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******************************************************************** 25 // 25 // 26 // INCL++ intra-nuclear cascade model 26 // INCL++ intra-nuclear cascade model 27 // Alain Boudard, CEA-Saclay, France 27 // Alain Boudard, CEA-Saclay, France 28 // Joseph Cugnon, University of Liege, Belgium 28 // Joseph Cugnon, University of Liege, Belgium 29 // Jean-Christophe David, CEA-Saclay, France 29 // Jean-Christophe David, CEA-Saclay, France 30 // Pekka Kaitaniemi, CEA-Saclay, France, and H 30 // Pekka Kaitaniemi, CEA-Saclay, France, and Helsinki Institute of Physics, Finland 31 // Sylvie Leray, CEA-Saclay, France 31 // Sylvie Leray, CEA-Saclay, France 32 // Davide Mancusi, CEA-Saclay, France 32 // Davide Mancusi, CEA-Saclay, France 33 // 33 // 34 #define INCLXX_IN_GEANT4_MODE 1 34 #define INCLXX_IN_GEANT4_MODE 1 35 35 36 #include "globals.hh" 36 #include "globals.hh" 37 37 38 #include "G4INCLNpiToLKChannel.hh" 38 #include "G4INCLNpiToLKChannel.hh" 39 #include "G4INCLKinematicsUtils.hh" 39 #include "G4INCLKinematicsUtils.hh" 40 #include "G4INCLBinaryCollisionAvatar.hh" 40 #include "G4INCLBinaryCollisionAvatar.hh" 41 #include "G4INCLRandom.hh" 41 #include "G4INCLRandom.hh" 42 #include "G4INCLGlobals.hh" 42 #include "G4INCLGlobals.hh" 43 #include "G4INCLLogger.hh" 43 #include "G4INCLLogger.hh" 44 #include <algorithm> 44 #include <algorithm> 45 #include "G4INCLPhaseSpaceGenerator.hh" 45 #include "G4INCLPhaseSpaceGenerator.hh" 46 46 47 namespace G4INCL { 47 namespace G4INCL { 48 48 49 NpiToLKChannel::NpiToLKChannel(Particle *p1, 49 NpiToLKChannel::NpiToLKChannel(Particle *p1, Particle *p2) 50 : particle1(p1), particle2(p2) 50 : particle1(p1), particle2(p2) 51 {} 51 {} 52 52 53 NpiToLKChannel::~NpiToLKChannel(){} 53 NpiToLKChannel::~NpiToLKChannel(){} 54 54 55 void NpiToLKChannel::fillFinalState(FinalSta 55 void NpiToLKChannel::fillFinalState(FinalState *fs) { 56 56 57 Particle *nucleon; 57 Particle *nucleon; 58 Particle *pion; 58 Particle *pion; 59 59 60 if(particle1->isNucleon()){ 60 if(particle1->isNucleon()){ 61 nucleon = particle1; 61 nucleon = particle1; 62 pion = particle2; 62 pion = particle2; 63 } 63 } 64 else{ 64 else{ 65 nucleon = particle2; 65 nucleon = particle2; 66 pion = particle1; 66 pion = particle1; 67 } 67 } 68 68 69 const G4int iso = ParticleTable::getIsospi 69 const G4int iso = ParticleTable::getIsospin(nucleon->getType()) + ParticleTable::getIsospin(pion->getType()); 70 70 71 ParticleType KaonType; 71 ParticleType KaonType; 72 72 73 if(iso == 1) KaonType = KPlus; 73 if(iso == 1) KaonType = KPlus; 74 else if(iso == -1) KaonType = KZero; 74 else if(iso == -1) KaonType = KZero; 75 else{ 75 else{ 76 INCL_ERROR("NpiToLKChannel called with a 76 INCL_ERROR("NpiToLKChannel called with an inconsitant pair\n"); 77 return; 77 return; 78 } 78 } 79 79 80 ThreeVector mom_kaon = KaonMomentum(pion,n 80 ThreeVector mom_kaon = KaonMomentum(pion,nucleon); 81 81 82 nucleon->setType(Lambda); 82 nucleon->setType(Lambda); 83 pion->setType(KaonType); 83 pion->setType(KaonType); 84 84 85 G4double norm = KinematicsUtils::momentumI 85 G4double norm = KinematicsUtils::momentumInCM(nucleon,pion); 86 86 87 pion->setMomentum(mom_kaon*norm); 87 pion->setMomentum(mom_kaon*norm); 88 nucleon->setMomentum(-mom_kaon*norm); 88 nucleon->setMomentum(-mom_kaon*norm); 89 89 90 nucleon->adjustEnergyFromMomentum(); 90 nucleon->adjustEnergyFromMomentum(); 91 pion->adjustEnergyFromMomentum(); 91 