1 | #include <math.h>
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2 | #include <iostream.h>
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3 | #include <fstream.h>
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4 |
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5 | #include <TStopwatch.h>
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6 | #include <TF1.h>
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7 | #include <TH1.h>
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8 | #include <TRandom.h>
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9 | #include <TGraph.h>
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10 | #include <TCanvas.h>
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11 | #include <TStyle.h>
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12 |
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13 | #include "mbase/MParContainer.h"
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14 | #include "mphys/MPhoton.h"
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15 | #include "mphys/MElectron.h"
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16 | #include "mphys/MPairProduction.h"
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17 | #include "mhist/MBinning.h"
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18 | #include "mhist/MH.h"
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19 |
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20 | // 2.96
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21 | // 2.87
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22 | // 2.73
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23 |
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24 | // ================================================================
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25 | Double_t DiSum(Double_t *x, Double_t *k=NULL)
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26 | {
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27 | Double_t t = x[0];
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28 |
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29 | Double_t disum = t;
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30 | Double_t add = 0;
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31 |
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32 | Double_t eps = fabs(t*1e-1);
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33 |
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34 | Int_t n = 2;
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35 | Double_t pow = t*t; // t^2
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36 |
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37 | do
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38 | {
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39 | add = pow/n/n;
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40 |
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41 | pow *= t; // pow = t^n
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42 | n++;
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43 |
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44 | disum += add;
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45 |
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46 | } while (fabs(add)>eps);
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47 |
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48 | return disum;
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49 | }
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50 |
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51 | Double_t F(Double_t *x, Double_t *k=NULL)
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52 | {
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53 | Double_t o = x[0];
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54 | Double_t s = -2.*o;
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55 |
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56 | // if (o<1e-10)
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57 | // return 2.125; //-3./8.;
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58 |
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59 | return -o/4. + (9./4. + 1./o + o/2.) * log(1.+2.*o) + 1./8.*(1.+2.*o) + MElectron::Li2(&s); //- 3./8.
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60 | }
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61 |
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62 | void rkck(Double_t y[], Double_t dydx[], int n, Double_t x, Double_t h, Double_t yout[],
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63 | Double_t yerr[], void (*derivs)(Double_t, Double_t[], Double_t[]))
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64 | {
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65 | /*
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66 | * ---------------------------------------------------------
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67 | * Numerical recipes for C, Chapter 16.1, Runge-Kutta Method
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68 | * ---------------------------------------------------------
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69 | */
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70 | const Double_t a2 = 0.2;
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71 | const Double_t a3 = 0.3;
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72 | const Double_t a4 = 0.6;
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73 | const Double_t a5 = 1.0;
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74 | const Double_t a6 = 0.875;
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75 | const Double_t b21 = 0.2;
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76 | const Double_t b31 = 3.0/40.0;
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77 | const Double_t b32 = 9.0/40.0;
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78 | const Double_t b41 = 0.3;
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79 | const Double_t b42 = -0.9;
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80 | const Double_t b43 = 1.2;
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81 | const Double_t b51 = -11.0/54.0;
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82 | const Double_t b52 = 2.5;
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83 | const Double_t b53 = -70.0/27.0;
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84 | const Double_t b54 = 35.0/27.0;
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85 | const Double_t b61 = 1631.0/55296.0;
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86 | const Double_t b62 = 175.0/512.0;
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87 | const Double_t b63 = 575.0/13824.0;
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88 | const Double_t b64 = 44275.0/110592.0;
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89 | const Double_t b65 = 253.0/4096.0;
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90 | const Double_t c1 = 37.0/378.0;
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91 | const Double_t c3 = 250.0/621.0;
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92 | const Double_t c4 = 125.0/594.0;
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93 | const Double_t c6 = 512.0/1771.0;
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94 | const Double_t dc5 = -277.00/14336.0;
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95 |
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96 | const Double_t dc1 = c1-2825.0/27648.0;
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97 | const Double_t dc3 = c3-18575.0/48384.0;
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98 | const Double_t dc4 = c4-13525.0/55296.0;
