.80265,1.01489,0.8342,0.31406,-0.14995},
685 {2330,0.59294,1.0054,0.42615,0.81059,1.01809,0.8422,0.3209,-0.14321},
686 {2335,0.59702,1.01057,0.42902,0.81897,1.02088,0.85059,0.32769,-0.13629},
687 {2340,0.60101,1.01591,0.43149,0.82776,1.02323,0.8594,0.33442,-0.12918},
688 {2345,0.60491,1.02144,0.43357,0.83691,1.02516,0.86865,0.3411,-0.12189},
689 {2350,0.60869,1.02714,0.43525,0.84638,1.02664,0.87834,0.34772,-0.11443},
690 {2355,0.61231,1.03305,0.43655,0.85621,1.02762,0.88845,0.35428,-0.10679},
691 {2360,0.61572,1.03919,0.43744,0.86642,1.02803,0.89895,0.36077,-0.09899},
692 {2365,0.61886,1.04558,0.43793,0.87705,1.02781,0.90981,0.3672,-0.09103},
693 {2370,0.62167,1.05226,0.438,0.88814,1.0269,0.921,0.37355,-0.08291},
694 {2375,0.6241,1.05925,0.43764,0.8997,1.02524,0.93248,0.37983,-0.07463},
695 {2380,0.62609,1.06658,0.43686,0.91178,1.02275,0.94422,0.38604,-0.06621},
696 {2385,0.62761,1.07425,0.43564,0.92439,1.01942,0.95621,0.39216,-0.05765},
697 {2390,0.62867,1.08225,0.43401,0.9375,1.01527,0.96843,0.39821,-0.04895},
698 {2395,0.62929,1.09054,0.43198,0.95108,1.01035,0.98089,0.40419,-0.04013},
699 {2400,0.6295,1.09908,0.4296,0.9651,1.0047,0.99357,0.4101,-0.03119},
700 {2405,0.6293,1.10785,0.42686,0.97951,0.99837,1.00648,0.41594,-0.02213},
701 {2410,0.62872,1.11682,0.4238,0.9943,0.9914,1.0196,0.42171,-0.01297},
702 {2415,0.62778,1.12594,0.42043,1.00942,0.98384,1.03294,0.42742,-0.00372},
703 {2420,0.6265,1.1352,0.41678,1.02485,0.97573,1.0465,0.43307,0.00562},
704 {2425,0.6249,1.14456,0.41287,1.04055,0.96711,1.06025,0.43866,0.01503},
705 {2430,0.62298,1.15399,0.40873,1.05648,0.95803,1.07421,0.4442,0.02452},
706 {2435,0.62079,1.16345,0.40436,1.07263,0.94853,1.08837,0.44968,0.03407},
707 {2440,0.61833,1.17291,0.3998,1.08894,0.93866,1.10272,0.45511,0.04368},
708 {2445,0.61563,1.18237,0.39507,1.1054,0.92847,1.11725,0.4605,0.05333},
709 {2450,0.61273,1.19182,0.39019,1.12199,0.918,1.13193,0.46585,0.06302},
710 {2455,0.60967,1.20126,0.3852,1.13867,0.9073,1.14673,0.47117,0.07275},
711 {2460,0.60647,1.2107,0.38011,1.15544,0.89642,1.16162,0.47647,0.0825},
712 {2465,0.60319,1.22014,0.37495,1.17226,0.88542,1.17659,0.48175,0.09227},
713 {2470,0.59984,1.22958,0.36976,1.18912,0.87434,1.19159,0.48702,0.10205},
714 {2475,0.59648,1.23901,0.36454,1.20599,0.86322,1.20662,0.49228,0.11184}}
715 };
716
717 const G4int coef_ener = G4int((pLab-Legendre_coef[WhichChannel][0][0])/5);
718 const G4double sup_ener = pLab/5. - coef_ener -Legendre_coef[WhichChannel][0][0]/5;
719
720// assert(pLab >= Legendre_coef[WhichChannel][coef_ener][0] && pLab < Legendre_coef[WhichChannel][coef_ener+1][0]);
721
722 // Legendre coefficient normalized
723 const G4double A0 = 1.;
724 const G4double A1 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][1] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][1];
725 const G4double A2 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][2] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][2];
726 const G4double A3 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][3] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][3];
727 const G4double A4 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][4] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][4];
728 const G4double A5 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][5] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][5];
729 const G4double A6 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][6] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][6];
730 const G4double A7 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][7] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][7];
731 const G4double A8 = (1-sup_ener)*Legendre_coef[WhichChannel][coef_ener][8] + sup_ener*Legendre_coef[WhichChannel][coef_ener+1][8];
732
733 // Theoritical max if all Ai > 0 (often the case)
734 const G4double A = std::fabs(A0) + std::fabs(A1) + std::fabs(A2) + std::fabs(A3) + std::fabs(A4) + std::fabs(A5) + std::fabs(A6) + std::fabs(A7) + std::fabs(A8);
735
736 G4bool success = false;
737 G4int maxloop = 0;
738
739 while(!success && maxloop < 1000){
740
741 cos_theta = Random::shoot()*2-1.; // not optimized
742
743 // Legendre Polynomial
744 G4double P0 = A0;
745 G4double P1 = A1*cos_theta;
746 G4double P2 = A2/2.*(3*std::pow(cos_theta,2)-1);
747 G4double P3 = A3/2.*(5*std::pow(cos_theta,3)-3*cos_theta);
748 G4double P4 = A4/8.*(35*std::pow(cos_theta,4)-30*std::pow(cos_theta,2)+3);
