[fca6936] | 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 | #include "parameters.hh" |
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| 15 | #include <stdio.h> |
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| 16 | #include <math.h> |
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| 17 | using namespace std; |
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| 18 | |
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[83bf68e1] | 19 | #if defined(_MSC_VER) |
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| 20 | #include "gamma_win.h" |
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| 21 | #endif |
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| 22 | |
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[fca6936] | 23 | /** |
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| 24 | * TODO: normalize all dispersion weight lists |
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| 25 | */ |
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| 26 | |
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| 27 | |
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| 28 | /** |
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[836fe6e] | 29 | * Weight points |
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[fca6936] | 30 | */ |
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| 31 | WeightPoint :: WeightPoint() { |
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| 32 | value = 0.0; |
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| 33 | weight = 0.0; |
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| 34 | } |
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| 35 | |
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| 36 | WeightPoint :: WeightPoint(double v, double w) { |
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| 37 | value = v; |
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| 38 | weight = w; |
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| 39 | } |
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| 40 | |
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| 41 | /** |
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[836fe6e] | 42 | * Dispersion models |
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[fca6936] | 43 | */ |
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| 44 | DispersionModel :: DispersionModel() { |
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| 45 | npts = 1; |
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| 46 | width = 0.0; |
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| 47 | }; |
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| 48 | |
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| 49 | void DispersionModel :: accept_as_source(DispersionVisitor* visitor, void* from, void* to) { |
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| 50 | visitor->dispersion_to_dict(from, to); |
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| 51 | } |
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| 52 | void DispersionModel :: accept_as_destination(DispersionVisitor* visitor, void* from, void* to) { |
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| 53 | visitor->dispersion_from_dict(from, to); |
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| 54 | } |
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| 55 | void DispersionModel :: operator() (void *param, vector<WeightPoint> &weights){ |
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| 56 | // Check against zero width |
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| 57 | if (width<=0) { |
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| 58 | width = 0.0; |
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| 59 | npts = 1; |
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| 60 | } |
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| 61 | |
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| 62 | Parameter* par = (Parameter*)param; |
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| 63 | double value = (*par)(); |
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[59b9b675] | 64 | double sig; |
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[fca6936] | 65 | if (npts<2) { |
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| 66 | weights.insert(weights.end(), WeightPoint(value, 1.0)); |
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| 67 | } else { |
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| 68 | for(int i=0; i<npts; i++) { |
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| 69 | |
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[59b9b675] | 70 | if ((*par).has_min==false){ |
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| 71 | // width = sigma for angles |
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| 72 | sig = width; |
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| 73 | } |
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| 74 | else{ |
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| 75 | //width = polydispersity (=sigma/value) for length |
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| 76 | sig = width * value; |
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| 77 | } |
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| 78 | double val = value + sig * (1.0*double(i)/double(npts-1) - 0.5); |
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[fca6936] | 79 | if ( ((*par).has_min==false || val>(*par).min) |
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| 80 | && ((*par).has_max==false || val<(*par).max) ) |
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| 81 | weights.insert(weights.end(), WeightPoint(val, 1.0)); |
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| 82 | } |
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| 83 | } |
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| 84 | } |
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| 85 | |
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| 86 | /** |
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| 87 | * Method to set the weights |
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| 88 | * Not implemented for this class |
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| 89 | */ |
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| 90 | void DispersionModel :: set_weights(int npoints, double* values, double* weights){} |
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| 91 | |
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| 92 | /** |
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[836fe6e] | 93 | * Gaussian dispersion |
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[fca6936] | 94 | */ |
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| 95 | |
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| 96 | GaussianDispersion :: GaussianDispersion() { |
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[a5e14410] | 97 | npts = 100; |
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[fca6936] | 98 | width = 0.0; |
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[a5e14410] | 99 | nsigmas = 10; |
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[fca6936] | 100 | }; |
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| 101 | |
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| 102 | void GaussianDispersion :: accept_as_source(DispersionVisitor* visitor, void* from, void* to) { |
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| 103 | visitor->gaussian_to_dict(from, to); |
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| 104 | } |