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99 | const Double_t dc6 = c6-0.25;
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100 |
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101 | Double_t ak2[n];
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102 | Double_t ak3[n];
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103 | Double_t ak4[n];
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104 | Double_t ak5[n];
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105 | Double_t ak6[n];
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106 | Double_t ytemp[n];
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107 |
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108 | for (int i=0; i<n; i++)
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109 | ytemp[i] = y[i]+b21*h*dydx[i];
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110 |
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111 | (*derivs)(x+a2*h,ytemp,ak2);
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112 |
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113 | for (int i=0; i<n; i++)
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114 | ytemp[i] = y[i]+h*(b31*dydx[i]+b32*ak2[i]);
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115 |
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116 | (*derivs)(x+a3*h,ytemp,ak3);
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117 |
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118 | for (int i=0; i<n; i++)
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119 | ytemp[i] = y[i]+h*(b41*dydx[i]+b42*ak2[i]+b43*ak3[i]);
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120 |
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121 | (*derivs)(x+a4*h,ytemp,ak4);
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122 |
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123 | for (int i=0; i<n; i++)
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124 | ytemp[i] = y[i]+h*(b51*dydx[i]+b52*ak2[i]+b53*ak3[i]+b54*ak4[i]);
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125 |
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126 | (*derivs)(x+a5*h,ytemp,ak5);
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127 |
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128 | for (int i=0; i<n; i++)
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129 | ytemp[i] = y[i]+h*(b61*dydx[i]+b62*ak2[i]+b63*ak3[i]+b64*ak4[i]+b65*ak5[i]);
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130 |
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131 | (*derivs)(x+a6*h,ytemp,ak6);
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132 |
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133 | for (int i=0; i<n; i++)
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134 | yout[i]=y[i]+h*(c1*dydx[i]+c3*ak3[i]+c4*ak4[i]+c6*ak6[i]);
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135 |
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136 | for (int i=0; i<n; i++)
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137 | yerr[i]=h*(dc1*dydx[i]+dc3*ak3[i]+dc4*ak4[i]+dc5*ak5[i]+dc6*ak6[i]);
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138 | }
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139 |
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140 | Double_t FMIN(Double_t a, Double_t b)
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141 | {
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142 | return a<b ? a : b;
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143 | }
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144 |
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145 | Double_t FMAX(Double_t a, Double_t b)
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146 | {
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147 | return a>b ? a : b;
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148 | }
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149 |
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150 | void SolvEq(Double_t y[], Double_t dydx[], int n, Double_t *x, Double_t htry, Double_t eps,
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151 | Double_t yscal[], Double_t *hdid, Double_t *hnext,
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152 | void (*derivs)(Double_t, Double_t[], Double_t[])) // rkqs
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153 | {
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154 | /*
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155 | * ---------------------------------------------------------
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156 | * Numerical recipes for C, Chapter 16.1, Runge-Kutta Method
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157 | * ---------------------------------------------------------
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158 | */
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159 | const Double_t SAFETY = 0.9;
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160 | const Double_t PGROW = -0.2;
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161 | const Double_t PSHRNK = -0.25;
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162 | const Double_t ERRCON = 1.89e-4;
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163 |
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164 | Double_t yerr[n];
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165 | Double_t ytemp[n];
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166 |
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167 | Double_t h = htry;
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168 | Double_t errmax;
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169 | while (1)
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170 | {
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171 | rkck(y, dydx, n, *x, h, ytemp, yerr, derivs);
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172 |
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173 | errmax=0.0;
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174 |
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175 | for (int i=0; i<n; i++)
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176 | errmax = FMAX(errmax, fabs(yerr[i]/yscal[i]) );
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177 |
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178 | errmax /= eps;
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179 |
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180 | if (errmax <= 1.0)
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181 | break;
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182 |
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183 | Double_t htemp = SAFETY*h*pow(errmax,PSHRNK);
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184 |
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185 | h = (h >= 0.0 ? FMAX(htemp,0.1*h) : FMIN(htemp,0.1*h));
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186 |
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187 | Double_t xnew= (*x) + h;
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188 |
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189 | if (xnew != *x)
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190 | continue;
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191 |
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192 | cout << "stepsize underflow in rkqs" << endl;
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193 | break;
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194 | }
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195 |
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196 | *hnext = errmax>ERRCON ? SAFETY*h*pow(errmax,PGROW) : 5.0*h;
