1 | /* ======================================================================== *\
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2 | !
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3 | ! *
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4 | ! * This file is part of MARS, the MAGIC Analysis and Reconstruction
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5 | ! * Software. It is distributed to you in the hope that it can be a useful
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6 | ! * and timesaving tool in analysing Data of imaging Cerenkov telescopes.
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7 | ! * It is distributed WITHOUT ANY WARRANTY.
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8 | ! *
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9 | ! * Permission to use, copy, modify and distribute this software and its
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10 | ! * documentation for any purpose is hereby granted without fee,
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11 | ! * provided that the above copyright notice appear in all copies and
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12 | ! * that both that copyright notice and this permission notice appear
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13 | ! * in supporting documentation. It is provided "as is" without express
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14 | ! * or implied warranty.
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15 | ! *
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16 | !
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17 | !
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18 | ! Author(s): Abelardo Moralejo 11/2003 <mailto:moralejo@pd.infn.it>
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19 | !
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20 | ! Copyright: MAGIC Software Development, 2000-2003
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21 | !
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22 | !
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23 | \* ======================================================================== */
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24 |
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25 | /////////////////////////////////////////////////////////////////////////////
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26 | //
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27 | // MStereoPar
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28 | //
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29 | // Storage Container for shower parameters estimated using the information
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30 | // from two telescopes (presently for MC studies)
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31 | //
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32 | //
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33 | /////////////////////////////////////////////////////////////////////////////
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34 | #include "MStereoPar.h"
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35 | #include <fstream>
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36 |
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37 | #include "MLog.h"
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38 | #include "MLogManip.h"
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39 |
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40 | #include "MHillas.h"
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41 | #include "MMcEvt.hxx"
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42 | #include "MGeomCam.h"
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43 |
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44 |
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45 | ClassImp(MStereoPar);
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46 |
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47 | using namespace std;
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48 |
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49 | // --------------------------------------------------------------------------
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50 | //
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51 | // Default constructor.
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52 | //
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53 | MStereoPar::MStereoPar(const char *name, const char *title)
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54 | {
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55 | fName = name ? name : "MStereoPar";
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56 | fTitle = title ? title : "Stereo image parameters";
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57 |
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58 |
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59 | }
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60 |
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61 |
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62 | // --------------------------------------------------------------------------
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63 | //
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64 | void MStereoPar::Reset()
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65 | {
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66 | fCoreX = 0.;
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67 | fCoreY = 0.;
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68 | fSourceX = 0.;
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69 | fSourceY = 0.;
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70 | }
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71 |
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72 |
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73 | // --------------------------------------------------------------------------
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74 | //
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75 | // Calculation of shower parameters
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76 | //
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77 | void MStereoPar::Calc(const MHillas &hillas1, const MMcEvt &mcevt1, const MGeomCam &mgeom1, const Float_t ct1_x, const Float_t ct1_y, const MHillas &hillas2, const MMcEvt &mcevt2, const MGeomCam &mgeom2, const Float_t ct2_x, const Float_t ct2_y)
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78 | {
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79 | //
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80 | // Get the direction corresponding to the c.o.g. of the image on
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81 | // the camera
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82 | //
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83 |
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84 | Float_t ct1_cosx_a;
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85 | Float_t ct1_cosy_a;
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86 | Float_t ct1_cosz_a; // Direction from ct1 to the shower c.o.g.
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87 |
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88 | Camera2direction(1e3*mgeom1.GetCameraDist(), mcevt1.GetTelescopePhi(), mcevt1.GetTelescopeTheta(), hillas1.GetMeanX(), hillas1.GetMeanY(), &ct1_cosx_a, &ct1_cosy_a, &ct1_cosz_a);
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89 |
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90 | //
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91 | // Now we get another (arbitrary) point along the image long axis,
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92 | // fMeanX + cosdelta, fMeanY + sindelta, and calculate the direction
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93 | // to which it corresponds.