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| 105 | void GaussianDispersion :: accept_as_destination(DispersionVisitor* visitor, void* from, void* to) { |
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| 106 | visitor->gaussian_from_dict(from, to); |
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| 107 | } |
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| 108 | |
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| 109 | double gaussian_weight(double mean, double sigma, double x) { |
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| 110 | double vary, expo_value; |
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| 111 | vary = x-mean; |
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[8dc02d8b] | 112 | expo_value = -vary*vary/(2.0*sigma*sigma); |
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[fca6936] | 113 | //return 1.0; |
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| 114 | return exp(expo_value); |
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| 115 | } |
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| 116 | |
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| 117 | /** |
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| 118 | * Gaussian dispersion |
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| 119 | * @param mean: mean value of the Gaussian |
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| 120 | * @param sigma: standard deviation of the Gaussian |
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| 121 | * @param x: value at which the Gaussian is evaluated |
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| 122 | * @return: value of the Gaussian |
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| 123 | */ |
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| 124 | void GaussianDispersion :: operator() (void *param, vector<WeightPoint> &weights){ |
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| 125 | // Check against zero width |
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| 126 | if (width<=0) { |
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| 127 | width = 0.0; |
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| 128 | npts = 1; |
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[a5e14410] | 129 | nsigmas = 10; |
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[fca6936] | 130 | } |
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| 131 | |
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| 132 | Parameter* par = (Parameter*)param; |
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| 133 | double value = (*par)(); |
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[59b9b675] | 134 | double sig; |
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[fca6936] | 135 | if (npts<2) { |
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| 136 | weights.insert(weights.end(), WeightPoint(value, 1.0)); |
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| 137 | } else { |
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| 138 | for(int i=0; i<npts; i++) { |
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[59b9b675] | 139 | if ((*par).has_min==false){ |
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| 140 | // width = sigma for angles |
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| 141 | sig = width; |
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| 142 | } |
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| 143 | else{ |
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| 144 | //width = polydispersity (=sigma/value) for length |
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| 145 | sig = width * value; |
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| 146 | } |
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[fcd8a80e] | 147 | // We cover n(nsigmas) times sigmas on each side of the mean |
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[59b9b675] | 148 | double val = value + sig * (2.0*nsigmas*double(i)/double(npts-1) - nsigmas); |
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[fca6936] | 149 | if ( ((*par).has_min==false || val>(*par).min) |
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| 150 | && ((*par).has_max==false || val<(*par).max) ) { |
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[59b9b675] | 151 | double _w = gaussian_weight(value, sig, val); |
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[fca6936] | 152 | weights.insert(weights.end(), WeightPoint(val, _w)); |
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| 153 | } |
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| 154 | } |
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| 155 | } |
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| 156 | } |
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| 157 | |
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[eba9885] | 158 | |
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| 159 | /** |
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[8dc02d8b] | 160 | * Flat dispersion |
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| 161 | */ |
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| 162 | |
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| 163 | RectangleDispersion :: RectangleDispersion() { |
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[a5e14410] | 164 | npts = 100; |
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[8dc02d8b] | 165 | width = 0.0; |
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[0ad5703] | 166 | nsigmas = 1.73205; |
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[8dc02d8b] | 167 | }; |
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| 168 | |
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| 169 | void RectangleDispersion :: accept_as_source(DispersionVisitor* visitor, void* from, void* to) { |
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| 170 | visitor->rectangle_to_dict(from, to); |
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| 171 | } |
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| 172 | void RectangleDispersion :: accept_as_destination(DispersionVisitor* visitor, void* from, void* to) { |
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| 173 | visitor->rectangle_from_dict(from, to); |
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| 174 | } |
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| 175 | |
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| 176 | double rectangle_weight(double mean, double sigma, double x) { |
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[0ad5703] | 177 | double wid = fabs(sigma) * sqrt(3.0); |
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| 178 | if (x>= (mean-wid) && x<=(mean+wid)){ |
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[8dc02d8b] | 179 | return 1.0; |
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| 180 | } |
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| 181 | else{ |
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| 182 | return 0.0; |
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| 183 | } |
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| 184 | } |
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| 185 | |
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| 186 | /** |
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| 187 | * Flat dispersion |
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| 188 | * @param mean: mean value |
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| 189 | * @param sigma: half width of top hat function |