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197 |
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198 | *x += (*hdid=h);
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199 |
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200 | for (int i=0; i<n; i++)
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201 | y[i] = ytemp[i];
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202 | }
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203 |
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204 | Double_t dEdt(Double_t E, Double_t t, Double_t z0=-1)
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205 | {
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206 | /* ------------------------------------
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207 | * Lower limit as differential Equation
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208 | * ------------------------------------
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209 |
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210 | Double_t T = 2.96; // [K]
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211 | Double_t sigma = 6.653e-29; // [m^2]
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212 | Double_t E0 = 511e-6; // [GeV]
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213 | Double_t e = 1.602176462e-19; // [C]
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214 | Double_t kB = 1e-9/e*1.3806503e-23; // [GeV/K]
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215 | Double_t h = 1e-9/e*6.62606876e-34; // [GeVs]
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216 | Double_t hc = h*c; // [GeVm]
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217 | Double_t pi = TMath::Pi(); // [1]
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218 | Double_t khc = pi*kB/hc; // [1 / K m]
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219 | Double_t a = 8./15 * pi * khc*khc*khc*khc * hc; // [Gev / K^4 / m^3]
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220 |
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221 | Double_t konst = 4./3. * sigma * a *T*T*T*T *c /E0 /E0;
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222 |
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223 | return -konst *E*E;
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224 | */
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225 | Double_t pc = 1./3.258; // [pc/ly]
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226 | Double_t c = 299792458; // [m/s]
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227 | Double_t ly = 3600.*24.*365.*c; // [m/ly]
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228 | Double_t r = t * c / ly * pc / 1000; // [kpc]
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229 | Double_t R = MParticle::RofZ(&z0) - r;
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230 | Double_t z = z0>=0 ? MParticle::ZofR(&R) : 0;
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231 |
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232 | Double_t e = 1.602176462e-19; // [C]
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233 | Double_t T = 2.96*(z+1); // [K]
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234 | Double_t kB = 1e-9/e*1.3806503e-23; // [GeV/K]
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235 | Double_t kBT = kB*T; // [GeV]
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236 | Double_t alpha = 1./137; // [|]
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237 | Double_t h = 1e-9/e*6.62606876e-34; // [GeVs]
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238 | Double_t E0 = 511e-6; // [GeV]
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239 |
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240 |
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241 | Double_t k = TMath::Pi() * alpha * kBT;
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242 |
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243 | Double_t ln = 4.*kBT/E0/E0;
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244 |
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245 | return -1./3/h* k*k * (log(ln*E)-1.9805);
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246 | }
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247 |
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248 | void dEdt(Double_t t, Double_t E[], Double_t dedt[])
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249 | {
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250 | dedt[0] = dEdt(E[0], t);
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251 | //cout << t << "\t" << E[0] << "\t" << dedt[0] << endl;
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252 | }
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253 |
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254 | void DrawDevelopmentHiLim(Double_t E0, Double_t z, Option_t *opt="")
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255 | {
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256 | Double_t t = 0;
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257 | Double_t E[1] = { E0 };
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258 | Double_t yscal[1] = { 1 };
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259 |
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260 | Double_t dedt[1];
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261 |
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262 | Double_t eps;// = 1e5;
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263 | Double_t step = 5e6;
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264 |
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265 | Double_t hdid;
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266 | Double_t hnext;
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267 |
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268 | cout << "Start: " << dedt[0] << endl;
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269 |
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270 | Int_t n = 15000;
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271 | Double_t tres[n];
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272 | Double_t Eres[n];
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273 | int i;
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274 | for (i=0; i<n; i++)
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275 | {
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276 | tres[i] = t;
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277 |
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278 | eps = E[0]/1e9; //9;
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279 |
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280 | dedt[0] = dEdt(E[0], t);
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281 |
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282 | SolvEq(E, dedt, 1, &t, step, eps, yscal, &hdid, &hnext, dEdt);
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283 |
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284 | step = hnext;
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285 |
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286 | Eres[i] = E[0];
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287 |
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288 | if (i==0) cout << "Did: " << hdid << endl;
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289 |
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290 | if (t>1.5e14 || E[0]<5e6)
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291 | break;
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292 | // cout << tres[i] << "\t" << Eres[i] << "\t(" << step << ")" << endl;
