[5068697] | 1 | /** |
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| 2 | This software was developed by the University of Tennessee as part of the |
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| 3 | Distributed Data Analysis of Neutron Scattering Experiments (DANSE) |
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| 4 | project funded by the US National Science Foundation. |
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| 5 | |
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| 6 | If you use DANSE applications to do scientific research that leads to |
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| 7 | publication, we ask that you acknowledge the use of the software with the |
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| 8 | following sentence: |
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| 9 | |
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| 10 | "This work benefited from DANSE software developed under NSF award DMR-0520547." |
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| 11 | |
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| 12 | copyright 2008, University of Tennessee |
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| 13 | */ |
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| 14 | |
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| 15 | /** |
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| 16 | * Scattering model classes |
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| 17 | * The classes use the IGOR library found in |
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| 18 | * sansmodels/src/libigor |
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| 19 | * |
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| 20 | * TODO: refactor so that we pull in the old sansmodels.c_extensions |
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[9188cc1] | 21 | * TODO: add 2d |
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[5068697] | 22 | */ |
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| 23 | |
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| 24 | #include <math.h> |
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| 25 | #include "models.hh" |
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| 26 | #include "parameters.hh" |
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| 27 | #include <stdio.h> |
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| 28 | using namespace std; |
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| 29 | |
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| 30 | extern "C" { |
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| 31 | #include "libCylinder.h" |
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| 32 | #include "stacked_disks.h" |
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| 33 | } |
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| 34 | |
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| 35 | StackedDisksModel :: StackedDisksModel() { |
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| 36 | scale = Parameter(1.0); |
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| 37 | radius = Parameter(3000.0, true); |
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| 38 | radius.set_min(0.0); |
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[975ec8e] | 39 | core_thick = Parameter(10.0, true); |
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| 40 | core_thick.set_min(0.0); |
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| 41 | layer_thick = Parameter(15.0); |
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| 42 | layer_thick.set_min(0.0); |
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[5068697] | 43 | core_sld = Parameter(4.0e-6); |
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| 44 | layer_sld = Parameter(-4.0e-7); |
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| 45 | solvent_sld = Parameter(5.0e-6); |
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[975ec8e] | 46 | n_stacking = Parameter(1); |
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| 47 | sigma_d = Parameter(0); |
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[5068697] | 48 | background = Parameter(0.001); |
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| 49 | axis_theta = Parameter(0.0, true); |
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| 50 | axis_phi = Parameter(0.0, true); |
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| 51 | } |
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| 52 | |
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| 53 | /** |
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| 54 | * Function to evaluate 1D scattering function |
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| 55 | * The NIST IGOR library is used for the actual calculation. |
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| 56 | * @param q: q-value |
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| 57 | * @return: function value |
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| 58 | */ |
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| 59 | double StackedDisksModel :: operator()(double q) { |
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| 60 | double dp[10]; |
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| 61 | |
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| 62 | // Fill parameter array for IGOR library |
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| 63 | // Add the background after averaging |
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| 64 | dp[0] = scale(); |
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| 65 | dp[1] = radius(); |
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[975ec8e] | 66 | dp[2] = core_thick(); |
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| 67 | dp[3] = layer_thick(); |
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[5068697] | 68 | dp[4] = core_sld(); |
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| 69 | dp[5] = layer_sld(); |
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| 70 | dp[6] = solvent_sld(); |
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[975ec8e] | 71 | dp[7] = n_stacking(); |
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| 72 | dp[8] = sigma_d(); |
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[9188cc1] | 73 | dp[9] = 0.0; |
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[5068697] | 74 | |
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| 75 | // Get the dispersion points for the radius |
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| 76 | vector<WeightPoint> weights_radius; |
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| 77 | radius.get_weights(weights_radius); |
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| 78 | |
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[975ec8e] | 79 | // Get the dispersion points for the core_thick |
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| 80 | vector<WeightPoint> weights_core_thick; |
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| 81 | core_thick.get_weights(weights_core_thick); |
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| 82 | |
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| 83 | // Get the dispersion points for the layer_thick |
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| 84 | vector<WeightPoint> weights_layer_thick; |
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| 85 | layer_thick.get_weights(weights_layer_thick); |
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[5068697] | 86 | |
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| 87 | // Perform the computation, with all weight points |
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| 88 | double sum = 0.0; |
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| 89 | double norm = 0.0; |
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| 90 | |
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| 91 | // Loop over length weight points |
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[975ec8e] | 92 | for(int i=0; i< (int)weights_radius.size(); i++) { |
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| 93 | dp[1] = weights_radius[i].value; |
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[5068697] | 94 | |
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| 95 | // Loop over radius weight points |
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[975ec8e] | 96 | for(int j=0; j< (int)weights_core_thick.size(); j++) { |
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| 97 | dp[2] = weights_core_thick[j].value; |
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[5068697] | 98 | |
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| 99 | // Loop over thickness weight points |
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[975ec8e] | 100 | for(int k=0; k< (int)weights_layer_thick.size(); k++) { |
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| 101 | dp[3] = weights_layer_thick[k].value; |
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[5068697] | 102 | |
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[975ec8e] | 103 | sum += weights_radius[i].weight |
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| 104 | * weights_core_thick[j].weight * weights_layer_thick[k].weight* StackedDiscs(dp, q); |
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| 105 | norm += weights_radius[i].weight |
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| 106 | * weights_core_thick[j].weight* weights_layer_thick[k].weight; |
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[5068697] | 107 | } |
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| 108 | } |
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| 109 | } |
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| 110 | return sum/norm + background(); |
