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Please see the license in the file LICENSE and URL above * 16 // * for the full disclaimer and the limitatio 16 // * for the full disclaimer and the limitation of liability. * 17 // * 17 // * * 18 // * This code implementation is the result 18 // * This code implementation is the result of the scientific and * 19 // * technical work of the GEANT4 collaboratio 19 // * technical work of the GEANT4 collaboration. * 20 // * By using, copying, modifying or distri 20 // * By using, copying, modifying or distributing the software (or * 21 // * any work based on the software) you ag 21 // * any work based on the software) you agree to acknowledge its * 22 // * use in resulting scientific publicati 22 // * use in resulting scientific publications, and indicate your * 23 // * acceptance of all terms of the Geant4 Sof 23 // * acceptance of all terms of the Geant4 Software license. * 24 // ******************************************* 24 // ******************************************************************** 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 "G4INCLNKbToSpiChannel.hh" 38 #include "G4INCLNKbToSpiChannel.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 NKbToSpiChannel::NKbToSpiChannel(Particle *p 49 NKbToSpiChannel::NKbToSpiChannel(Particle *p1, Particle *p2) 50 : particle1(p1), particle2(p2) 50 : particle1(p1), particle2(p2) 51 {} 51 {} 52 52 53 NKbToSpiChannel::~NKbToSpiChannel(){} 53 NKbToSpiChannel::~NKbToSpiChannel(){} 54 54 55 void NKbToSpiChannel::fillFinalState(FinalSt 55 void NKbToSpiChannel::fillFinalState(FinalState *fs) { 56 56 57 // p K0b -> S+ pi0 (2/3) 57 // p K0b -> S+ pi0 (2/3) 58 // p K0b -> S0 pi+ (2/3) 58 // p K0b -> S0 pi+ (2/3) 59 // 59 // 60 // p K- -> S+ pi- (1) 60 // p K- -> S+ pi- (1) 61 // p K- -> S0 pi0 (1/2) 61 // p K- -> S0 pi0 (1/2) 62 // p K- -> S- pi+ (2/3) 62 // p K- -> S- pi+ (2/3) 63 63 64 Particle *nucleon; 64 Particle *nucleon; 65 Particle *kaon; 65 Particle *kaon; 66 66 67 if(particle1->isNucleon()){ 67 if(particle1->isNucleon()){ 68 nucleon = particle1; 68 nucleon = particle1; 69 kaon = particle2; 69 kaon = particle2; 70 } 70 } 71 else{ 71 else{ 72 nucleon = particle2; 72 nucleon = particle2; 73 kaon = particle1; 73 kaon = particle1; 74 } 74 } 75 75 76 ParticleType SigmaType, PionType; 76 ParticleType SigmaType, PionType; 77 77 78 const G4int iso = ParticleTable::getIsospi 78 const G4int iso = ParticleTable::getIsospin(nucleon->getType()) + ParticleTable::getIsospin(kaon->getType()); 79 const G4int iso_n = ParticleTable::getIsos 79 const G4int iso_n = ParticleTable::getIsospin(nucleon->getType()); 80 const G4double rdm = Random::shoot(); 80 const G4double rdm = Random::shoot(); 81 81 82 G4int WhichChannel = 99; 82 G4int WhichChannel = 99; 83 83 84 if(iso == 2 || iso == -2){ 84 if(iso == 2 || iso == -2){ 85 if(rdm < 0.5){ 85 if(rdm < 0.5){ 86 PionType = ParticleTable::getPionType( 86 PionType = ParticleTable::getPionType(iso); 87 SigmaType = SigmaZero; 87 SigmaType = SigmaZero; 88 WhichChannel = 0; 88 WhichChannel = 0; 89 } 89 } 90 else{ 90 else{ 91 SigmaType = ParticleTable::getSigmaTyp 91 SigmaType = ParticleTable::getSigmaType(iso); 92 PionType = PiZero; 92 PionType = PiZero; 93 WhichChannel = iso/2; 93 WhichChannel = iso/2; 94 } 94 } 95 } 95 } 96 else{ 96 else{ 97 if(rdm*13. < 6.){ 97 if(rdm*13. < 6.){ 98 PionType = ParticleTable::getPionType( 98 PionType = ParticleTable::getPionType(-2.*iso_n); 99 SigmaType = ParticleTable::getSigmaTyp 99 SigmaType = ParticleTable::getSigmaType(2.*iso_n); 100 WhichChannel = iso_n; 100 WhichChannel = iso_n; 101 } 101 } 102 else if(rdm*13. < 9.){ 102 else if(rdm*13. < 9.){ 103 PionType = PiZero; 103 PionType = PiZero; 104 SigmaType = SigmaZero; 104 SigmaType = SigmaZero; 105 WhichChannel = 0; 105 WhichChannel = 0; 106 } 106 } 107 else{ 107 else{ 108 PionType = ParticleTable::getPionType( 108 PionType = ParticleTable::getPionType(2.*iso_n); 109 SigmaType = ParticleTable::getSigmaTyp 109 SigmaType = ParticleTable::getSigmaType(-2.*iso_n); 110 WhichChannel = -iso_n; 110 WhichChannel = -iso_n; 111 } 111 } 112 } 112 } 113 113 114 ThreeVector mom_pion = KaonMomentum(kaon,n 114 ThreeVector mom_pion = KaonMomentum(kaon,nucleon,WhichChannel); // based on K- p collision 115 115 116 kaon->setType(PionType); 116 kaon->setType(PionType); 117 nucleon->setType(SigmaType); 117 nucleon->setType(SigmaType); 118 118 119 G4double norm = KinematicsUtils::momentumI 119 G4double norm = KinematicsUtils::momentumInCM(kaon,nucleon); 120 120 121 kaon->setMomentum(mom_pion*norm); 121 kaon->setMomentum(mom_pion*norm); 122 nucleon->setMomentum(-mom_pion*norm); 122 nucleon->setMomentum(-mom_pion*norm); 123 123 124 kaon->adjustEnergyFromMomentum(); 124 kaon->adjustEnergyFromMomentum(); 125 nucleon->adjustEnergyFromMomentum(); 125 nucleon->adjustEnergyFromMomentum(); 126 126 127 fs->addModifiedParticle(nucleon); 127 fs->addModifiedParticle(nucleon); 128 fs->addModifiedParticle(kaon); 128 fs->addModifiedParticle(kaon); 129 129 130 } 130 } 131 131 132 ThreeVector NKbToSpiChannel::KaonMomentum(Pa 132 ThreeVector NKbToSpiChannel::KaonMomentum(Particle const * const kaon, Particle const * const nucleon, G4int WhichChannel){ 133 133 134 const G4double pLab = KinematicsUtils::mom 134 const G4double pLab = KinematicsUtils::momentumInLab(kaon,nucleon); 135 G4double max = 0; 135 G4double max = 0; 136 136 137 if(pLab < 435.) return Random::normVector( 137 if(pLab < 435.) return Random::normVector(); // isotropic 138 138 139 if(WhichChannel == 0) max = 865; 139 if(WhichChannel == 0) max = 865; 140 else if(std::abs(WhichChannel) == 1) max = 140 else if(std::abs(WhichChannel) == 1) max = 1845; 141 else{ 141 else{ 142 INCL_WARN("Bad channel chosen in Kb N To << 142 INCL_WARN("Bad channel choosed in Kb N To Sigma pi angulard distribution determination. Return an isotropic distribution.