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293 | }
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294 |
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295 | cout << i << endl;
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296 |
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297 | TGraph grp(i<n?i:n, tres, Eres);
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298 | grp.Clone()->Draw(opt);
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299 |
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300 | }
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301 |
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302 | Double_t EnergyLossRateLoLim(Double_t *x, Double_t *k=NULL)
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303 | {
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304 | Double_t t = x[0];
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305 | Double_t E = k[0];
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306 | Double_t t0 = k[1];
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307 |
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308 | Double_t c = 299792458; // [m/s]
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309 | Double_t ly = 3600.*24.*365.*c; // [m/ly]
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310 | Double_t pc = 1./3.258; // [pc/ly]
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311 |
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312 | Double_t r = t * c / ly * pc / 1000; // [kpc]
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313 | Double_t R = MParticle::RofZ(&k[2]) - r;
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314 | Double_t z = k[2]>=0 ? MParticle::ZofR(&R) : 0;
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315 |
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316 | Double_t T = 2.96*(z+1); // [K]
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317 | // Double_t alpha = 1./137; // [1]
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318 | Double_t sigma = 6.653e-29; // [m^2]
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319 | Double_t E0 = 511e-6; // [GeV]
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320 | Double_t e = 1.602176462e-19; // [C]
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321 | Double_t kB = 1e-9/e*1.3806503e-23; // [GeV/K]
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322 | Double_t h = 1e-9/e*6.62606876e-34; // [GeVs]
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323 | Double_t hc = h*c; // [GeVm]
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324 | Double_t pi = TMath::Pi(); // [1]
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325 | Double_t khc = pi*kB/hc; // [1 / K m]
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326 | Double_t a = 8./15 * pi * khc*khc*khc*khc * hc; // [Gev / K^4 / m^3]
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327 | Double_t konst = 4./3 * sigma * a * T*T*T*T * c / (E0* E0); // [1 / GeV s]
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328 |
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329 | Double_t ret = 1./(konst*(t-t0) + 1./E);
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330 |
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331 | return ret;
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332 | }
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333 |
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334 | void DrawDevelopmentLoLim(Double_t t0, Double_t E0, Double_t z=-1, Option_t *opt="")
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335 | {
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336 | // 8.7
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337 |
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338 | Double_t val[] = { E0, t0, z };
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339 | Double_t t = 1.5e14;
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340 | while (EnergyLossRateLoLim(&t, val)<1e4)
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341 | t -= 0.01e14;
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342 |
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343 | TF1 *f1=new TF1("LoLim", EnergyLossRateLoLim, t, 1.5e14, 2);
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344 | f1->SetParameter(0, E0);
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345 | f1->SetParameter(1, t0);
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346 |
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347 | f1->Draw(opt);
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348 | f1->SetBit(kCanDelete);
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349 | }
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350 |
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351 | //
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352 | // (3) Energy loss rate of electrons and 'high energy particle'
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353 | //
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354 | Double_t DrawDevelopment(Double_t E, Double_t z, Option_t *opt="", TH1 *hist=NULL)
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355 | {
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356 | Double_t ly = 3600.*24.*365.; // [s/ly]
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357 | Double_t pc = 1./3.258; // [pc/ly]
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358 |
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359 | TGraph *graph = new TGraph;
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360 | graph->SetPoint(0, 0, E);
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361 | graph->SetMaximum(E*3); // *MENU*
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362 |
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363 | cout << "------ " << endl;
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364 |
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365 | static TRandom rand;
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366 |
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367 | Double_t x = 0;
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368 | for (int i=1; i<10; i++)
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369 | {
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370 | Double_t l = rand.Exp(MElectron::InteractionLength(&E, &z));
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371 |
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372 | if (z>=0)
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373 | {
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374 | Double_t r = MParticle::RofZ(&z) - l;
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375 |
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376 | cout << " " << i << ". R=" << MParticle::RofZ(&z) << " l=" << l << " z=" << MParticle::ZofR(&r) << endl;
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377 |
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378 | z = r>=0 ? MParticle::ZofR(&r) : 0;
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379 |
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380 | if (z==0)
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381 | cout << "z<0" << endl;
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382 | }
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383 |
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384 | x += l;
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385 |
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386 | Double_t t = x/pc*ly*1000;
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387 | graph->SetPoint(i*2-1, t, E);
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388 |