749 G4double P5 = A5/8.*(63*std::pow(cos_theta,5)-70*std::pow(cos_theta,3)+15*cos_theta);
750 G4double P6 = A6/16.*(231*std::pow(cos_theta,6)-315*std::pow(cos_theta,4)+105*std::pow(cos_theta,2)-5);
751 G4double P7 = A7/16.*(429*std::pow(cos_theta,7)-693*std::pow(cos_theta,5)+315*std::pow(cos_theta,3)-35*cos_theta);
752 G4double P8 = A8/128.*(6435*std::pow(cos_theta,8)-12012*std::pow(cos_theta,6)+6930*std::pow(cos_theta,4)-1260*std::pow(cos_theta,2)+35);
753
754 G4double P = (P0 + P1 + P2 + P3 + P4 + P5 + P6 + P7 + P8)/2; // /2 for the normalisation
755
756 if(Random::shoot()*A < P) success = true;
757 maxloop +=1 ;
758 if(maxloop==1000) cos_theta = std::log(Random::shoot()*(std::exp(10.)-std::exp(-10.))+std::exp(-10.))/10.; // if no success in 1E4 shoot, probably angulard distribution piked very forward
759 }
760 sin_theta = std::sqrt(1-cos_theta*cos_theta);
761 }
762
763 if(rho == 0) return ThreeVector(sin_theta*cos_phi,sin_theta*sin_phi,cos_theta);
764 // Rotation in the direction of the incident kaon
765 const G4double px = x/r*cos_theta - y/rho*sin_theta*cos_phi + z/r*x/rho*sin_theta*sin_phi;
766 const G4double py = y/r*cos_theta + x/rho*sin_theta*cos_phi + z/r*y/rho*sin_theta*sin_phi;
767 const G4double pz = z/r*cos_theta - rho/r*sin_theta*sin_phi;
768
769 return ThreeVector(px,py,pz);
770 }
771}
P0
static const G4double * P0[nN]
Definition: G4ElectroNuclearCrossSection.cc:2175
P1
static const G4double * P1[nN]
Definition: G4ElectroNuclearCrossSection.cc:2176
P2
static const G4double * P2[nN]
Definition: G4ElectroNuclearCrossSection.cc:2177
G4double
double G4double
Definition: G4Types.hh:83
G4bool
bool G4bool
Definition: G4Types.hh:86
G4int
int G4int
Definition: G4Types.hh:85
A
const G4double A[17]
Definition: G4WaterStopping.cc:53
G4INCL::FinalState::addModifiedParticle
void addModifiedParticle(Particle *p)
Definition: G4INCLFinalState.cc:60
G4INCL::NpiToSKChannel::KaonMomentum
ThreeVector KaonMomentum(Particle const *const pion, Particle const *const nucleon, G4int WhichChannel)
Definition: G4INCLNpiToSKChannel.cc:130
G4INCL::NpiToSKChannel::fillFinalState
void fillFinalState(FinalState *fs)
Definition: G4INCLNpiToSKChannel.cc:56
G4INCL::NpiToSKChannel::NpiToSKChannel
NpiToSKChannel(Particle *, Particle *)
Definition: G4INCLNpiToSKChannel.cc:50
G4INCL::Particle::isNucleon
G4bool isNucleon() const
Definition: G4INCLParticle.hh:303
G4INCL::CrossSections::p_pimToSzKz
G4double p_pimToSzKz(Particle const *const p1, Particle const *const p2)
Definition: G4INCLCrossSections.cc:223
G4INCL::CrossSections::p_pizToSzKp
G4double p_pizToSzKp(Particle const *const p1, Particle const *const p2)
Definition: G4INCLCrossSections.cc:227
G4INCL::CrossSections::p_pimToSmKp
G4double p_pimToSmKp(Particle const *const p1, Particle const *const p2)
Definition: G4INCLCrossSections.cc:219
G4INCL::KinematicsUtils::momentumInLab
G4double momentumInLab(Particle const *const p1, Particle const *const p2)
gives the momentum in the lab frame of two particles.
Definition: G4INCLKinematicsUtils.cc:135
G4INCL::KinematicsUtils::momentumInCM
G4double momentumInCM(Particle const *const p1, Particle const *const p2)
gives the momentum in the CM frame of two particles.
Definition: G4INCLKinematicsUtils.cc:107
G4INCL::Math::max
T max(const T t1, const T t2)
brief Return the largest of the two arguments
Definition: G4INCLGlobals.hh:112
G4INCL::Math::twoPi
const G4double twoPi
Definition: G4INCLGlobals.hh:69
G4INCL::Math::min
T min(const T t1, const T t2)
brief Return the smallest of the two arguments
Definition: G4INCLGlobals.hh:117
G4INCL::ParticleTable::getKaonType
ParticleType getKaonType(const G4int isosp)
Get the type of kaon.
Definition: G4INCLParticleTable.cc:1293
G4INCL::ParticleTable::getSigmaType
ParticleType getSigmaType(const G4int isosp)
Get the type of sigma.
Definition: G4INCLParticleTable.cc:1280
G4INCL::ParticleTable::getIsospin
G4int getIsospin(const ParticleType t)
Get the isospin of a particle.
Definition: G4INCLParticleTable.cc:478
G4INCL::Random::normVector
ThreeVector normVector(G4double norm=1.)
Definition: G4INCLRandom.cc:162
G4INCL::Random::shoot
G4double shoot()
Definition: G4INCLRandom.cc:93
G4InuclParticleNames::pion
G4bool pion(G4int ityp)
Definition: G4InuclParticleNames.hh:90
G4InuclParticleNames::nucleon
G4bool nucleon(G4int ityp)
Definition: G4InuclParticleNames.hh:94
P
static double P[]
Definition: nf_gammaFunctions.cc:89
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