\n"); 143 return Random::normVector(); 143 return Random::normVector(); 144 } 144 } 145 145 146 G4double cos_theta = 1.; 146 G4double cos_theta = 1.; 147 G4double sin_theta = 0.; 147 G4double sin_theta = 0.; 148 const G4double cos_phi = std::cos(Random:: 148 const G4double cos_phi = std::cos(Random::shoot()*Math::twoPi); 149 const G4double sin_phi = std::sqrt(1-cos_p 149 const G4double sin_phi = std::sqrt(1-cos_phi*cos_phi); 150 150 151 const G4double x = kaon->getMomentum().get 151 const G4double x = kaon->getMomentum().getX(); 152 const G4double y = kaon->getMomentum().get 152 const G4double y = kaon->getMomentum().getY(); 153 const G4double z = kaon->getMomentum().get 153 const G4double z = kaon->getMomentum().getZ(); 154 154 155 const G4double r = std::sqrt(x*x+y*y+z*z); 155 const G4double r = std::sqrt(x*x+y*y+z*z); 156 const G4double rho = std::sqrt(x*x+y*y); 156 const G4double rho = std::sqrt(x*x+y*y); 157 157 158 if(pLab >= max){ 158 if(pLab >= max){ 159 const G4double b = 12. * pLab/2375.; // 159 const G4double b = 12. * pLab/2375.; // correspond to the forward slope description at 2375 MeV/c 160 cos_theta = std::log(Random::shoot()*(st 160 cos_theta = std::log(Random::shoot()*(std::exp(b)-std::exp(-b))+std::exp(-b))/b; 161 sin_theta = std::sqrt(1-cos_theta*cos_th 161 sin_theta = std::sqrt(1-cos_theta*cos_theta); 162 162 163 } 163 } 164 else{ 164 else{ 165 const G4double Legendre_coef[3][283][9] 165 const G4double Legendre_coef[3][283][9] = { 166 {// K- p -> Sigma- pi+ 166 {// K- p -> Sigma- pi+ 167 {435,0.20268,0.89605,0.00315,-0.02043, 167 {435,0.20268,0.89605,0.00315,-0.02043,0.00013,1e-05,0,0}, 168 {440,0.2116,0.91169,0.00737,-0.02297,2 168 {440,0.2116,0.91169,0.00737,-0.02297,2e-04,0,0,0}, 169 {445,0.21976,0.92725,0.01151,-0.02554, 169 {445,0.21976,0.92725,0.01151,-0.02554,0.00027,-1e-05,0,0}, 170 {450,0.22691,0.94264,0.01546,-0.02817, 170 {450,0.22691,0.94264,0.01546,-0.02817,0.00033,-2e-05,0,0}, 171 {455,0.23293,0.95777,0.0191,-0.03089,4 171 {455,0.23293,0.95777,0.0191,-0.03089,4e-04,-3e-05,0,0}, 172 {460,0.23762,0.97259,0.02233,-0.03372, 172 {460,0.23762,0.97259,0.02233,-0.03372,0.00046,-4e-05,0,0}, 173 {465,0.24084,0.98722,0.025,-0.03662,0. 173 {465,0.24084,0.98722,0.025,-0.03662,0.00053,-5e-05,0,0}, 174 {470,0.24244,1.00183,0.02695,-0.0395,0 174 {470,0.24244,1.00183,0.02695,-0.0395,0.00059,-6e-05,0,0}, 175 {475,0.24243,1.0166,0.02804,-0.0423,0. 175 {475,0.24243,1.0166,0.02804,-0.0423,0.00065,-7e-05,0,0}, 176 {480,0.2408,1.03171,0.0281,-0.04494,0. 176 {480,0.2408,1.03171,0.0281,-0.04494,0.00071,-8e-05,0,0}, 177 {485,0.23759,1.04732,0.02704,-0.04728, 177 {485,0.23759,1.04732,0.02704,-0.04728,0.00076,-8e-05,0,0}, 178 {490,0.23289,1.06364,0.02475,-0.04917, 178 {490,0.23289,1.06364,0.02475,-0.04917,0.00081,-9e-05,0,0}, 179 {495,0.22693,1.08085,0.02112,-0.05045, 179 {495,0.22693,1.08085,0.02112,-0.05045,0.00086,-1e-04,0,0}, 180 {500,0.21985,1.0991,0.01607,-0.05099,0 180 {500,0.21985,1.0991,0.01607,-0.05099,0.00089,-0.00011,0,0}, 181 {505,0.21186,1.11838,0.00962,-0.05067, 181 {505,0.21186,1.11838,0.00962,-0.05067,0.00092,-0.00012,0,0}, 182 {510,0.20311,1.13865,0.0018,-0.04938,0 182 {510,0.20311,1.13865,0.0018,-0.04938,0.00094,-0.00012,0,0}, 183 {515,0.19378,1.15987,-0.00734,-0.04703 183 {515,0.19378,1.15987,-0.00734,-0.04703,0.00095,-0.00013,0,0}, 184 {520,0.18394,1.18199,-0.01776,-0.04353 184 {520,0.18394,1.18199,-0.01776,-0.04353,0.00094,-0.00013,0,0}, 185 {525,0.17362,1.20497,-0.02941,-0.03891 185 {525,0.17362,1.20497,-0.02941,-0.03891,0.00092,-0.00014,0,0}, 186 {530,0.16277,1.22874,-0.04223,-0.03321 186 {530,0.16277,1.22874,-0.04223,-0.03321,0.00088,-0.00014,1e-05,0}, 187 {535,0.15135,1.25326,-0.05615,-0.02646 187 {535,0.15135,1.25326,-0.05615,-0.02646,0.00082,-0.00014,1e-05,0}, 188 {540,0.13922,1.2785,-0.07107,-0.01873, 188 {540,0.13922,1.2785,-0.07107,-0.01873,0.00073,-0.00014,1e-05,0}, 189 {545,0.12624,1.30447,-0.08684,-0.01017 189 {545,0.12624,1.30447,-0.08684,-0.01017,0.00061,-0.00013,1e-05,0}, 190 {550,0.1123,1.3312,-0.10326,-0.00094,0 190 {550,0.1123,1.3312,-0.10326,-0.00094,0.00047,-0.00012,1e-05,0}, 191 {555,0.09727,1.35871,-0.12015,0.00879, 191 {555,0.09727,1.35871,-0.12015,0.00879,0.00029,-0.00011,1e-05,0}, 192 {560,0.08117,1.38699,-0.13734,0.01891, 192 {560,0.08117,1.38699,-0.13734,0.01891,7e-05,-9e-05,1e-05,0}, 193 {565,0.064,1.41599,-0.15466,0.02935,-0 193 {565,0.064,1.41599,-0.15466,0.02935,-0.00019,-7e-05,2e-05,0}, 194 {570,0.0459,1.44562,-0.17197,0.04009,- 194 {570,0.0459,1.44562,-0.17197,0.04009,-5e-04,-5e-05,2e-05,0}, 195 {575,0.02704,1.47583,-0.18911,0.05108, 195 {575,0.02704,1.47583,-0.18911,0.05108,-0.00085,-2e-05,2e-05,0}, 196 {580,0.00769,1.50654,-0.20595,0.06228, 196 {580,0.00769,1.50654,-0.20595,0.06228,-0.00126,2e-05,2e-05,0}, 197 {585,-0.01183,1.53766,-0.22246,0.07364 197 {585,-0.01183,1.53766,-0.22246,0.07364,-0.00172,6e-05,2e-05,0}, 198 {590,-0.03118,1.56911,-0.23858,0.08511 198 {590,-0.03118,1.56911,-0.23858,0.08511,-0.00224,0.00011,2e-05,0}, 199 {595,-0.05002,1.60083,-0.25425,0.09665 199 {595,-0.05002,1.60083,-0.25425,0.09665,-0.00282,0.00016,3e-05,0}, 200 {600,-0.06802,1.63271,-0.26943,0.10821 200 {600,-0.06802,1.63271,-0.26943,0.10821,-0.00346,0.00023,3e-05,0}, 201 {605,-0.08492,1.66463,-0.28414,0.1197, 201 {605,-0.08492,1.66463,-0.28414,0.1197,-0.00417,3e-04,3e-05,0}, 202 {610,-0.10045,1.69641,-0.29846,0.131,- 202 {610,-0.10045,1.69641,-0.29846,0.131,-0.00494,0.00038,3e-05,0}, 203 {615,-0.11445,1.72786,-0.31248,0.14199 203 {615,-0.11445,1.72786,-0.31248,0.14199,-0.00578,0.00047,3e-05,0}, 204 {620,-0.12685,1.75882,-0.32626,0.15255 204 {620,-0.12685,1.75882,-0.32626,0.15255,-0.00669,0.00057,3e-05,0}, 205 {625,-0.13761,1.78907,-0.3398,0.16263, 205 {625,-0.13761,1.78907,-0.3398,0.16263,-0.00766,0.00068,3e-05,0}, 206 {630,-0.14665,1.81843,-0.353,0.17219,- 206 {630,-0.14665,1.81843,-0.353,0.17219,-0.00869,8e-04,3e-05,0}, 207 {635,-0.15404,1.84667,-0.36578,0.18122 207 {635,-0.15404,1.84667,-0.36578,0.18122,-0.00977,0.00093,3e-05,0}, 208 {640,-0.15984,1.8736,-0.37806,0.18969, 208 {640,-0.15984,1.8736,-0.37806,0.18969,-0.0109,0.00107,3e-05,0}, 209 {645,-0.1641,1.89903,-0.38974,0.19753, 209 {645,-0.1641,1.89903,-0.38974,0.19753,-0.01207,0.00121,3e-05,0}, 210 {650,-0.1668,1.92283,-0.40077,0.20457, 210 {650,-0.1668,1.92283,-0.40077,0.20457,-0.01326,0.00137,3e-05,0}, 211 {655,-0.16802,1.94484,-0.41108,0.2107, 211 {655,-0.16802,1.94484,-0.41108,0.2107,-0.01447,0.00153,3e-05,0}, 212 {660,-0.16778,1.96491,-0.4206,0.21575, 212 {660,-0.16778,1.96491,-0.4206,0.21575,-0.01567,0.0017,2e-05,0}, 213 {665,-0.16609,1.98295,-0.42932,0.21971 213 {665,-0.16609,1.98295,-0.42932,0.21971,-0.01684,0.00187,2e-05,1e-05}, 214 {670,-0.16293,1.99895,-0.4373,0.22266, 214 {670,-0.16293,1.99895,-0.4373,0.22266,-0.01797,0.00204,1e-05,1e-05}, 215 {675,-0.15835,2.01289,-0.4446,0.2247,- 215 {675,-0.15835,2.01289,-0.4446,0.2247,-0.01902,0.00221,0,1e-05}, 216 {680,-0.15235,2.02475,-0.45128,0.22593 216 {680,-0.15235,2.02475,-0.45128,0.22593,-0.01997,0.00238,-1e-05,1e-05}, 217 {685,-0.14502,2.03452,-0.45737,0.22638 217 {685,-0.14502,2.03452,-0.45737,0.22638,-0.02077,0.00255,-2e-05,1e-05}, 218 {690,-0.1364,2.04219,-0.46282,0.22601, 218 {690,-0.1364,2.04219,-0.46282,0.22601,-0.02139,0.0027,-3e-05,1e-05}, 219 {695,-0.12665,2.04773,-0.46761,0.22477 219 {695,-0.12665,2.04773,-0.46761,0.22477,-0.02178,0.00284,-4e-05,1e-05}, 220 {700,-0.11594,2.05112,-0.47172,0.22263 220 {700,-0.11594,2.05112,-0.47172,0.22263,-0.0219,0.00296,-6e-05,1e-05}, 221 {705,-0.10451,2.05233,-0.47513,0.21958 221 {705,-0.10451,2.05233,-0.47513,0.21958,-0.0217,0.00305,-8e-05,1e-05}, 222 {710,-0.09257,2.05134,-0.47789,0.21563 222 {710,-0.09257,2.05134,-0.47789,0.21563,-0.02111,0.00311,-1e-04,1e-05}, 223 {715,-0.08045,2.0481,-0.48004,0.21082, 223 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{1755,0.77864,2.36474,1.26903,2.37487,1.52061,1.33437,1.21704,0.00581}, 432 {1760,0.76947,2.33565,1.231,2.33528,1. 432 {1760,0.76947,2.33565,1.231,2.33528,1.47217,1.31829,1.18262,0.00745}, 433 {1765,0.76063,2.3051,1.19124,2.29197,1 433 {1765,0.76063,2.3051,1.19124,2.29197,1.41987,1.29923,1.14697,0.00832}, 434 {1770,0.75229,2.27315,1.14986,2.24514, 434 {1770,0.75229,2.27315,1.14986,2.24514,1.36393,1.27726,1.11021,0.00845}, 435 {1775,0.74462,2.23989,1.10702,2.19493, 435 {1775,0.74462,2.23989,1.10702,2.19493,1.3046,1.25247,1.07248,0.00788}, 436 {1780,0.73776,2.20541,1.06285,2.14153, 436 {1780,0.73776,2.20541,1.06285,2.14153,1.24212,1.22492,1.03388,0.00663}, 437 {1785,0.73178,2.16977,1.0175,2.0851,1. 437 {1785,0.73178,2.16977,1.0175,2.0851,1.17673,1.1947,0.99455,0.00475}, 438 {1790,0.72674,2.13307,0.9711,2.02582,1 438 {1790,0.72674,2.13307,0.9711,2.02582,1.10867,1.16189,0.95459,0.00226}, 439 {1795,0.7226,2.09537,0.9238,1.96385,1. 439 {1795,0.7226,2.09537,0.9238,1.96385,1.03819,1.12655,0.91414,-0.00079}, 440 {1800,0.7193,2.05676,0.87573,1.89936,0 440 {1800,0.7193,2.05676,0.87573,1.89936,0.96551,1.08878,0.8733,-0.00439}, 441 {1805,0.71674,2.01732,0.82704,1.83253, 441 {1805,0.71674,2.01732,0.82704,1.83253,0.89088,1.04864,0.83221,-0.00849}, 442 {1810,0.71485,1.97712,0.77787,1.76351, 442 {1810,0.71485,1.97712,0.77787,1.76351,0.81455,1.00621,0.79099,-0.01305}, 443 {1815,0.7135,1.93625,0.72835,1.69249,0 443 {1815,0.7135,1.93625,0.72835,1.69249,0.73675,0.96158,0.74975,-0.01806}, 444 {1820,0.71257,1.89479,0.67863,1.61963, 444 {1820,0.71257,1.89479,0.67863,1.61963,0.65772,0.91481,0.70861,-0.02347}, 445 {1825,0.71198,1.85282,0.62885,1.5451,0 445 {1825,0.71198,1.85282,0.62885,1.5451,0.5777,0.86598,0.66769,-0.02924}, 446 {1830,0.71165,1.81041,0.57915,1.46907, 446 {1830,0.71165,1.81041,0.57915,1.46907,0.49694,0.81518,0.62713,-0.03536}, 447 {1835,0.7115,1.76765,0.52966,1.39172,0 447 {1835,0.7115,1.76765,0.52966,1.39172,0.41567,0.76248,0.58703,-0.04177}, 448 {1840,0.71149,1.72461,0.48053,1.3132,0 448 {1840,0.71149,1.72461,0.48053,1.3132,0.33413,0.70795,0.54752,-0.04846}, 449 {1845,0.71158,1.68139,0.43186,1.23376, 449 {1845,0.71158,1.68139,0.43186,1.23376,0.25256,0.65182,0.50865,-0.05537}}, 450 {// K- p -> Sigma0 pi0 450 {// K- p -> Sigma0 pi0 451 {435,0.01082,1.10989,0.01663,-0.00335, 