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389 | Double_t e1 = MElectron::GetEnergyLoss(E, z<0?0:z);
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390 |
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391 | E -= e1;
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392 |
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393 | if (hist)
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394 | hist->Fill(e1);
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395 |
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396 | cout << " Ep=" << e1 << flush;
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397 |
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398 | graph->SetPoint(i*2, t, E);
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399 | }
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400 |
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401 | graph->SetMinimum(E/3); // *MENU*
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402 | graph->Draw(opt);
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403 | graph->SetBit(kCanDelete);
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404 |
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405 | //if (E<31500)
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406 | cout << "t=" << x*ly/pc*1000 << "\tE=" << E << "\tz=" << z << endl;
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407 |
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408 | return E;
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409 | }
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410 |
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411 | void EnergyLossRate()
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412 | {
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413 | if (gPad)
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414 | gPad->Clear();
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415 |
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416 | Double_t E = 1.5e9; // [GeV]
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417 | Double_t z = 0.03;
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418 |
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419 | MBinning bins;
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420 | bins.SetEdgesLog(18, 0.1, 1e9);
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421 |
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422 | TH1D hist;
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423 | hist.SetName("Phot");
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424 | hist.SetTitle("Photons from inverse Compton");
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425 | MH::SetBinning(&hist, &bins);
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426 |
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427 | cout << "Working..." << flush;
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428 |
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429 | for (int i=0; i<50; i++)
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430 | {
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431 | cout << i << "." << flush;
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432 | DrawDevelopment(E, z, i?"L":"AL", &hist);
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433 | }
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434 |
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435 | //DrawDevelopmentLoLim(2e14, 1.64e2, "Lsame"); // seen
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436 | DrawDevelopmentLoLim(1.78e14, 280, z, "Lsame"); // seen
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437 | DrawDevelopmentHiLim(E, z, "L");
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438 | gPad->SetLogy();
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439 |
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440 | new TCanvas("Photons", "Photons created in inverse Compton");
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441 | hist.DrawCopy();
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442 | gPad->SetLogx();
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443 |
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444 | cout << "...done." << endl;
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445 | }
|
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446 |
|
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447 | void DrawRZ()
|
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448 | {
|
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449 | new TCanvas("RZ", "r and z");
|
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450 |
|
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451 | TF1 f1("ZofR", MParticle::ZofR, 0, 7.1e6, 0);
|
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452 | TF1 f2("RofZ", MParticle::RofZ, 0, 5, 0);
|
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453 |
|
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454 | gPad->Divide(2,2);
|
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455 |
|
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456 | gPad->GetVirtCanvas()->cd(1);
|
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457 | TH1 *h = f1.DrawCopy()->GetHistogram();
|
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458 |
|
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459 | h->SetTitle("z(r)");
|
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460 | h->SetXTitle("r [kpc]");
|
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461 | h->SetYTitle("z");
|
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462 |
|
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463 | gPad->Modified();
|
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464 | gPad->Update();
|
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465 |
|
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466 | gPad->GetVirtCanvas()->cd(2);
|
---|
467 | h = f2.DrawCopy()->GetHistogram();
|
---|
468 |
|
---|
469 | h->SetTitle("r(z)");
|
---|
470 | h->SetXTitle("z");
|
---|
471 | h->SetYTitle("r [kpc]");
|
---|
472 |
|
---|
473 | gPad->Modified();
|
---|
474 | gPad->Update();
|
---|
475 | }
|
---|
476 |
|
---|
477 | // -------------------------------------------------------------------
|
---|
478 |
|
---|
479 | Double_t func(Double_t *x, Double_t *k)
|
---|
480 | {
|
---|
481 | return MPhoton::Int2(x, k)*1e68;
|
---|
482 | }
|
---|
483 |
|
---|
484 | void energyloss()
|
---|
485 | {
|
---|
486 | /* Double_t E0 = 511e-6; // [GeV]
|
---|
487 |
|
---|
488 | Double_t Eg = 1e4; //3.6e4;
|
---|
489 | Double_t z = 5;
|
---|
490 |
|
---|
491 | Double_t val[2] = { Eg, z };
|
---|
492 |
|
---|
493 | Double_t lolim = E0*E0/Eg;
|
---|
494 | Double_t inf = Eg<1e6 ? 3e-11*z : 3e-12*z;
|
---|
495 |
|
---|
496 | cout << Eg << " " << z << " " << lolim << " " << inf << endl;
|
---|
497 |
|
---|
498 | TF1 f("int2", func, lolim, inf, 2);
|
---|
499 |
|
---|
500 | Double_t int2 = f.Integral(lolim, inf, val); //[GeV^3 m^2]
|
---|
501 |
|
---|
502 | f.SetParameter(0, Eg);
|
---|
503 | f.SetParameter(1, z);
|
---|
504 |
|
---|
505 | cout << int2 << endl;
|
---|
506 |
|
---|
507 | new TCanvas("ILPhoton", "Mean Interaction Length Photon");
|
---|
508 |
|
---|
509 | gPad->SetLogx();
|
---|
510 | // gPad->SetLogy();
|
---|
511 | gPad->SetGrid();
|
---|
512 |
|
---|
513 | f.SetLineWidth(1);
|
---|
514 | f.DrawCopy();
|
---|
515 |
|
---|
516 | gPad->Modified();
|
---|
517 | gPad->Update();
|
---|
518 |
|
---|
519 | // return;
|
---|
520 | */ MPhoton p;
|
---|
521 | p.DrawInteractionLength();
|
---|
522 |
|
---|
523 | return;
|
---|
524 | // EnergyLossRate();
|
---|
525 |
|
---|
526 | DrawRZ();
|
---|
527 |
|
---|
528 | return;
|
---|
529 |
|
---|
530 | }
|
---|