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94 | //
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95 |
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96 | Float_t ct1_cosx_b;
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97 | Float_t ct1_cosy_b;
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98 | Float_t ct1_cosz_b;
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99 |
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100 | Camera2direction(1e3*mgeom1.GetCameraDist(), mcevt1.GetTelescopePhi(), mcevt1.GetTelescopeTheta(), hillas1.GetMeanX()+hillas1.GetCosDelta(), hillas1.GetMeanY()+hillas1.GetSinDelta(), &ct1_cosx_b, &ct1_cosy_b, &ct1_cosz_b);
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101 |
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102 | //
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103 | // The vectorial product of the latter two vectors is a vector
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104 | // perpendicular to the plane which contains the shower axis and
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105 | // passes through the telescope center (center of reflector).
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106 | // The vectorial product of that vector and (0,0,1) is a vector on
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107 | // the horizontal plane pointing from the telescope center to the
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108 | // shower core position on the z=0 plane (ground).
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109 | //
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110 |
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111 | Float_t ct1_coreVersorX = ct1_cosz_a*ct1_cosx_b - ct1_cosx_a*ct1_cosz_b;
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112 | Float_t ct1_coreVersorY = ct1_cosz_a*ct1_cosy_b - ct1_cosy_a*ct1_cosz_b;
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113 |
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114 | //
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115 | // Now we calculate again the versor, now assuming that the source
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116 | // direction is paralel to the telescope axis (camera position 0,0)
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117 | // This increases the precision of the core determination if the showers
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118 | // actually come from that direction (like for gammas from a point source)
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119 |
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120 | Camera2direction(1e3*mgeom1.GetCameraDist(), mcevt1.GetTelescopePhi(), mcevt1.GetTelescopeTheta(), 0., 0., &ct1_cosx_b, &ct1_cosy_b, &ct1_cosz_b);
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121 |
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122 | Float_t ct1_coreVersorX_best = ct1_cosz_a*ct1_cosx_b - ct1_cosx_a*ct1_cosz_b;
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123 | Float_t ct1_coreVersorY_best = ct1_cosz_a*ct1_cosy_b - ct1_cosy_a*ct1_cosz_b;
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124 |
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125 | //
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126 | // Now the second telescope
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127 | //
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128 |
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129 | Float_t ct2_cosx_a;
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130 | Float_t ct2_cosy_a;
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131 | Float_t ct2_cosz_a; // Direction from ct2 to the shower c.o.g.
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132 |
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133 |
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134 | Camera2direction(1e3*mgeom2.GetCameraDist(), mcevt2.GetTelescopePhi(), mcevt2.GetTelescopeTheta(), hillas2.GetMeanX(), hillas2.GetMeanY(), &ct2_cosx_a, &ct2_cosy_a, &ct2_cosz_a);
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135 |
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136 | Float_t ct2_cosx_b;
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137 | Float_t ct2_cosy_b;
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138 | Float_t ct2_cosz_b;
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139 |
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140 | Camera2direction(1e3*mgeom2.GetCameraDist(), mcevt2.GetTelescopePhi(), mcevt2.GetTelescopeTheta(), hillas2.GetMeanX()+hillas2.GetCosDelta(), hillas2.GetMeanY()+hillas2.GetSinDelta(), &ct2_cosx_b, &ct2_cosy_b, &ct2_cosz_b);
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141 |
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142 |
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143 | Float_t ct2_coreVersorX = ct2_cosz_a*ct2_cosx_b - ct2_cosx_a*ct2_cosz_b;
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144 | Float_t ct2_coreVersorY = ct2_cosz_a*ct2_cosy_b - ct2_cosy_a*ct2_cosz_b;
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145 |
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146 |
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147 | Camera2direction(1e3*mgeom2.GetCameraDist(), mcevt2.GetTelescopePhi(), mcevt2.GetTelescopeTheta(), 0., 0., &ct2_cosx_b, &ct2_cosy_b, &ct2_cosz_b);
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148 |
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149 | Float_t ct2_coreVersorX_best = ct2_cosz_a*ct2_cosx_b - ct2_cosx_a*ct2_cosz_b;
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150 | Float_t ct2_coreVersorY_best = ct2_cosz_a*ct2_cosy_b - ct2_cosy_a*ct2_cosz_b;
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151 |
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152 | //
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153 | // Estimate core position:
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154 | //
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155 | Float_t t = ct1_x - ct2_x - ct2_coreVersorX/ct2_coreVersorY*(ct1_y-ct2_y);
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156 | t /= (ct2_coreVersorX/ct2_coreVersorY*ct1_coreVersorY - ct1_coreVersorX);
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157 |
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158 | fCoreX = ct1_x + t * ct1_coreVersorX;
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159 | fCoreY = ct1_y + t * ct1_coreVersorY;
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160 |
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161 | // fCoreX, fCoreY, fCoreX2, fCoreY2 will have the same units
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162 | // as ct1_x, ct1_y, ct2_x, ct2_y