451 {435,0.01082,1.10989,0.01663,-0.00335,0,0,0,0}, 452 {440,-0.01888,1.07693,-0.00805,-0.0120 452 {440,-0.01888,1.07693,-0.00805,-0.01206,0,0,0,0}, 453 {445,-0.04853,1.04408,-0.03276,-0.0207 453 {445,-0.04853,1.04408,-0.03276,-0.02075,0,0,0,0}, 454 {450,-0.07803,1.01152,-0.0575,-0.02944 454 {450,-0.07803,1.01152,-0.0575,-0.02944,0,0,0,0}, 455 {455,-0.10733,0.97938,-0.0823,-0.03809 455 {455,-0.10733,0.97938,-0.0823,-0.03809,0,0,0,0}, 456 {460,-0.13633,0.9478,-0.10716,-0.0467, 456 {460,-0.13633,0.9478,-0.10716,-0.0467,0,0,0,0}, 457 {465,-0.16491,0.91681,-0.13197,-0.0552 457 {465,-0.16491,0.91681,-0.13197,-0.0552,0,0,0,0}, 458 {470,-0.19294,0.88642,-0.15661,-0.0635 458 {470,-0.19294,0.88642,-0.15661,-0.06351,0,0,0,0}, 459 {475,-0.2203,0.85665,-0.18094,-0.07154 459 {475,-0.2203,0.85665,-0.18094,-0.07154,0,0,0,0}, 460 {480,-0.24683,0.82754,-0.20479,-0.0792 460 {480,-0.24683,0.82754,-0.20479,-0.07921,0,0,0,0}, 461 {485,-0.27226,0.79925,-0.22775,-0.0863 461 {485,-0.27226,0.79925,-0.22775,-0.08632,0,0,0,0}, 462 {490,-0.29631,0.77198,-0.24937,-0.0926 462 {490,-0.29631,0.77198,-0.24937,-0.09267,0,0,0,0}, 463 {495,-0.31868,0.74592,-0.26919,-0.0980 463 {495,-0.31868,0.74592,-0.26919,-0.09804,0,0,0,0}, 464 {500,-0.33912,0.72125,-0.28682,-0.1022 464 {500,-0.33912,0.72125,-0.28682,-0.10221,0,0,0,0}, 465 {505,-0.35756,0.69815,-0.30212,-0.1048 465 {505,-0.35756,0.69815,-0.30212,-0.10482,0,0,0,0}, 466 {510,-0.37395,0.67677,-0.31501,-0.1054 466 {510,-0.37395,0.67677,-0.31501,-0.10547,0,0,0,0}, 467 {515,-0.38825,0.65729,-0.32543,-0.1037 467 {515,-0.38825,0.65729,-0.32543,-0.10379,0,0,0,0}, 468 {520,-0.40045,0.63982,-0.33324,-0.0996 468 {520,-0.40045,0.63982,-0.33324,-0.09964,0,0,0,0}, 469 {525,-0.41054,0.62436,-0.33823,-0.0934 469 {525,-0.41054,0.62436,-0.33823,-0.09347,0,0,0,0}, 470 {530,-0.41855,0.61093,-0.34015,-0.0858 470 {530,-0.41855,0.61093,-0.34015,-0.0858,0,0,0,0}, 471 {535,-0.42447,0.59951,-0.33876,-0.0771 471 {535,-0.42447,0.59951,-0.33876,-0.07716,0,0,0,0}, 472 {540,-0.42842,0.59011,-0.33407,-0.0679 472 {540,-0.42842,0.59011,-0.33407,-0.06792,0,0,0,0}, 473 {545,-0.43073,0.5827,-0.32663,-0.05813 473 {545,-0.43073,0.5827,-0.32663,-0.05813,0,0,0,0}, 474 {550,-0.43174,0.57727,-0.31706,-0.0478 474 {550,-0.43174,0.57727,-0.31706,-0.04781,0,0,0,0}, 475 {555,-0.4318,0.57379,-0.30599,-0.03697 475 {555,-0.4318,0.57379,-0.30599,-0.03697,0,0,0,0}, 476 {560,-0.43126,0.57219,-0.29405,-0.0257 476 {560,-0.43126,0.57219,-0.29405,-0.0257,0,0,0,0}, 477 {565,-0.43044,0.57227,-0.28185,-0.0143 477 {565,-0.43044,0.57227,-0.28185,-0.01436,0,0,0,0}, 478 {570,-0.4298,0.57397,-0.26991,-0.00328 478 {570,-0.4298,0.57397,-0.26991,-0.00328,0,0,0,0}, 479 {575,-0.42982,0.57729,-0.25874,0.0072, 479 {575,-0.42982,0.57729,-0.25874,0.0072,0,0,0,0}, 480 {580,-0.4308,0.58214,-0.24872,0.01687, 480 {580,-0.4308,0.58214,-0.24872,0.01687,0,0,0,0}, 481 {585,-0.4328,0.58835,-0.2401,0.02571,0 481 {585,-0.4328,0.58835,-0.2401,0.02571,0,0,0,0}, 482 {590,-0.43612,0.59583,-0.23321,0.03376 482 {590,-0.43612,0.59583,-0.23321,0.03376,0,0,0,0}, 483 {595,-0.44115,0.6045,-0.22839,0.04108, 483 {595,-0.44115,0.6045,-0.22839,0.04108,0,0,0,0}, 484 {600,-0.4482,0.61432,-0.22597,0.04772, 484 {600,-0.4482,0.61432,-0.22597,0.04772,0,0,0,0}, 485 {605,-0.45692,0.62534,-0.22614,0.0535, 485 {605,-0.45692,0.62534,-0.22614,0.0535,0,0,0,0}, 486 {610,-0.46673,0.63752,-0.22906,0.05801 486 {610,-0.46673,0.63752,-0.22906,0.05801,0,0,0,0}, 487 {615,-0.47702,0.65085,-0.23489,0.06082 487 {615,-0.47702,0.65085,-0.23489,0.06082,0,0,0,0}, 488 {620,-0.48723,0.66531,-0.24375,0.06153 488 {620,-0.48723,0.66531,-0.24375,0.06153,0,0,0,0}, 489 {625,-0.4968,0.68072,-0.25539,0.06011, 489 {625,-0.4968,0.68072,-0.25539,0.06011,0,0,0,0}, 490 {630,-0.50526,0.69682,-0.26923,0.05678 490 {630,-0.50526,0.69682,-0.26923,0.05678,0,0,0,0}, 491 {635,-0.51223,0.71341,-0.28474,0.05178 491 {635,-0.51223,0.71341,-0.28474,0.05178,0,0,0,0}, 492 {640,-0.51759,0.73044,-0.30159,0.04536 492 {640,-0.51759,0.73044,-0.30159,0.04536,0,0,0,0}, 493 {645,-0.52116,0.74789,-0.31929,0.0379, 493 {645,-0.52116,0.74789,-0.31929,0.0379,0,0,0,0}, 494 {650,-0.52267,0.76582,-0.33727,0.02987 494 {650,-0.52267,0.76582,-0.33727,0.02987,0,0,0,0}, 495 {655,-0.52186,0.78423,-0.35493,0.02172 495 {655,-0.52186,0.78423,-0.35493,0.02172,0,0,0,0}, 496 {660,-0.51846,0.80318,-0.3717,0.01394, 496 {660,-0.51846,0.80318,-0.3717,0.01394,0,0,0,0}, 497 {665,-0.51218,0.82275,-0.387,0.007,0,0 497 {665,-0.51218,0.82275,-0.387,0.007,0,0,0,0}, 498 {670,-0.50273,0.84317,-0.40028,0.00144 498 {670,-0.50273,0.84317,-0.40028,0.00144,0,0,0,0}, 499 {675,-0.48982,0.86469,-0.41096,-0.0022 499 {675,-0.48982,0.86469,-0.41096,-0.0022,0,0,0,0}, 500 {680,-0.47326,0.88743,-0.41875,-0.0034 500 {680,-0.47326,0.88743,-0.41875,-0.00347,0,0,0,0}, 501 {685,-0.45292,0.91119,-0.42381,-0.0022 501 {685,-0.45292,0.91119,-0.42381,-0.0022,0,0,0,0}, 502 {690,-0.42867,0.93557,-0.42646,0.00161 502 {690,-0.42867,0.93557,-0.42646,0.00161,0,0,0,0}, 503 {695,-0.40062,0.96016,-0.42703,0.00789 503 {695,-0.40062,0.96016,-0.42703,0.00789,0,0,0,0}, 504 {700,-0.36903,0.98453,-0.42585,0.01652 504 {700,-0.36903,0.98453,-0.42585,0.01652,0,0,0,0}, 505 {705,-0.33405,1.00813,-0.42325,0.02726 505 {705,-0.33405,1.00813,-0.42325,0.02726,0,0,0,0}, 506 {710,-0.29565,1.03016,-0.41947,0.03953 506 {710,-0.29565,1.03016,-0.41947,0.03953,0,0,0,0}, 507 {715,-0.25378,1.0498,-0.41477,0.05274, 507 {715,-0.25378,1.0498,-0.41477,0.05274,0,0,0,0}, 508 {720,-0.20851,1.06626,-0.40938,0.06618 508 {720,-0.20851,1.06626,-0.40938,0.06618,0,0,0,0}, 509 {725,-0.16053,1.07916,-0.40351,0.07896 509 {725,-0.16053,1.07916,-0.40351,0.07896,0,0,0,0}, 510 {730,-0.11059,1.08856,-0.39716,0.09047 510 {730,-0.11059,1.08856,-0.39716,0.09047,0,0,0,0}, 511 {735,-0.05947,1.09453,-0.3903,0.10015, 511 {735,-0.05947,1.09453,-0.3903,0.10015,0,0,0,0}, 512 {740,-0.00792,1.09717,-0.38288,0.10747 512 {740,-0.00792,1.09717,-0.38288,0.10747,0,0,0,0}, 513 {745,0.0433,1.09656,-0.37485,0.11203,0 513 {745,0.0433,1.09656,-0.37485,0.11203,0,0,0,0}, 514 {750,0.09344,1.09277,-0.36603,0.11403, 514 {750,0.09344,1.09277,-0.36603,0.11403,0,0,0,0}, 515 {755,0.14178,1.0859,-0.35625,0.11383,0 515 {755,0.14178,1.0859,-0.35625,0.11383,0,0,0,0}, 516 {760,0.18761,1.07615,-0.34549,0.1117,0 516 {760,0.18761,1.07615,-0.34549,0.1117,0,0,0,0}, 517 {765,0.23037,1.06383,-0.33392,0.10794, 517 {765,0.23037,1.06383,-0.33392,0.10794,0,0,0,0}, 518 {770,0.26959,1.04936,-0.32217,0.1028,0 518 {770,0.26959,1.04936,-0.32217,0.1028,0,0,0,0}, 519 {775,0.30481,1.03313,-0.311,0.09648,0, 519 {775,0.30481,1.03313,-0.311,0.09648,0,0,0,0}, 520 {780,0.33569,1.0155,-0.3011,0.08904,0, 520 {780,0.33569,1.0155,-0.3011,0.08904,0,0,0,0}, 521 {785,0.36209,0.9969,-0.29309,0.08029,0 521 {785,0.36209,0.9969,-0.29309,0.08029,0,0,0,0}, 522 {790,0.38386,0.97771,-0.28758,0.07006, 522 {790,0.38386,0.97771,-0.28758,0.07006,0,0,0,0}, 523 {795,0.40088,0.95833,-0.28517,0.05815, 523 {795,0.40088,0.95833,-0.28517,0.05815,0,0,0,0}, 524 {800,0.41307,0.93883,-0.28627,0.04427, 524 {800,0.41307,0.93883,-0.28627,0.04427,0,0,0,0}, 525 {805,0.42048,0.91889,-0.29099,0.02801, 525 {805,0.42048,0.91889,-0.29099,0.02801,0,0,0,0}, 526 {810,0.42339,0.89844,-0.29914,0.0094,0 526 {810,0.42339,0.89844,-0.29914,0.0094,0,0,0,0}, 527 {815,0.42217,0.87751,-0.31045,-0.01136 527 {815,0.42217,0.87751,-0.31045,-0.01136,0,0,0,0}, 528 {820,0.4172,0.85614,-0.32463,-0.03409, 528 {820,0.4172,0.85614,-0.32463,-0.03409,0,0,0,0}, 529 {825,0.40886,0.83439,-0.34137,-0.05857 529 {825,0.40886,0.83439,-0.34137,-0.05857,0,0,0,0}, 530 {830,0.39754,0.8123,-0.36041,-0.08462, 530 {830,0.39754,0.8123,-0.36041,-0.08462,0,0,0,0}, 531 {835,0.38361,0.7899,-0.38143,-0.11203, 531 {835,0.38361,0.7899,-0.38143,-0.11203,0,0,0,0}, 532 {840,0.36745,0.76725,-0.40416,-0.14061 532 {840,0.36745,0.76725,-0.40416,-0.14061,0,0,0,0}, 533 {845,0.34944,0.74439,-0.4283,-0.17016, 533 {845,0.34944,0.74439,-0.4283,-0.17016,0,0,0,0}, 534 {850,0.32996,0.72136,-0.45357,-0.20047 534 {850,0.32996,0.72136,-0.45357,-0.20047,0,0,0,0}, 535 {855,0.30939,0.6982,-0.47967,-0.23135, 535 {855,0.30939,0.6982,-0.47967,-0.23135,0,0,0,0}, 536 {860,0.2881,0.67496,-0.50631,-0.26261, 536 {860,0.2881,0.67496,-0.50631,-0.26261,0,0,0,0}, 537 {865,0.26649,0.65168,-0.53321,-0.29404 537 {865,0.26649,0.65168,-0.53321,-0.29404,0,0,0,0}, 538 {0,0,0,0,0,0,0,0,0}, 538 {0,0,0,0,0,0,0,0,0}, 539 {0,0,0,0,0,0,0,0,0}, 539 {0,0,0,0,0,0,0,0,0}, 540 {0,0,0,0,0,0,0,0,0}, 540 {0,0,0,0,0,0,0,0,0}, 541 {0,0,0,0,0,0,0,0,0}, 541 {0,0,0,0,0,0,0,0,0}, 542 {0,0,0,0,0,0,0,0,0}, 542 {0,0,0,0,0,0,0,0,0}, 543 {0,0,0,0,0,0,0,0,0}, 543 {0,0,0,0,0,0,0,0,0}, 544 {0,0,0,0,0,0,0,0,0}, 544 {0,0,0,0,0,0,0,0,0}, 545 {0,0,0,0,0,0,0,0,0}, 545 {0,0,0,0,0,0,0,0,0}, 546 {0,0,0,0,0,0,0,0,0}, 546 {0,0,0,0,0,0,0,0,0}, 547 {0,0,0,0,0,0,0,0,0}, 547 {0,0,0,0,0,0,0,0,0}, 548 {0,0,0,0,0,0,0,0,0}, 548 {0,0,0,0,0,0,0,0,0}, 549 {0,0,0,0,0,0,0,0,0}, 549 {0,0,0,0,0,0,0,0,0}, 550 {0,0,0,0,0,0,0,0,0}, 550 {0,0,0,0,0,0,0,0,0}, 551 {0,0,0,0,0,0,0,0,0}, 551 {0,0,0,0,0,0,0,0,0}, 552 {0,0,0,0,0,0,0,0,0}, 552 {0,0,0,0,0,0,0,0,0}, 553 {0,0,0,0,0,0,0,0,0}, 553 {0,0,0,0,0,0,0,0,0}, 554 {0,0,0,0,0,0,0,0,0}, 554 {0,0,0,0,0,0,0,0,0}, 555 {0,0,0,0,0,0,0,0,0}, 555 {0,0,0,0,0,0,0,0,0}, 556 {0,0,0,0,0,0,0,0,0}, 556 {0,0,0,0,0,0,0,0,0}, 557 {0,0,0,0,0,0,0,0,0}, 557 {0,0,0,0,0,0,0,0,0}, 558 {0,0,0,0,0,0,0,0,0}, 558 {0,0,0,0,0,0,0,0,0}, 559 {0,0,0,0,0,0,0,0,0}, 559 {0,0,0,0,0,0,0,0,0}, 560 {0,0,0,0,0,0,0,0,0}, 560 {0,0,0,0,0,0,0,0,0}, 561 {0,0,0,0,0,0,0,0,0}, 561 {0,0,0,0,0,0,0,0,0}, 562 {0,0,0,0,0,0,0,0,0}, 562 {0,0,0,0,0,0,0,0,0}, 563 {0,0,0,0,0,0,0,0,0}, 563 {0,0,0,0,0,0,0,0,0}, 564 {0,0,0,0,0,0,0,0,0}, 564 {0,0,0,0,0,0,0,0,0}, 565 {0,0,0,0,0,0,0,0,0}, 565 {0,0,0,0,0,0,0,0,0}, 566 {0,0,0,0,0,0,0,0,0}, 566 {0,0,0,0,0,0,0,0,0}, 567 {0,0,0,0,0,0,0,0,0}, 567 {0,0,0,0,0,0,0,0,0}, 568 {0,0,0,0,0,0,0,0,0}, 568 {0,0,0,0,0,0,0,0,0}, 569 {0,0,0,0,0,0,0,0,0}, 569 {0,0,0,0,0,0,0,0,0}, 570 {0,0,0,0,0,0,0,0,0}, 570 {0,0,0,0,0,0,0,0,0}, 571 {0,0,0,0,0,0,0,0,0}, 571 {0,0,0,0,0,0,0,0,0}, 572 {0,0,0,0,0,0,0,0,0}, 572 {0,0,0,0,0,0,0,0,0}, 573 {0,0,0,0,0,0,0,0,0}, 573 {0,0,0,0,0,0,0,0,0}, 574 {0,0,0,0,0,0,0,0,0}, 574 {0,0,0,0,0,0,0,0,0}, 575 {0,0,0,0,0,0,0,0,0}, 575 {0,0,0,0,0,0,0,0,0}, 576 {0,0,0,0,0,0,0,0,0}, 576 {0,0,0,0,0,0,0,0,0}, 577 {0,0,0,0,0,0,0,0,0}, 577 {0,0,0,0,0,0,0,0,0}, 578 {0,0,0,0,0,0,0,0,0}, 578 {0,0,0,0,0,0,0,0,0}, 579 {0,0,0,0,0,0,0,0,0}, 579 {0,0,0,0,0,0,0,0,0}, 580 {0,0,0,0,0,0,0,0,0}, 580 {0,0,0,0,0,0,0,0,0}, 581 {0,0,0,0,0,0,0,0,0}, 581 {0,0,0,0,0,0,0,0,0}, 582 {0,0,0,0,0,0,0,0,0}, 582 {0,0,0,0,0,0,0,0,0}, 583 {0,0,0,0,0,0,0,0,0}, 583 {0,0,0,0,0,0,0,0,0}, 584 {0,0,0,0,0,0,0,0,0}, 584 {0,0,0,0,0,0,0,0,0}, 585 {0,0,0,0,0,0,0,0,0}, 585 {0,0,0,0,0,0,0,0,0}, 586 {0,0,0,0,0,0,0,0,0}, 586 {0,0,0,0,0,0,0,0,0}, 587 {0,0,0,0,0,0,0,0,0}, 587 {0,0,0,0,0,0,0,0,0}, 588 {0,0,0,0,0,0,0,0,0}, 588 {0,0,0,0,0,0,0,0,0}, 589 {0,0,0,0,0,0,0,0,0}, 589 {0,0,0,0,0,0,0,0,0}, 590 {0,0,0,0,0,0,0,0,0}, 590 {0,0,0,0,0,0,0,0,0}, 591 {0,0,0,0,0,0,0,0,0}, 591 {0,0,0,0,0,0,0,0,0}, 592 {0,0,0,0,0,0,0,0,0}, 592 {0,0,0,0,0,0,0,0,0}, 593 {0,0,0,0,0,0,0,0,0}, 593 {0,0,0,0,0,0,0,0,0}, 594 {0,0,0,0,0,0,0,0,0}, 594 {0,0,0,0,0,0,0,0,0}, 595 {0,0,0,0,0,0,0,0,0}, 595 {0,0,0,0,0,0,0,0,0}, 596 {0,0,0,0,0,0,0,0,0}, 596 {0,0,0,0,0,0,0,0,0}, 597 {0,0,0,0,0,0,0,0,0}, 597 {0,0,0,0,0,0,0,0,0}, 598 {0,0,0,0,0,0,0,0,0}, 598 {0,0,0,0,0,0,0,0,0}, 599 {0,0,0,0,0,0,0,0,0}, 599 {0,0,0,0,0,0,0,0,0}, 600 {0,0,0,0,0,0,0,0,0}, 600 {0,0,0,0,0,0,0,0,0}, 601 {0,0,0,0,0,0,0,0,0}, 601 {0,0,0,0,0,0,0,0,0}, 602 {0,0,0,0,0,0,0,0,0}, 602 {0,0,0,0,0,0,0,0,0}, 603 {0,0,0,0,0,0,0,0,0}, 603 {0,0,0,0,0,0,0,0,0}, 604 {0,0,0,0,0,0,0,0,0}, 604 {0,0,0,0,0,0,0,0,0}, 605 {0,0,0,0,0,0,0,0,0}, 605 {0,0,0,0,0,0,0,0,0}, 606 {0,0,0,0,0,0,0,0,0}, 606 {0,0,0,0,0,0,0,0,0}, 607 {0,0,0,0,0,0,0,0,0}, 607 {0,0,0,0,0,0,0,0,0}, 608 {0,0,0,0,0,0,0,0,0}, 608 {0,0,0,0,0,0,0,0,0}, 609 {0,0,0,0,0,0,0,0,0}, 609 {0,0,0,0,0,0,0,0,0}, 610 {0,0,0,0,0,0,0,0,0}, 610 {0,0,0,0,0,0,0,0,0}, 611 {0,0,0,0,0,0,0,0,0}, 611 {0,0,0,0,0,0,0,0,0}, 612 {0,0,0,0,0,0,0,0,0}, 612 {0,0,0,0,0,0,0,0,0}, 613 {0,0,0,0,0,0,0,0,0}, 613 {0,0,0,0,0,0,0,0,0}, 614 {0,0,0,0,0,0,0,0,0}, 614 {0,0,0,0,0,0,0,0,0}, 615 {0,0,0,0,0,0,0,0,0}, 615 {0,0,0,0,0,0,0,0,0}, 616 {0,0,0,0,0,0,0,0,0}, 616 {0,0,0,0,0,0,0,0,0}, 617 {0,0,0,0,0,0,0,0,0}, 617 {0,0,0,0,0,0,0,0,0}, 618 {0,0,0,0,0,0,0,0,0}, 618 {0,0,0,0,0,0,0,0,0}, 619 {0,0,0,0,0,0,0,0,0}, 619 {0,0,0,0,0,0,0,0,0}, 620 {0,0,0,0,0,0,0,0,0}, 620 {0,0,0,0,0,0,0,0,0}, 621 {0,0,0,0,0,0,0,0,0}, 621 {0,0,0,0,0,0,0,0,0}, 622 {0,0,0,0,0,0,0,0,0}, 622 {0,0,0,0,0,0,0,0,0}, 623 {0,0,0,0,0,0,0,0,0}, 623 {0,0,0,0,0,0,0,0,0}, 624 {0,0,0,0,0,0,0,0,0}, 624 {0,0,0,0,0,0,0,0,0}, 625 {0,0,0,0,0,0,0,0,0}, 625 {0,0,0,0,0,0,0,0,0}, 626 {0,0,0,0,0,0,0,0,0}, 626 {0,0,0,0,0,0,0,0,0}, 627 {0,0,0,0,0,0,0,0,0}, 627 {0,0,0,0,0,0,0,0,0}, 628 {0,0,0,0,0,0,0,0,0}, 628 {0,0,0,0,0,0,0,0,0}, 629 {0,0,0,0,0,0,0,0,0}, 629 {0,0,0,0,0,0,0,0,0}, 630 {0,0,0,0,0,0,0,0,0}, 630 {0,0,0,0,0,0,0,0,0}, 631 {0,0,0,0,0,0,0,0,0}, 631 {0,0,0,0,0,0,0,0,0}, 632 {0,0,0,0,0,0,0,0,0}, 632 {0,0,0,0,0,0,0,0,0}, 633 {0,0,0,0,0,0,0,0,0}}, 633 {0,0,0,0,0,0,0,0,0}}, 634 {// K- p -> Sigma+ pi- 634 {// K- p -> Sigma+ pi- 635 {435,-0.41506,0.51794,-0.39061,-0.1725 635 {435,-0.41506,0.51794,-0.39061,-0.17259,-0.00101,-0.00057,0,1e-05}, 636 {440,-0.41233,0.48944,-0.38429,-0.1651 636 {440,-0.41233,0.48944,-0.38429,-0.1651,-0.00059,-0.00043,0,1e-05}, 637 {445,-0.4096,0.46112,-0.37795,-0.15764 637 {445,-0.4096,0.46112,-0.37795,-0.15764,-0.00017,-0.00029,0,0}, 638 {450,-0.40685,0.4332,-0.37154,-0.15026 638 {450,-0.40685,0.4332,-0.37154,-0.15026,0.00025,-0.00016,0,0}, 639 {455,-0.40408,0.40591,-0.36504,-0.1430 639 {455,-0.40408,0.40591,-0.36504,-0.14301,0.00067,-2e-05,0,0}, 640 {460,-0.40131,0.37946,-0.35841,-0.1359 640 {460,-0.40131,0.37946,-0.35841,-0.13594,0.00109,0.00012,0,0}, 641 {465,-0.39874,0.35403,-0.35162,-0.1290 641 {465,-0.39874,0.35403,-0.35162,-0.12907,0.00152,0.00025,0,0}, 642 {470,-0.39658,0.32979,-0.34467,-0.1224 642 {470,-0.39658,0.32979,-0.34467,-0.12244,0.00194,0.00039,0,0}, 643 {475,-0.39505,0.30691,-0.33753,-0.1160 643 {475,-0.39505,0.30691,-0.33753,-0.11608,0.00237,0.00053,0,0}, 644 {480,-0.3944,0.28554,-0.3302,-0.11002, 644 {480,-0.3944,0.28554,-0.3302,-0.11002,0.00279,0.00067,0,-1e-05}, 645 {485,-0.39493,0.26577,-0.32275,-0.1042 645 {485,-0.39493,0.26577,-0.32275,-0.10426,0.00322,0.00081,0,-1e-05}, 646 {490,-0.39696,0.24765,-0.31529,-0.0988 646 {490,-0.39696,0.24765,-0.31529,-0.09883,0.00364,0.00095,0,-1e-05}, 647 {495,-0.4008,0.23126,-0.30789,-0.09372 647 {495,-0.4008,0.23126,-0.30789,-0.09372,0.00407,0.00109,0,-1e-05}, 648 {500,-0.40672,0.21665,-0.30065,-0.0889 648 {500,-0.40672,0.21665,-0.30065,-0.08895,0.00449,0.00124,0,-1e-05}, 649 {505,-0.41477,0.20379,-0.2936,-0.08456 649 {505,-0.41477,0.20379,-0.2936,-0.08456,0.00491,0.00138,0,-1e-05}, 650 {510,-0.42493,0.19264,-0.2868,-0.0806, 650 {510,-0.42493,0.19264,-0.2868,-0.0806,0.00533,0.00152,0,-1e-05}, 651 {515,-0.4372,0.18316,-0.28027,-0.07711 651 {515,-0.4372,0.18316,-0.28027,-0.07711,0.00575,0.00167,0,-2e-05}, 652 {520,-0.45145,0.17527,-0.27403,-0.0741 652 {520,-0.45145,0.17527,-0.27403,-0.07413,0.00616,0.00181,0,-2e-05}, 653 {525,-0.46723,0.16882,-0.268,-0.07163, 653 {525,-0.46723,0.16882,-0.268,-0.07163,0.00656,0.00195,0,-2e-05}, 654 {530,-0.48408,0.16365,-0.26212,-0.0696 654 {530,-0.48408,0.16365,-0.26212,-0.06961,0.00696,0.0021,0,-2e-05}, 655 {535,-0.50152,0.15962,-0.25632,-0.0680 655 {535,-0.50152,0.15962,-0.25632,-0.06805,0.00734,0.00224,0,-2e-05}, 656 {540,-0.5191,0.1566,-0.25056,-0.06694, 656 {540,-0.5191,0.1566,-0.25056,-0.06694,0.00772,0.00238,0,-2e-05}, 657 {545,-0.53644,0.15456,-0.24489,-0.0662 657 {545,-0.53644,0.15456,-0.24489,-0.06628,0.00807,0.00251,0,-3e-05}, 658 {550,-0.55315,0.15349,-0.23935,-0.0660 658 {550,-0.55315,0.15349,-0.23935,-0.06605,0.00841,0.00264,0,-3e-05}, 659 {555,-0.56883,0.15338,-0.23399,-0.0662 659 {555,-0.56883,0.15338,-0.23399,-0.06626,0.00872,0.00277,0,-3e-05}, 660 {560,-0.58327,0.15419,-0.22886,-0.0669 