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| 111 | } |
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| 112 | |
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| 113 | /** |
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| 114 | * Function to evaluate 2D scattering function |
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| 115 | * @param q_x: value of Q along x |
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| 116 | * @param q_y: value of Q along y |
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| 117 | * @return: function value |
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| 118 | */ |
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| 119 | double StackedDisksModel :: operator()(double qx, double qy) { |
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| 120 | StackedDisksParameters dp; |
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| 121 | // Fill parameter array |
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| 122 | dp.scale = scale(); |
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[975ec8e] | 123 | dp.core_thick = core_thick(); |
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[5068697] | 124 | dp.radius = radius(); |
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[975ec8e] | 125 | dp.core_thick = core_thick(); |
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[5068697] | 126 | dp.core_sld = core_sld(); |
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| 127 | dp.layer_sld = layer_sld(); |
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| 128 | dp.solvent_sld= solvent_sld(); |
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[975ec8e] | 129 | dp.n_stacking = n_stacking(); |
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| 130 | dp.sigma_d = sigma_d(); |
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[9188cc1] | 131 | dp.background = 0.0; |
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[5068697] | 132 | dp.axis_theta = axis_theta(); |
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| 133 | dp.axis_phi = axis_phi(); |
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| 134 | |
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| 135 | // Get the dispersion points for the length |
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[975ec8e] | 136 | vector<WeightPoint> weights_core_thick; |
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| 137 | core_thick.get_weights(weights_core_thick); |
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[5068697] | 138 | |
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| 139 | // Get the dispersion points for the radius |
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| 140 | vector<WeightPoint> weights_radius; |
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| 141 | radius.get_weights(weights_radius); |
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| 142 | |
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| 143 | // Get the dispersion points for the thickness |
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[975ec8e] | 144 | vector<WeightPoint> weights_layer_thick; |
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| 145 | layer_thick.get_weights(weights_layer_thick); |
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[5068697] | 146 | |
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| 147 | // Get angular averaging for theta |
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| 148 | vector<WeightPoint> weights_theta; |
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| 149 | axis_theta.get_weights(weights_theta); |
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| 150 | |
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| 151 | // Get angular averaging for phi |
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| 152 | vector<WeightPoint> weights_phi; |
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| 153 | axis_phi.get_weights(weights_phi); |
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| 154 | |
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| 155 | // Perform the computation, with all weight points |
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| 156 | double sum = 0.0; |
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| 157 | double norm = 0.0; |
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| 158 | |
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| 159 | // Loop over length weight points |
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[975ec8e] | 160 | for(int i=0; i< (int)weights_core_thick.size(); i++) { |
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| 161 | dp.core_thick = weights_core_thick[i].value; |
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[5068697] | 162 | |
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| 163 | // Loop over radius weight points |
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| 164 | for(int j=0; j< (int)weights_radius.size(); j++) { |
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| 165 | dp.radius = weights_radius[j].value; |
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| 166 | |
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| 167 | // Loop over thickness weight points |
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[975ec8e] | 168 | for(int k=0; k< (int)weights_layer_thick.size(); k++) { |
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| 169 | dp.layer_thick = weights_layer_thick[k].value; |
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[5068697] | 170 | |
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| 171 | for(int l=0; l< (int)weights_theta.size(); l++) { |
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| 172 | dp.axis_theta = weights_theta[l].value; |
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| 173 | |
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| 174 | // Average over phi distribution |
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| 175 | for(int m=0; m <(int)weights_phi.size(); m++) { |
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| 176 | dp.axis_phi = weights_phi[m].value; |
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| 177 | |
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[975ec8e] | 178 | double _ptvalue = weights_core_thick[i].weight |
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[5068697] | 179 | * weights_radius[j].weight |
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[975ec8e] | 180 | * weights_layer_thick[k].weight |
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[5068697] | 181 | * weights_theta[l].weight |
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| 182 | * weights_phi[m].weight |
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| 183 | * stacked_disks_analytical_2DXY(&dp, qx, qy); |
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| 184 | if (weights_theta.size()>1) { |
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| 185 | _ptvalue *= sin(weights_theta[l].value); |
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| 186 | } |
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| 187 | sum += _ptvalue; |
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| 188 | |
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[975ec8e] | 189 | norm += weights_core_thick[i].weight |
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[5068697] | 190 | * weights_radius[j].weight |
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[975ec8e] | 191 | * weights_layer_thick[k].weight |
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[5068697] | 192 | * weights_theta[l].weight |
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| 193 | * weights_phi[m].weight; |
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| 194 | } |
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| 195 | } |
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| 196 | } |
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| 197 | } |
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| 198 | } |
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| 199 | // Averaging in theta needs an extra normalization |
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| 200 | // factor to account for the sin(theta) term in the |
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| 201 | // integration (see documentation). |
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| 202 | if (weights_theta.size()>1) norm = norm / asin(1.0); |
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| 203 | return sum/norm + background(); |
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| 204 | } |
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| 205 | |
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| 206 | /** |
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| 207 | * Function to evaluate 2D scattering function |
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| 208 | * @param pars: parameters of the triaxial ellipsoid |
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| 209 | * @param q: q-value |
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| 210 | * @param phi: angle phi |
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| 211 | * @return: function value |
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| 212 | */ |
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| 213 | double StackedDisksModel :: evaluate_rphi(double q, double phi) { |
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| 214 | double qx = q*cos(phi); |
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| 215 | double qy = q*sin(phi); |
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| 216 | return (*this).operator()(qx, qy); |
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| 217 | } |
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