pion->adjustEnergyFromMomentum(); 92 92 93 //INCL_DEBUG("NpiToLK " << (pion->getMomen 93 //INCL_DEBUG("NpiToLK " << (pion->getMomentum().theta()) * 180. / G4INCL::Math::pi << '\n'); 94 94 95 #ifdef INCLXX_IN_GEANT4_MODE << 96 // Erase the parent resonance information 95 // Erase the parent resonance information of the nucleon and pion 97 nucleon->setParentResonancePDGCode(0); 96 nucleon->setParentResonancePDGCode(0); 98 nucleon->setParentResonanceID(0); 97 nucleon->setParentResonanceID(0); 99 pion->setParentResonancePDGCode(0); 98 pion->setParentResonancePDGCode(0); 100 pion->setParentResonanceID(0); 99 pion->setParentResonanceID(0); 101 #endif << 100 102 << 103 fs->addModifiedParticle(nucleon); 101 fs->addModifiedParticle(nucleon); 104 fs->addModifiedParticle(pion); 102 fs->addModifiedParticle(pion); 105 103 106 } 104 } 107 105 108 ThreeVector NpiToLKChannel::KaonMomentum(Par 106 ThreeVector NpiToLKChannel::KaonMomentum(Particle const * const pion, Particle const * const nucleon){ 109 107 110 const G4double pLab = KinematicsUtils::mom 108 const G4double pLab = KinematicsUtils::momentumInLab(pion,nucleon); 111 109 112 if(pLab < 930.) return Random::normVector( 110 if(pLab < 930.) return Random::normVector(); // isotropic 113 111 114 G4double cos_theta = 1.; 112 G4double cos_theta = 1.; 115 G4double sin_theta = 0.; 113 G4double sin_theta = 0.; 116 const G4double cos_phi = std::cos(Random:: 114 const G4double cos_phi = std::cos(Random::shoot()*Math::twoPi); 117 const G4double sin_phi = std::sqrt(1-cos_p 115 const G4double sin_phi = std::sqrt(1-cos_phi*cos_phi); 118 116 119 const G4double x = pion->getMomentum().get 117 const G4double x = pion->getMomentum().getX(); 120 const G4double y = pion->getMomentum().get 118 const G4double y = pion->getMomentum().getY(); 121 const G4double z = pion->getMomentum().get 119 const G4double z = pion->getMomentum().getZ(); 122 120 123 const G4double r = std::sqrt(x*x+y*y+z*z); 121 const G4double r = std::sqrt(x*x+y*y+z*z); 124 const G4double rho = std::sqrt(x*x+y*y); 122 const G4double rho = std::sqrt(x*x+y*y); 125 123 126 if(pLab >= 2375.){ 124 if(pLab >= 2375.){ 127 const G4double b = 12. * pLab/2375.; // 125 const G4double b = 12. * pLab/2375.; // correspond to the forward slope description at 2375 MeV/c 128 cos_theta = std::log(Random::shoot()*(st 126 cos_theta = std::log(Random::shoot()*(std::exp(b)-std::exp(-b))+std::exp(-b))/b; 129 sin_theta = std::sqrt(1-cos_theta*cos_th 127 sin_theta = std::sqrt(1-cos_theta*cos_theta); 130 128 131 } 129 } 132 else{ 130 else{ 133 const G4double Legendre_coef[290][8] = { 131 const G4double Legendre_coef[290][8] = { 134 {930,0.18739,-0.06,-0.00621,-2e-05,0,0 132 {930,0.18739,-0.06,-0.00621,-2e-05,0,0,0}, 135 {935,0.22915,-0.05104,-0.00013,-2e-05, 133 {935,0.22915,-0.05104,-0.00013,-2e-05,0,0,0}, 136 {940,0.27087,-0.04199,0.006,-2e-05,0,0 134 {940,0.27087,-0.04199,0.006,-2e-05,0,0,0}, 137 {945,0.31247,-0.0327,0.01223,-2e-05,0, 135 {945,0.31247,-0.0327,0.01223,-2e-05,0,0,0}, 138 {950,0.35388,-0.02306,0.01863,-2e-05,0 136 {950,0.35388,-0.02306,0.01863,-2e-05,0,0,0}, 139 {955,0.39503,-0.01292,0.02525,-2e-05,0 137 {955,0.39503,-0.01292,0.02525,-2e-05,0,0,0}, 140 {960,0.43586,-0.00217,0.03214,-3e-05,0 138 {960,0.43586,-0.00217,0.03214,-3e-05,0,0,0}, 141 {965,0.4763,0.00933,0.03938,-3e-05,0,0 139 {965,0.4763,0.00933,0.03938,-3e-05,0,0,0}, 142 {970,0.51629,0.02171,0.04702,-3e-05,0, 140 {970,0.51629,0.02171,0.04702,-3e-05,0,0,0}, 143 {975,0.55575,0.03509,0.05511,-3e-05,0, 141 {975,0.55575,0.03509,0.05511,-3e-05,0,0,0}, 144 {980,0.59462,0.04962,0.06371,-3e-05,0, 142 {980,0.59462,0.04962,0.06371,-3e-05,0,0,0}, 145 {985,0.63291,0.06537,0.073,-3e-05,0,0, 143 {985,0.63291,0.06537,0.073,-3e-05,0,0,0}, 146 {990,0.6706,0.08222,0.0833,-3e-05,0,0, 144 {990,0.6706,0.08222,0.0833,-3e-05,0,0,0}, 147 {995,0.70756,0.09998,0.09494,-2e-05,0, 145 {995,0.70756,0.09998,0.09494,-2e-05,0,0,0}, 148 {1000,0.74362,0.11842,0.10816,-2e-05,0 146 {1000,0.74362,0.11842,0.10816,-2e-05,0,0,0}, 149 {1005,0.77857,0.13733,0.12261,-2e-05,0 147 {1005,0.77857,0.13733,0.12261,-2e-05,0,0,0}, 150 {1010,0.8121,0.15648,0.13737,-1e-05,0, 148 {1010,0.8121,0.15648,0.13737,-1e-05,0,0,0}, 151 {1015,0.84402,0.17556,0.15102,-1e-05,0 149 {1015,0.84402,0.17556,0.15102,-1e-05,0,0,0}, 152 {1020,0.87447,0.19424,0.16201,0,0,0,0} 150 {1020,0.87447,0.19424,0.16201,0,0,0,0}, 153 {1025,0.90358,0.21231,0.16943,1e-05,0, 151 {1025,0.90358,0.21231,0.16943,1e-05,0,0,0}, 154 {1030,0.93118,0.22961,0.17264,2e-05,0, 152 {1030,0.93118,0.22961,0.17264,2e-05,0,0,0}, 155 {1035,0.95642,0.24598,0.17205,4e-05,0, 153 {1035,0.95642,0.24598,0.17205,4e-05,0,0,0}, 156 {1040,0.9784,0.26128,0.16958,6e-05,0,0 154 {1040,0.9784,0.26128,0.16958,6e-05,0,0,0}, 157 {1045,0.99681,0.2754,0.16737,8e-05,0,0 155 {1045,0.99681,0.2754,0.16737,8e-05,0,0,0}, 158 {1050,1.01213,0.2883,0.16575,1e-04,0,0 156 {1050,1.01213,0.2883,0.16575,1e-04,0,0,0}, 159 {1055,1.02473,0.29992,0.16397,0.00012, 157 {1055,1.02473,0.29992,0.16397,0.00012,0,0,0}, 160 {1060,1.03467,0.31018,0.16082,0.00015, 158 {1060,1.03467,0.31018,0.16082,0.00015,0,0,0}, 161 {1065,1.0417,0.31907,0.15599,0.00018,0 159 {1065,1.0417,0.31907,0.15599,0.00018,0,0,0}, 162 {1070,1.04567,0.32661,0.14947,0.00021, 160 {1070,1.04567,0.32661,0.14947,0.00021,0,0,0}, 163 {1075,1.04705,0.3329,0.14185,0.00024,0 161 {1075,1.04705,0.3329,0.14185,0.00024,0,0,0}, 164 {1080,1.04645,0.33806,0.13383,0.00027, 162 {1080,1.04645,0.33806,0.13383,0.00027,0,0,0}, 165 {1085,1.04451,0.34222,0.12613,3e-04,0, 163 {1085,1.04451,0.34222,0.12613,3e-04,0,0,0}, 166 {1090,1.04182,0.34551,0.11946,0.00032, 164 {1090,1.04182,0.34551,0.11946,0.00032,0,0,0}, 167 {1095,1.03903,0.34804,0.11454,0.00034, 165 {1095,1.03903,0.34804,0.11454,0.00034,0,0,0}, 168 {1100,1.03662,0.34992,0.11184,0.00036, 166 {1100,1.03662,0.34992,0.11184,0.00036,0,0,0}, 169 {1105,1.03464,0.35117,0.11087,0.00037, 167 {1105,1.03464,0.35117,0.11087,0.00037,0,0,0}, 170 {1110,1.03303,0.3518,0.11087,0.00037,0 168 {1110,1.03303,0.3518,0.11087,0.00037,0,0,0}, 171 {1115,1.0317,0.35178,0.1111,0.00037,0, 169 {1115,1.0317,0.35178,0.1111,0.00037,0,0,0}, 172 {1120,1.03059,0.35112,0.11082,0.00035, 170 {1120,1.03059,0.35112,0.11082,0.00035,0,0,0}, 173 {1125,1.02963,0.34981,0.10927,0.00031, 171 {1125,1.02963,0.34981,0.10927,0.00031,0,0,0}, 174 {1130,1.02873,0.34786,0.10573,0.00027, 172 {1130,1.02873,0.34786,0.10573,0.00027,0,0,0}, 175 {1135,1.02779,0.34528,0.09967,2e-04,0, 173 {1135,1.02779,0.34528,0.09967,2e-04,0,0,0}, 176 {1140,1.02643,0.34217,0.09158,0.00012, 174 {1140,1.02643,0.34217,0.09158,0.00012,0,0,0}, 177 {1145,1.02426,0.33869,0.08216,2e-05,0, 175 {1145,1.02426,0.33869,0.08216,2e-05,0,0,0}, 178 {1150,1.02085,0.33495,0.07213,-0.00011 176 {1150,1.02085,0.33495,0.07213,-0.00011,0,0,0}, 179 {1155,1.01581,0.33109,0.0622,-0.00026, 177 {1155,1.01581,0.33109,0.0622,-0.00026,0,0,0}, 180 {1160,1.00873,0.32726,0.05308,-0.00044 178 {1160,1.00873,0.32726,0.05308,-0.00044,0,0,0}, 181 {1165,0.99942,0.32354,0.04523,-0.00065 179 {1165,0.99942,0.32354,0.04523,-0.00065,0,0,0}, 182 {1170,0.98823,0.31998,0.03857,-9e-04,0 180 {1170,0.98823,0.31998,0.03857,-9e-04,0,0,0}, 183 {1175,0.97557,0.31661,0.03292,-0.00117 181 {1175,0.97557,0.31661,0.03292,-0.00117,0,0,0}, 184 {1180,0.96183,0.31345,0.02813,-0.00148 182 {1180,0.96183,0.31345,0.02813,-0.00148,0,0,0}, 185 {1185,0.94743,0.31053,0.02403,-0.00183 183 {1185,0.94743,0.31053,0.02403,-0.00183,0,0,0}, 186 {1190,0.93279,0.30788,0.02045,-0.00221 184 {1190,0.93279,0.30788,0.02045,-0.00221,1e-05,-1e-05,0}, 187 {1195,0.91829,0.30552,0.01722,-0.00263 185 {1195,0.91829,0.30552,0.01722,-0.00263,1e-05,-1e-05,0}, 188 {1200,0.90437,0.30349,0.0142,-0.00309, 186 {1200,0.90437,0.30349,0.0142,-0.00309,1e-05,-1e-05,0}, 189 {1205,0.89141,0.30181,0.0112,-0.0036,1 187 {1205,0.89141,0.30181,0.0112,-0.0036,1e-05,-1e-05,0}, 190 {1210,0.87983,0.30052,0.00806,-0.00414 188 {1210,0.87983,0.30052,0.00806,-0.00414,1e-05,-1e-05,0}, 191 {1215,0.87005,0.29962,0.00463,-0.00473 189 {1215,0.87005,0.29962,0.00463,-0.00473,1e-05,-1e-05,0}, 192 {1220,0.86245,0.29917,0.00072,-0.00537 190 {1220,0.86245,0.29917,0.00072,-0.00537,1e-05,-1e-05,0}, 193 {1225,0.85746,0.29917,-0.00381,-0.0060 191 {1225,0.85746,0.29917,-0.00381,-0.00605,1e-05,-1e-05,0}, 194 {1230,0.85526,0.29965,-0.00909,-0.0067 192 {1230,0.85526,0.29965,-0.00909,-0.00678,1e-05,-1e-05,0}, 195 {1235,0.85551,0.30056,-0.01516,-0.0075 193 {1235,0.85551,0.30056,-0.01516,-0.00754,1e-05,-2e-05,0}, 196 {1240,0.85783,0.30188,-0.02202,-0.0083 194 {1240,0.85783,0.30188,-0.02202,-0.00833,1e-05,-2e-05,0}, 197 {1245,0.86183,0.30357,-0.02969,-0.0091 195 {1245,0.86183,0.30357,-0.02969,-0.00912,0,-2e-05,0}, 198 {1250,0.86711,0.30559,-0.03818,-0.0099 196 {1250,0.86711,0.30559,-0.03818,-0.00992,0,-2e-05,0}, 199 {1255,0.87328,0.30789,-0.0475,-0.0107, 197 {1255,0.87328,0.30789,-0.0475,-0.0107,0,-2e-05,0}, 200 {1260,0.87995,0.31046,-0.05768,-0.0114 198 {1260,0.87995,0.31046,-0.05768,-0.01146,0,-2e-05,0}, 201 {1265,0.88672,0.31324,-0.06872,-0.0121 199 {1265,0.88672,0.31324,-0.06872,-0.01218,0,-2e-05,0}, 202 {1270,0.89321,0.3162,-0.08064,-0.01285 200 {1270,0.89321,0.3162,-0.08064,-0.01285,0,-2e-05,0}, 203 {1275,0.89901,0.31931,-0.09346,-0.0134 201 {1275,0.89901,0.31931,-0.09346,-0.01347,0,-2e-05,0}, 204 {1280,0.90375,0.32252,-0.10718,-0.0140 202 {1280,0.90375,0.32252,-0.10718,-0.01401,0,-2e-05,0}, 205 {1285,0.90702,0.3258,-0.12182,-0.01447 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328 {1900,0.77812,1.91751,0.08531,1.13419, 326 {1900,0.77812,1.91751,0.08531,1.13419,0.42662,0.43131,0.20505}, 329 {1905,0.80692,1.91788,0.15535,1.12342, 327 {1905,0.80692,1.91788,0.15535,1.12342,0.47979,0.43573,0.22967}, 330 {1910,0.83725,1.91661,0.22697,1.11064, 328 {1910,0.83725,1.91661,0.22697,1.11064,0.53459,0.43925,0.25507}, 331 {1915,0.86875,1.91386,0.2996,1.09608,0 329 {1915,0.86875,1.91386,0.2996,1.09608,0.59068,0.44194,0.28109}, 332 {1920,0.90109,1.90981,0.37269,1.07996, 330 {1920,0.90109,1.90981,0.37269,1.07996,0.64773,0.44385,0.30761}, 333 {1925,0.9339,1.90461,0.4457,1.06251,0. 