660 {560,-0.58327,0.15419,-0.22886,-0.0669,0.00901,0.0029,0,-3e-05}, 661 {565,-0.59663,0.15588,-0.2239,-0.06794 661 {565,-0.59663,0.15588,-0.2239,-0.06794,0.00927,0.00301,0,-3e-05}, 662 {570,-0.60911,0.15838,-0.21909,-0.0693 662 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{1615,1.43328,1.77017,2.12406,2.12708,1.87879,0.96539,0.08916,0.17472}, 872 {1620,1.43768,1.77599,2.11996,2.11527, 872 {1620,1.43768,1.77599,2.11996,2.11527,1.88249,0.97035,0.09653,0.17611}, 873 {1625,1.4411,1.78103,2.11445,2.10249,1 873 {1625,1.4411,1.78103,2.11445,2.10249,1.88584,0.97449,0.10377,0.17715}, 874 {1630,1.44369,1.7853,2.10756,2.08876,1 874 {1630,1.44369,1.7853,2.10756,2.08876,1.88883,0.97781,0.11105,0.17786}, 875 {1635,1.44561,1.78882,2.09933,2.07406, 875 {1635,1.44561,1.78882,2.09933,2.07406,1.89145,0.98031,0.11854,0.17823}, 876 {1640,1.44703,1.79161,2.0898,2.05839,1 876 {1640,1.44703,1.79161,2.0898,2.05839,1.89369,0.98196,0.1264,0.17827}, 877 {1645,1.4481,1.7937,2.07902,2.04178,1. 877 {1645,1.4481,1.7937,2.07902,2.04178,1.89552,0.98277,0.1348,0.17798}, 878 {1650,1.449,1.79509,2.06703,2.0242,1.8 878 {1650,1.449,1.79509,2.06703,2.0242,1.89693,0.98272,0.14389,0.17737}, 879 {1655,1.44987,1.79582,2.05386,2.00566, 879 {1655,1.44987,1.79582,2.05386,2.00566,1.89793,0.98181,0.15384,0.17644}, 880 {1660,1.4508,1.79591,2.03956,1.98617,1 880 {1660,1.4508,1.79591,2.03956,1.98617,1.89846,0.98003,0.16463,0.17518}, 881 {1665,1.45177,1.79536,2.02422,1.96574, 881 {1665,1.45177,1.79536,2.02422,1.96574,1.89851,0.97737,0.17604,0.17354}, 882 {1670,1.45273,1.79421,2.0079,1.94436,1 882 {1670,1.45273,1.79421,2.0079,1.94436,1.89801,0.9738,0.18781,0.1715}, 883 {1675,1.45366,1.79245,1.99068,1.92205, 883 {1675,1.45366,1.79245,1.99068,1.92205,1.89694,0.96931,0.1997,0.16901}, 884 {1680,1.45453,1.79012,1.97262,1.89882, 884 {1680,1.45453,1.79012,1.97262,1.89882,1.89525,0.9639,0.21145,0.16602}, 885 {1685,1.4553,1.78723,1.95379,1.87466,1 885 {1685,1.4553,1.78723,1.95379,1.87466,1.8929,0.95754,0.22282,0.16251}, 886 {1690,1.45594,1.78379,1.93428,1.84959, 886 {1690,1.45594,1.78379,1.93428,1.84959,1.88984,0.95022,0.23355,0.15843}, 887 {1695,1.45642,1.77982,1.91414,1.82361, 887 {1695,1.45642,1.77982,1.91414,1.82361,1.88604,0.94193,0.24341,0.15375}, 888 {1700,1.4567,1.77534,1.89345,1.79673,1 888 {1700,1.4567,1.77534,1.89345,1.79673,1.88144,0.93265,0.25213,0.14842}, 889 {1705,1.45676,1.77036,1.87229,1.76895, 889 {1705,1.45676,1.77036,1.87229,1.76895,1.87602,0.92237,0.25948,0.1424}, 890 {1710,1.45653,1.76489,1.85069,1.74029, 890 {1710,1.45653,1.76489,1.85069,1.74029,1.86972,0.91108,0.26518,0.13566}, 891 {1715,1.45585,1.75888,1.8286,1.71072,1 891 {1715,1.45585,1.75888,1.8286,1.71072,1.86253,0.89877,0.26888,0.12821}, 892 {1720,1.45454,1.75226,1.80593,1.68023, 892 {1720,1.45454,1.75226,1.80593,1.68023,1.85444,0.88545,0.27022,0.12005}, 893 {1725,1.45241,1.74498,1.78259,1.6488,1 893 {1725,1.45241,1.74498,1.78259,1.6488,1.84541,0.87112,0.26884,0.11119}, 894 {1730,1.44926,1.73696,1.75849,1.61643, 894 {1730,1.44926,1.73696,1.75849,1.61643,1.83543,0.8558,0.26436,0.10163}, 895 {1735,1.44492,1.72815,1.73354,1.58309, 895 {1735,1.44492,1.72815,1.73354,1.58309,1.82449,0.83947,0.25641,0.0914}, 896 {1740,1.43919,1.71847,1.70766,1.54877, 896 {1740,1.43919,1.71847,1.70766,1.54877,1.81256,0.82215,0.24464,0.08048}, 897 {1745,1.43192,1.70788,1.68076,1.51346, 897 {1745,1.43192,1.70788,1.68076,1.51346,1.79963,0.80384,0.22872,0.06891}, 898 {1750,1.42321,1.69643,1.6529,1.4772,1. 898 {1750,1.42321,1.69643,1.6529,1.4772,1.78573,0.78458,0.20876,0.05669}, 899 {1755,1.41325,1.68419,1.62417,1.44003, 899 {1755,1.41325,1.68419,1.62417,1.44003,1.77092,0.76442,0.18503,0.04387}, 900 {1760,1.40226,1.67124,1.59466,1.40201, 900 {1760,1.40226,1.67124,1.59466,1.40201,1.75523,0.74341,0.15781,0.03049}, 901 {1765,1.39045,1.65768,1.56447,1.3632,1 901 {1765,1.39045,1.65768,1.56447,1.3632,1.73872,0.72159,0.12737,0.01657}, 902 {1770,1.37802,1.64358,1.53368,1.32364, 902 {1770,1.37802,1.64358,1.53368,1.32364,1.72144,0.69903,0.094,0.00214}, 903 {1775,1.36518,1.62903,1.5024,1.28339,1 903 {1775,1.36518,1.62903,1.5024,1.28339,1.70344,0.67576,0.05798,-0.01274}, 904 {1780,1.35214,1.61411,1.47071,1.24251, 904 {1780,1.35214,1.61411,1.47071,1.24251,1.68477,0.65185,0.01957,-0.02806}, 905 {1785,1.3391,1.59891,1.43872,1.20104,1 905 {1785,1.3391,1.59891,1.43872,1.20104,1.66547,0.62732,-0.02093,-0.04378}, 906 {1790,1.32627,1.58351,1.4065,1.15905,1 906 {1790,1.32627,1.58351,1.4065,1.15905,1.6456,0.60225,-0.06326,-0.05985}, 907 {1795,1.31385,1.56799,1.37416,1.11658, 907 {1795,1.31385,1.56799,1.37416,1.11658,1.6252,0.57668,-0.10713,-0.07626}, 908 {1800,1.30206,1.55243,1.3418,1.07368,1 908 {1800,1.30206,1.55243,1.3418,1.07368,1.60433,0.55065,-0.15227,-0.09296}, 909 {1805,1.29111,1.53692,1.3095,1.03042,1 909 {1805,1.29111,1.53692,1.3095,1.03042,1.58303,0.52422,-0.1984,-0.10991}, 910 {1810,1.28119,1.52155,1.27735,0.98684, 910 {1810,1.28119,1.52155,1.27735,0.98684,1.56136,0.49744,-0.24524,-0.12709}, 911 {1815,1.27252,1.50639,1.24546,0.943,1. 