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163 |
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164 |
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165 | //
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166 | // Now the estimated core position assuming the source is located in
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167 | // the center of the camera:
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168 | //
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169 | t = ct1_x - ct2_x - ct2_coreVersorX_best /
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170 | ct2_coreVersorY_best*(ct1_y-ct2_y);
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171 | t /= (ct2_coreVersorX_best/ct2_coreVersorY_best*ct1_coreVersorY_best -
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172 | ct1_coreVersorX_best);
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173 |
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174 | fCoreX2 = ct1_x + t * ct1_coreVersorX_best;
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175 | fCoreY2 = ct1_y + t * ct1_coreVersorY_best;
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176 |
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177 | //
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178 | // Be careful, the coordinates in MMcEvt.fCoreX,fCoreY are actually
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179 | // those of the vector going *from the shower core to the telescope*.
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180 | // Ours are those of the vector which goes from telescope 1 to the
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181 | // core estimated core.
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182 | //
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183 |
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184 | /////////////////////////////////////////////////////////////////////
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185 | //
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186 | // Now estimate the source location on the camera by intersecting
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187 | // major axis of the ellipses. This assumes both telescopes are
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188 | // pointing paralel! We introduce the camera scale to account for
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189 | // the use of telescopes with different focal distances.
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190 | //
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191 |
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192 | Float_t scale1 = mgeom1.GetConvMm2Deg();
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193 | Float_t scale2 = mgeom2.GetConvMm2Deg();
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194 |
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195 | t = scale2*hillas2.GetMeanY() - scale1*hillas1.GetMeanY() +
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196 | (scale1*hillas1.GetMeanX() - scale2*hillas2.GetMeanX()) *
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197 | hillas2.GetSinDelta() / hillas2.GetCosDelta();
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198 |
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199 | t /= (hillas1.GetSinDelta() -
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200 | hillas2.GetSinDelta()/hillas2.GetCosDelta()*hillas1.GetCosDelta());
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201 |
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202 | fSourceX = scale1*hillas1.GetMeanX() + t * hillas1.GetCosDelta();
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203 | fSourceY = scale1*hillas1.GetMeanY() + t * hillas1.GetSinDelta();
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204 |
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205 | //
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206 | // Squared angular distance from reconstructed source position to
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207 | // camera center.
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208 | //
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209 | fTheta2 = fSourceX*fSourceX+fSourceY*fSourceY;
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210 |
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211 | //
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212 | // Get the direction corresponding to the intersection of axes
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213 | //
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214 |
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215 | Float_t source_direction[3];
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216 |
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217 | Camera2direction(1e3*mgeom1.GetCameraDist(), mcevt1.GetTelescopePhi(), mcevt1.GetTelescopeTheta(), fSourceX/scale1, fSourceY/scale1, &(source_direction[0]), &(source_direction[1]), &(source_direction[2]));
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218 |
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219 |
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220 | //
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221 | // Calculate impact parameters
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222 | //
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223 |
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224 | Float_t scalar = (fCoreX-ct1_x)*source_direction[0] +
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225 | (fCoreY-ct1_y)*source_direction[1];
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226 | fCT1Impact = sqrt( (fCoreX-ct1_x)*(fCoreX-ct1_x) +
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227 | (fCoreY-ct1_y)*(fCoreY-ct1_y) -
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228 | scalar * scalar );
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229 |
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230 | scalar = (fCoreX-ct2_x)*source_direction[0] +
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231 | (fCoreY-ct2_y)*source_direction[1];
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232 | fCT2Impact = sqrt( (fCoreX-ct2_x)*(fCoreX-ct2_x) +
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233 | (fCoreY-ct2_y)*(fCoreY-ct2_y) -
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234 | scalar * scalar );
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235 |
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236 | //
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237 | // Now calculate i.p. assuming source is point-like and placed in
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238 | // the center of the camera.