331 {1925,0.9339,1.90461,0.4457,1.06251,0.70538,0.44508,0.33446}, 334 {1930,0.96685,1.89844,0.51808,1.04394, 332 {1930,0.96685,1.89844,0.51808,1.04394,0.76331,0.44567,0.36151}, 335 {1935,0.99958,1.89146,0.58927,1.02449, 333 {1935,0.99958,1.89146,0.58927,1.02449,0.82118,0.44571,0.38861}, 336 {1940,1.03175,1.88384,0.65873,1.00439, 334 {1940,1.03175,1.88384,0.65873,1.00439,0.87864,0.44526,0.41561}, 337 {1945,1.06301,1.87575,0.72589,0.98385, 335 {1945,1.06301,1.87575,0.72589,0.98385,0.93537,0.44439,0.44237}, 338 {1950,1.09301,1.86735,0.79022,0.9631,0 336 {1950,1.09301,1.86735,0.79022,0.9631,0.99102,0.44318,0.46874}, 339 {1955,1.1214,1.85881,0.85116,0.94236,1 337 {1955,1.1214,1.85881,0.85116,0.94236,1.04526,0.44169,0.49458}, 340 {1960,1.14785,1.8503,0.90817,0.92187,1 338 {1960,1.14785,1.8503,0.90817,0.92187,1.09774,0.43999,0.51975}, 341 {1965,1.17199,1.84198,0.96068,0.90184, 339 {1965,1.17199,1.84198,0.96068,0.90184,1.14813,0.43816,0.54408}, 342 {1970,1.19348,1.83402,1.00815,0.88251, 340 {1970,1.19348,1.83402,1.00815,0.88251,1.1961,0.43625,0.56745}, 343 {1975,1.21198,1.82659,1.05004,0.86409, 341 {1975,1.21198,1.82659,1.05004,0.86409,1.2413,0.43435,0.58971}, 344 {1980,1.22713,1.81986,1.08578,0.84681, 342 {1980,1.22713,1.81986,1.08578,0.84681,1.28339,0.43252,0.6107}, 345 {1985,1.23859,1.81398,1.11483,0.8309,1 343 {1985,1.23859,1.81398,1.11483,0.8309,1.32204,0.43084,0.63029}, 346 {1990,1.24601,1.80914,1.13664,0.81658, 344 {1990,1.24601,1.80914,1.13664,0.81658,1.35691,0.42936,0.64833}, 347 {1995,1.24905,1.80549,1.15065,0.80408, 345 {1995,1.24905,1.80549,1.15065,0.80408,1.38766,0.42817,0.66467}, 348 {2000,1.24735,1.8032,1.15632,0.79362,1 346 {2000,1.24735,1.8032,1.15632,0.79362,1.41396,0.42732,0.67917}, 349 {2005,1.2407,1.80242,1.15334,0.78541,1 347 {2005,1.2407,1.80242,1.15334,0.78541,1.43554,0.42692,0.6917}, 350 {2010,1.22949,1.80321,1.14236,0.77959, 348 {2010,1.22949,1.80321,1.14236,0.77959,1.45242,0.42713,0.70224}, 351 {2015,1.21419,1.80564,1.12429,0.7763,1 349 {2015,1.21419,1.80564,1.12429,0.7763,1.4647,0.42812,0.71076}, 352 {2020,1.19533,1.80973,1.10003,0.77565, 350 {2020,1.19533,1.80973,1.10003,0.77565,1.47248,0.4301,0.71727}, 353 {2025,1.17341,1.81555,1.07046,0.77778, 351 {2025,1.17341,1.81555,1.07046,0.77778,1.47586,0.43325,0.72176}, 354 {2030,1.14892,1.82314,1.0365,0.78281,1 352 {2030,1.14892,1.82314,1.0365,0.78281,1.47493,0.43775,0.7242}, 355 {2035,1.12238,1.83254,0.99904,0.79087, 353 {2035,1.12238,1.83254,0.99904,0.79087,1.4698,0.44379,0.7246}, 356 {2040,1.09429,1.84381,0.95898,0.8021,1 354 {2040,1.09429,1.84381,0.95898,0.8021,1.46056,0.45155,0.72294}, 357 {2045,1.06515,1.85699,0.91723,0.8166,1 355 {2045,1.06515,1.85699,0.91723,0.8166,1.44731,0.46123,0.71921}, 358 {2050,1.03547,1.87214,0.87467,0.83452, 356 {2050,1.03547,1.87214,0.87467,0.83452,1.43015,0.473,0.71341}, 359 {2055,1.00576,1.88929,0.83222,0.85598, 357 {2055,1.00576,1.88929,0.83222,0.85598,1.40917,0.48707,0.70551}, 360 {2060,0.97644,1.90846,0.79062,0.88103, 358 {2060,0.97644,1.90846,0.79062,0.88103,1.38453,0.50353,0.69555}, 361 {2065,0.94767,1.92947,0.75007,0.90941, 359 {2065,0.94767,1.92947,0.75007,0.90941,1.35653,0.52226,0.6837}, 362 {2070,0.91954,1.95211,0.71063,0.94081, 360 {2070,0.91954,1.95211,0.71063,0.94081,1.32555,0.54305,0.67014}, 363 {2075,0.89213,1.97615,0.67234,0.97489, 361 {2075,0.89213,1.97615,0.67234,0.97489,1.29194,0.5657,0.65508}, 364 {2080,0.86552,2.0014,0.63526,1.01133,1 362 {2080,0.86552,2.0014,0.63526,1.01133,1.25607,0.58999,0.63872}, 365 {2085,0.83981,2.02762,0.59943,1.04978, 363 {2085,0.83981,2.02762,0.59943,1.04978,1.21831,0.61572,0.62125}, 366 {2090,0.81506,2.0546,0.56491,1.08994,1 364 {2090,0.81506,2.0546,0.56491,1.08994,1.17903,0.64269,0.60288}, 367 {2095,0.79138,2.08213,0.53175,1.13146, 365 {2095,0.79138,2.08213,0.53175,1.13146,1.13857,0.67069,0.5838}, 368 {2100,0.76883,2.11,0.5,1.17402,1.09732 366 {2100,0.76883,2.11,0.5,1.17402,1.09732,0.69951,0.56422}, 369 {2105,0.74751,2.13798,0.46972,1.2173,1 367 {2105,0.74751,2.13798,0.46972,1.2173,1.05563,0.72895,0.54432}, 370 {2110,0.72751,2.16586,0.44094,1.26096, 368 {2110,0.72751,2.16586,0.44094,1.26096,1.01387,0.7588,0.52432}, 371 {2115,0.70889,2.19343,0.41374,1.30467, 369 {2115,0.70889,2.19343,0.41374,1.30467,0.9724,0.78886,0.5044}, 372 {2120,0.69174,2.22049,0.38814,1.34815, 370 {2120,0.69174,2.22049,0.38814,1.34815,0.93155,0.81894,0.48475}, 373 {2125,0.67605,2.24701,0.36417,1.39128, 371 {2125,0.67605,2.24701,0.36417,1.39128,0.89144,0.84898,0.46544}, 374 {2130,0.6618,2.27294,0.34183,1.43399,0 372 {2130,0.6618,2.27294,0.34183,1.43399,0.85218,0.87891,0.44653}, 375 {2135,0.64897,2.29827,0.32114,1.47621, 373 {2135,0.64897,2.29827,0.32114,1.47621,0.81386,0.90871,0.42808}, 376 {2140,0.63754,2.32297,0.3021,1.51786,0 374 {2140,0.63754,2.32297,0.3021,1.51786,0.77658,0.9383,0.41014}, 377 {2145,0.62749,2.34703,0.28473,1.55887, 375 {2145,0.62749,2.34703,0.28473,1.55887,0.74042,0.96766,0.39278}, 378 {2150,0.61881,2.37041,0.26902,1.59918, 376 {2150,0.61881,2.37041,0.26902,1.59918,0.70547,0.99672,0.37603}, 379 {2155,0.61148,2.39309,0.25499,1.63869, 377 {2155,0.61148,2.39309,0.25499,1.63869,0.67185,1.02545,0.35997}, 380 {2160,0.60547,2.41504,0.24265,1.67735, 378 {2160,0.60547,2.41504,0.24265,1.67735,0.63963,1.05379,0.34465}, 381 {2165,0.60077,2.43625,0.23201,1.71507, 379 {2165,0.60077,2.43625,0.23201,1.71507,0.60891,1.08169,0.33013}, 382 {2170,0.59735,2.45669,0.22308,1.75179, 380 {2170,0.59735,2.45669,0.22308,1.75179,0.57979,1.10911,0.31645}, 383 {2175,0.59521,2.47634,0.21586,1.78743, 381 {2175,0.59521,2.47634,0.21586,1.78743,0.55236,1.136,0.30368}, 384 {2180,0.59431,2.49517,0.21037,1.82192, 382 {2180,0.59431,2.49517,0.21037,1.82192,0.52671,1.1623,0.29188}, 385 {2185,0.59465,2.51315,0.20661,1.85518, 383 {2185,0.59465,2.51315,0.20661,1.85518,0.50293,1.18798,0.2811}, 386 {2190,0.59619,2.53027,0.20459,1.88715, 384 {2190,0.59619,2.53027,0.20459,1.88715,0.48113,1.21298,0.27139}, 387 {2195,0.59893,2.5465,0.20433,1.91774,0 385 {2195,0.59893,2.5465,0.20433,1.91774,0.46139,1.23725,0.26282}, 388 {2200,0.60284,2.56181,0.20582,1.9469,0 386 {2200,0.60284,2.56181,0.20582,1.9469,0.44381,1.26075,0.25544}, 389 {2205,0.60791,2.57618,0.20909,1.97453, 387 {2205,0.60791,2.57618,0.20909,1.97453,0.42849,1.28343,0.2493}, 390 {2210,0.61411,2.5896,0.21413,2.00058,0 388 {2210,0.61411,2.5896,0.21413,2.00058,0.41551,1.30524,0.24447}, 391 {2215,0.62143,2.60202,0.22096,2.02496, 389 {2215,0.62143,2.60202,0.22096,2.02496,0.40496,1.32612,0.24099}, 392 {2220,0.62984,2.61344,0.22959,2.04761, 390 {2220,0.62984,2.61344,0.22959,2.04761,0.39696,1.34604,0.23893}, 393 {2225,0.63934,2.62382,0.24002,2.06845, 391 {2225,0.63934,2.62382,0.24002,2.06845,0.39157,1.36495,0.23834}, 394 {2230,0.64989,2.63314,0.25227,2.0874,0 392 {2230,0.64989,2.63314,0.25227,2.0874,0.38891,1.38278,0.23928}, 395 {2235,0.66148,2.64138,0.26634,2.1044,0 393 {2235,0.66148,2.64138,0.26634,2.1044,0.38907,1.39951,0.24181}, 396 {2240,0.67408,2.64852,0.28223,2.1194,0 394 {2240,0.67408,2.64852,0.28223,2.1194,0.3921,1.41509,0.24595}, 397 {2245,0.68768,2.6546,0.29989,2.13244,0 395 {2245,0.68768,2.6546,0.29989,2.13244,0.39794,1.42955,0.25168}, 398 {2250,0.70222,2.65965,0.31925,2.14359, 396 {2250,0.70222,2.65965,0.31925,2.14359,0.40647,1.44294,0.25893}, 399 {2255,0.71767,2.66371,0.34024,2.15294, 397 {2255,0.71767,2.66371,0.34024,2.15294,0.4176,1.45528,0.26765}, 400 {2260,0.73399,2.66683,0.36281,2.16054, 398 {2260,0.73399,2.66683,0.36281,2.16054,0.43123,1.46664,0.27777}, 401 {2265,0.75115,2.66903,0.38688,2.16649, 399 {2265,0.75115,2.66903,0.38688,2.16649,0.44724,1.47703,0.28924}, 402 {2270,0.76912,2.67037,0.41239,2.17083, 400 {2270,0.76912,2.67037,0.41239,2.17083,0.46554,1.48652,0.30199}, 403 {2275,0.78785,2.67088,0.43927,2.17366, 401 {2275,0.78785,2.67088,0.43927,2.17366,0.48602,1.49514,0.31598}, 404 {2280,0.80731,2.67059,0.46746,2.17504, 402 {2280,0.80731,2.67059,0.46746,2.17504,0.50857,1.50293,0.33114}, 405 {2285,0.82746,2.66956,0.49689,2.17504, 403 {2285,0.82746,2.66956,0.49689,2.17504,0.5331,1.50993,0.34741}, 406 {2290,0.84826,2.66782,0.5275,2.17375,0 404 {2290,0.84826,2.66782,0.5275,2.17375,0.55949,1.51618,0.36473}, 407 {2295,0.86969,2.66541,0.55922,2.17122, 405 {2295,0.86969,2.66541,0.55922,2.17122,0.58765,1.52173,0.38305}, 408 {2300,0.89169,2.66236,0.59199,2.16753, 406 {2300,0.89169,2.66236,0.59199,2.16753,0.61747,1.52662,0.40231}, 409 {2305,0.91425,2.65872,0.62574,2.16276, 407 {2305,0.91425,2.65872,0.62574,2.16276,0.64884,1.53089,0.42244}, 410 {2310,0.93731,2.65453,0.6604,2.15697,0 408 {2310,0.93731,2.65453,0.6604,2.15697,0.68167,1.53458,0.44339}, 411 {2315,0.96085,2.64983,0.69591,2.15025, 409 {2315,0.96085,2.64983,0.69591,2.15025,0.71584,1.53773,0.46511}, 412 {2320,0.98482,2.64466,0.7322,2.14266,0 410 {2320,0.98482,2.64466,0.7322,2.14266,0.75126,1.54038,0.48752}, 413 {2325,1.00919,2.63905,0.76922,2.13427, 411 {2325,1.00919,2.63905,0.76922,2.13427,0.78782,1.54258,0.51058}, 414 {2330,1.03393,2.63304,0.80688,2.12516, 412 {2330,1.03393,2.63304,0.80688,2.12516,0.82541,1.54437,0.53422}, 415 {2335,1.05899,2.62669,0.84513,2.11541, 413 {2335,1.05899,2.62669,0.84513,2.11541,0.86393,1.54578,0.55838}, 416 {2340,1.08434,2.62001,0.88391,2.10507, 414 {2340,1.08434,2.62001,0.88391,2.10507,0.90328,1.54686,0.58302}, 417 {2345,1.10995,2.61307,0.92313,2.09423, 415 {2345,1.10995,2.61307,0.92313,2.09423,0.94336,1.54766,0.60806}, 418 {2350,1.13577,2.60588,0.96275,2.08296, 416 {2350,1.13577,2.60588,0.96275,2.08296,0.98405,1.54821,0.63345}, 419 {2355,1.16178,2.5985,1.0027,2.07133,1. 417 {2355,1.16178,2.5985,1.0027,2.07133,1.02526,1.54855,0.65913}, 420 {2360,1.18793,2.59097,1.0429,2.05941,1 418 {2360,1.18793,2.59097,1.0429,2.05941,1.06688,1.54873,0.68504}, 421 {2365,1.21419,2.58332,1.0833,2.04728,1 419 {2365,1.21419,2.58332,1.0833,2.04728,1.10881,1.54878,0.71113}, 422 {2370,1.24052,2.57559,1.12382,2.035,1. 420 {2370,1.24052,2.57559,1.12382,2.035,1.15094,1.54876,0.73733}, 423 {2375,1.26688,2.56782,1.16441,2.02266, 421 {2375,1.26688,2.56782,1.16441,2.02266,1.19317,1.54869,0.76358}}; 424 422 425 const G4int coef_ener = G4int((pLab-Lege 423 const G4int coef_ener = G4int((pLab-Legendre_coef[0][0])/5); 426 const G4double sup_ener = pLab/5. - coef 424 const G4double sup_ener = pLab/5. - coef_ener -Legendre_coef[0][0]/5; 427 //std::cout << "sup_ener\t" << sup_ener 425 //std::cout << "sup_ener\t" << sup_ener << std::endl; 428 426 429 // assert(pLab >= Legendre_coef[coef_ener][0] 427 // assert(pLab >= Legendre_coef[coef_ener][0] && pLab < Legendre_coef[coef_ener+1][0]); 430 428 431 // Legendre coefficient normalized 429 // Legendre coefficient normalized 432 const G4double A0 = 1.; 430 const G4double A0 = 1.; 433 const G4double A1 = (1-sup_ener)*Legendr 431 const G4double A1 = (1-sup_ener)*Legendre_coef[coef_ener][1] + sup_ener*Legendre_coef[coef_ener+1][1]; 434 const G4double A2 = (1-sup_ener)*Legendr 432 