911 {1815,1.27252,1.50639,1.24546,0.943,1.53936,0.47035,-0.29251,-0.14447}, 912 {1820,1.2653,1.49154,1.21391,0.89895,1 912 {1820,1.2653,1.49154,1.21391,0.89895,1.51708,0.44301,-0.33993,-0.16199}, 913 {1825,1.25974,1.47706,1.18281,0.85475, 913 {1825,1.25974,1.47706,1.18281,0.85475,1.49457,0.41547,-0.38723,-0.17964}, 914 {1830,1.25605,1.46305,1.15224,0.81044, 914 {1830,1.25605,1.46305,1.15224,0.81044,1.47189,0.38777,-0.43413,-0.19737}, 915 {1835,1.25443,1.4496,1.12229,0.76609,1 915 {1835,1.25443,1.4496,1.12229,0.76609,1.44907,0.35997,-0.48035,-0.21516}, 916 {1840,1.25509,1.43678,1.09306,0.72174, 916 {1840,1.25509,1.43678,1.09306,0.72174,1.42618,0.33212,-0.5256,-0.23297}, 917 {1845,1.25803,1.42461,1.06458,0.67744, 917 {1845,1.25803,1.42461,1.06458,0.67744,1.40325,0.30425,-0.56974,-0.25076}}}; 918 918 919 919 920 920 921 const G4int coef_ener = G4int((pLab-Lege 921 const G4int coef_ener = G4int((pLab-Legendre_coef[WhichChannel+1][0][0])/5); 922 const G4double sup_ener = pLab/5. - coef 922 const G4double sup_ener = pLab/5. - coef_ener - Legendre_coef[WhichChannel+1][0][0]/5; 923 923 924 // assert(pLab >= Legendre_coef[WhichChannel+1 924 // assert(pLab >= Legendre_coef[WhichChannel+1][coef_ener][0] && pLab < Legendre_coef[WhichChannel+1][coef_ener+1][0]); 925 925 926 // Legendre coefficient normalized 926 // Legendre coefficient normalized 927 const G4double A0 = 1.; 927 const G4double A0 = 1.; 928 const G4double A1 = (1-sup_ener)*Legendr 928 const G4double A1 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][1] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][1]; 929 const G4double A2 = (1-sup_ener)*Legendr 929 const G4double A2 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][2] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][2]; 930 const G4double A3 = (1-sup_ener)*Legendr 930 const G4double A3 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][3] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][3]; 931 const G4double A4 = (1-sup_ener)*Legendr 931 const G4double A4 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][4] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][4]; 932 const G4double A5 = (1-sup_ener)*Legendr 932 const G4double A5 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][5] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][5]; 933 const G4double A6 = (1-sup_ener)*Legendr 933 const G4double A6 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][6] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][6]; 934 const G4double A7 = (1-sup_ener)*Legendr 934 const G4double A7 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][7] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][7]; 935 const G4double A8 = (1-sup_ener)*Legendr 935 const G4double A8 = (1-sup_ener)*Legendre_coef[WhichChannel+1][coef_ener][8] + sup_ener*Legendre_coef[WhichChannel+1][coef_ener+1][8]; 936 936 937 // Theoritical max if all Ai > 0 (often 937 // Theoritical max if all Ai > 0 (often the case) 938 const G4double A = std::fabs(A0) + std:: 938 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); 939 939 940 G4bool success = false; 940 G4bool success = false; 941 G4int maxloop = 0; 941 G4int maxloop = 0; 942 942 943 while(!success && maxloop < 1000){ 943 while(!success && maxloop < 1000){ 944 944 945 cos_theta = Random::shoot()*2-1.; // n 945 cos_theta = Random::shoot()*2-1.; // not optimized 946 946 947 // Legendre Polynomial 947 // Legendre Polynomial 948 G4double P0 = A0; 948 G4double P0 = A0; 949 G4double P1 = A1*cos_theta; 949 G4double P1 = A1*cos_theta; 950 G4double P2 = A2/2.*(3*std::pow(cos_th 950 G4double P2 = A2/2.*(3*std::pow(cos_theta,2)-1); 951 G4double P3 = A3/2.*(5*std::pow(cos_th 951 G4double P3 = A3/2.*(5*std::pow(cos_theta,3)-3*cos_theta); 952 G4double P4 = A4/8.*(35*std::pow(cos_t 952 G4double P4 = A4/8.*(35*std::pow(cos_theta,4)-30*std::pow(cos_theta,2)+3); 953 G4double P5 = A5/8.*(63*std::pow(cos_t 953 G4double P5 = A5/8.*(63*std::pow(cos_theta,5)-70*std::pow(cos_theta,3)+15*cos_theta); 954 G4double P6 = A6/16.*(231*std::pow(cos 954 G4double P6 = A6/16.*(231*std::pow(cos_theta,6)-315*std::pow(cos_theta,4)+105*std::pow(cos_theta,2)-5); 955 G4double P7 = A7/16.*(429*std::pow(cos 955 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); 956 G4double P8 = A8/128.*(6435*std::pow(c 956 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); 957 957 958 G4double P = (P0 + P1 + P2 + P3 + P4 + 958 G4double P = (P0 + P1 + P2 + P3 + P4 + P5 + P6 + P7 + P8)/2; // /2 for the normalisation 959 959 960 if(Random::shoot()*A < P) success = tr 960 if(Random::shoot()*A < P) success = true; 961 maxloop +=1 ; 961 maxloop +=1 ; 962 if(maxloop==1000) cos_theta = std::log 962 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 963 } 963 } 964 sin_theta = std::sqrt(1-cos_theta*cos_th 964 sin_theta = std::sqrt(1-cos_theta*cos_theta); 965 } 965 } 966 966 967 if(rho == 0) return ThreeVector(sin_theta* 967 if(rho == 0) return ThreeVector(sin_theta*cos_phi,sin_theta*sin_phi,cos_theta); 968 // Rotation in the direction of the incide 968 // Rotation in the direction of the incident kaon 969 const G4double px = x/r*cos_theta - y/rho* 969 const G4double px = x/r*cos_theta - y/rho*sin_theta*cos_phi + z/r*x/rho*sin_theta*sin_phi; 970 const G4double py = y/r*cos_theta + x/rho* 970 const G4double py = y/r*cos_theta + x/rho*sin_theta*cos_phi + z/r*y/rho*sin_theta*sin_phi; 971 const G4double pz = z/r*cos_theta - rho/r* 971 const G4double pz = z/r*cos_theta - rho/r*sin_theta*sin_phi; 972 972 973 return ThreeVector(px,py,pz); 973 return ThreeVector(px,py,pz); 974 } 974 } 975 975 976 } 976 } 977 977