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239 | //
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240 | scalar = (fCoreX2-ct1_x)*(-sin(mcevt1.GetTelescopeTheta())*
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241 | cos(mcevt1.GetTelescopePhi())) +
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242 | (fCoreY2-ct1_y)*(-sin(mcevt1.GetTelescopeTheta())*
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243 | sin(mcevt1.GetTelescopePhi()));
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244 |
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245 | fCT1Impact2 = sqrt( (fCoreX2-ct1_x)*(fCoreX2-ct1_x) +
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246 | (fCoreY2-ct1_y)*(fCoreY2-ct1_y) -
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247 | scalar * scalar );
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248 |
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249 | scalar = (fCoreX2-ct2_x)*(-sin(mcevt2.GetTelescopeTheta())*
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250 | cos(mcevt2.GetTelescopePhi())) +
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251 | (fCoreY2-ct2_y)*(-sin(mcevt2.GetTelescopeTheta())*
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252 | sin(mcevt2.GetTelescopePhi()));
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253 |
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254 | fCT2Impact2 = sqrt( (fCoreX2-ct2_x)*(fCoreX2-ct2_x) +
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255 | (fCoreY2-ct2_y)*(fCoreY2-ct2_y) -
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256 | scalar * scalar );
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257 |
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258 |
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259 | SetReadyToSave();
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260 | }
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261 |
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262 | // --------------------------------------------------------------------------
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263 | //
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264 | // Transformation of coordinates, from a point on the camera x, y , to
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265 | // the director cosines of the corresponding direction, in the system of
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266 | // coordinates in which X-axis is North, Y-axis is west, and Z-axis
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267 | // points to the zenith. The transformation has been taken from TDAS 01-05,
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268 | // although the final system of coordinates is not the same defined there,
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269 | // but the one defined in Corsika (for convenience).
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270 | //
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271 | // rc is the distance from the reflector center to the camera. CTphi and
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272 | // CTtheta indicate the telescope orientation. The angle CTphi is the
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273 | // azimuth of the vector going along the telescope axis from the camera
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274 | // towards the reflector, measured from the North direction anticlockwise
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275 | // ( being West: phi=pi/2, South: phi=pi, East: phi=3pi/2 )
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276 | //
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277 | // rc and x,y must be given in the same units!
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278 | //
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279 |
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280 |
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281 | void MStereoPar::Camera2direction(Float_t rc, Float_t CTphi, Float_t CTtheta, Float_t x, Float_t y, Float_t* cosx, Float_t* cosy, Float_t* cosz)
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282 | {
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283 | //
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284 | // We convert phi to the convention defined in TDAS 01-05
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285 | //
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286 | Float_t sinphi = sin(2*TMath::Pi()-CTphi);
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287 | Float_t cosphi = cos(CTphi);
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288 | Float_t costheta = cos(CTtheta);
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289 | Float_t sintheta = sin(CTtheta);
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290 |
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291 | Float_t xc = x/rc;
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292 | Float_t yc = y/rc;
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293 |
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294 | Float_t norm = 1/sqrt(1+xc*xc+yc*yc);
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295 |
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296 | Float_t xref = xc * norm;
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297 | Float_t yref = yc * norm;
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298 | Float_t zref = -1 * norm;
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299 |
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300 | *cosx = xref * sinphi + yref * costheta*cosphi - zref * sintheta*cosphi;
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301 | *cosy = -xref * cosphi + yref * costheta*sinphi - zref * sintheta*sinphi;
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302 | *cosz = yref * sintheta + zref * costheta;
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303 |
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304 | // Now change from system A of TDAS 01-05 to Corsika system:
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305 |
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306 | *cosy *= -1;
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307 | *cosz *= -1;
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308 |
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309 | }
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