const G4double A2 = (1-sup_ener)*Legendre_coef[coef_ener][2] + sup_ener*Legendre_coef[coef_ener+1][2]; 435 const G4double A3 = (1-sup_ener)*Legendr 433 const G4double A3 = (1-sup_ener)*Legendre_coef[coef_ener][3] + sup_ener*Legendre_coef[coef_ener+1][3]; 436 const G4double A4 = (1-sup_ener)*Legendr 434 const G4double A4 = (1-sup_ener)*Legendre_coef[coef_ener][4] + sup_ener*Legendre_coef[coef_ener+1][4]; 437 const G4double A5 = (1-sup_ener)*Legendr 435 const G4double A5 = (1-sup_ener)*Legendre_coef[coef_ener][5] + sup_ener*Legendre_coef[coef_ener+1][5]; 438 const G4double A6 = (1-sup_ener)*Legendr 436 const G4double A6 = (1-sup_ener)*Legendre_coef[coef_ener][6] + sup_ener*Legendre_coef[coef_ener+1][6]; 439 const G4double A7 = (1-sup_ener)*Legendr 437 const G4double A7 = (1-sup_ener)*Legendre_coef[coef_ener][7] + sup_ener*Legendre_coef[coef_ener+1][7]; 440 438 441 // Theoritical max if all Ai > 0 (often 439 // Theoritical max if all Ai > 0 (often the case) 442 const G4double A = std::fabs(A0) + std:: 440 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); 443 441 444 G4bool success = false; 442 G4bool success = false; 445 G4int maxloop = 0; 443 G4int maxloop = 0; 446 444 447 while(!success && maxloop < 1000){ 445 while(!success && maxloop < 1000){ 448 446 449 cos_theta = Random::shoot()*2-1.; // n 447 cos_theta = Random::shoot()*2-1.; // not optimized 450 448 451 // Legendre Polynomial 449 // Legendre Polynomial 452 G4double P0 = A0; 450 G4double P0 = A0; 453 G4double P1 = A1*cos_theta; 451 G4double P1 = A1*cos_theta; 454 G4double P2 = A2/2.*(3*std::pow(cos_th 452 G4double P2 = A2/2.*(3*std::pow(cos_theta,2)-1); 455 G4double P3 = A3/2.*(5*std::pow(cos_th 453 G4double P3 = A3/2.*(5*std::pow(cos_theta,3)-3*cos_theta); 456 G4double P4 = A4/8.*(35*std::pow(cos_t 454 G4double P4 = A4/8.*(35*std::pow(cos_theta,4)-30*std::pow(cos_theta,2)+3); 457 G4double P5 = A5/8.*(63*std::pow(cos_t 455 G4double P5 = A5/8.*(63*std::pow(cos_theta,5)-70*std::pow(cos_theta,3)+15*cos_theta); 458 G4double P6 = A6/16.*(231*std::pow(cos 456 G4double P6 = A6/16.*(231*std::pow(cos_theta,6)-315*std::pow(cos_theta,4)+105*std::pow(cos_theta,2)-5); 459 G4double P7 = A7/16.*(429*std::pow(cos 457 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); 460 458 461 G4double P = (P0 + P1 + P2 + P3 + P4 + 459 G4double P = (P0 + P1 + P2 + P3 + P4 + P5 + P6 + P7); 462 460 463 if(Random::shoot()*A < P) success = tr 461 if(Random::shoot()*A < P) success = true; 464 maxloop +=1 ; 462 maxloop +=1 ; 465 if(maxloop==1000) cos_theta = std::log 463 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 466 } 464 } 467 sin_theta = std::sqrt(1-cos_theta*cos_th 465 sin_theta = std::sqrt(1-cos_theta*cos_theta); 468 } 466 } 469 467 470 if(rho == 0) return ThreeVector(sin_theta* 468 if(rho == 0) return ThreeVector(sin_theta*cos_phi,sin_theta*sin_phi,cos_theta); 471 // Rotation in the direction of the incide 469 // Rotation in the direction of the incident pi 472 const G4double px = x/r*cos_theta - y/rho* 470 const G4double px = x/r*cos_theta - y/rho*sin_theta*cos_phi + z/r*x/rho*sin_theta*sin_phi; 473 const G4double py = y/r*cos_theta + x/rho* 471 const G4double py = y/r*cos_theta + x/rho*sin_theta*cos_phi + z/r*y/rho*sin_theta*sin_phi; 474 const G4double pz = z/r*cos_theta - rho/r* 472 const G4double pz = z/r*cos_theta - rho/r*sin_theta*sin_phi; 475 473 476 474 477 return ThreeVector(px,py,pz); 475 return ThreeVector(px,py,pz); 478 } 476 } 479 477 480 } 478 } 481 479