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| 190 | * @param x: value at which the Flat is evaluated |
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| 191 | * @return: value of the Flat |
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| 192 | */ |
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| 193 | void RectangleDispersion :: operator() (void *param, vector<WeightPoint> &weights){ |
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| 194 | // Check against zero width |
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| 195 | if (width<=0) { |
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| 196 | width = 0.0; |
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| 197 | npts = 1; |
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[0ad5703] | 198 | nsigmas = 1.73205; |
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[8dc02d8b] | 199 | } |
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| 200 | |
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| 201 | Parameter* par = (Parameter*)param; |
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| 202 | double value = (*par)(); |
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[59b9b675] | 203 | double sig; |
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[8dc02d8b] | 204 | if (npts<2) { |
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| 205 | weights.insert(weights.end(), WeightPoint(value, 1.0)); |
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| 206 | } else { |
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| 207 | for(int i=0; i<npts; i++) { |
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[59b9b675] | 208 | if ((*par).has_min==false){ |
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| 209 | // width = sigma for angles |
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| 210 | sig = width; |
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| 211 | } |
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| 212 | else{ |
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| 213 | //width = polydispersity (=sigma/value) for length |
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| 214 | sig = width * value; |
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| 215 | } |
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[8dc02d8b] | 216 | // We cover n(nsigmas) times sigmas on each side of the mean |
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[59b9b675] | 217 | double val = value + sig * (2.0*nsigmas*double(i)/double(npts-1) - nsigmas); |
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[8dc02d8b] | 218 | if ( ((*par).has_min==false || val>(*par).min) |
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| 219 | && ((*par).has_max==false || val<(*par).max) ) { |
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[59b9b675] | 220 | double _w = rectangle_weight(value, sig, val); |
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[8dc02d8b] | 221 | weights.insert(weights.end(), WeightPoint(val, _w)); |
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| 222 | } |
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| 223 | } |
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| 224 | } |
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| 225 | } |
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| 226 | |
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| 227 | |
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| 228 | /** |
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[eba9885] | 229 | * LogNormal dispersion |
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| 230 | */ |
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| 231 | |
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| 232 | LogNormalDispersion :: LogNormalDispersion() { |
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[a5e14410] | 233 | npts = 100; |
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[eba9885] | 234 | width = 0.0; |
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[a5e14410] | 235 | nsigmas = 10.0; |
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[eba9885] | 236 | }; |
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| 237 | |
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| 238 | void LogNormalDispersion :: accept_as_source(DispersionVisitor* visitor, void* from, void* to) { |
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| 239 | visitor->lognormal_to_dict(from, to); |
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| 240 | } |
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| 241 | void LogNormalDispersion :: accept_as_destination(DispersionVisitor* visitor, void* from, void* to) { |
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| 242 | visitor->lognormal_from_dict(from, to); |
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| 243 | } |
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| 244 | |
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| 245 | double lognormal_weight(double mean, double sigma, double x) { |
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[c5607fa] | 246 | |
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[1d78e4b] | 247 | double sigma2 = pow(sigma, 2.0); |
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[a5e14410] | 248 | return 1.0/(x*sigma) * exp( -pow((log(x) - mean), 2.0) / (2.0*sigma2)); |
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[c5607fa] | 249 | |
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[eba9885] | 250 | } |
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| 251 | |
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| 252 | /** |
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| 253 | * Lognormal dispersion |
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| 254 | * @param mean: mean value of the LogNormal |
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| 255 | * @param sigma: standard deviation of the LogNormal |
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| 256 | * @param x: value at which the LogNormal is evaluated |
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| 257 | * @return: value of the LogNormal |
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| 258 | */ |
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| 259 | void LogNormalDispersion :: operator() (void *param, vector<WeightPoint> &weights){ |
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| 260 | // Check against zero width |
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| 261 | if (width<=0) { |
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| 262 | width = 0.0; |
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| 263 | npts = 1; |
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[a5e14410] | 264 | nsigmas = 10.0; |
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[eba9885] | 265 | } |
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| 266 | |
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| 267 | Parameter* par = (Parameter*)param; |
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| 268 | double value = (*par)(); |
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[59b9b675] | 269 | double sig; |
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[eba9885] | 270 | if (npts<2) { |
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| 271 | weights.insert(weights.end(), WeightPoint(value, 1.0)); |
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| 272 | } else { |
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| 273 | for(int i=0; i<npts; i++) { |
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[0ad5703] | 274 | // Note that the definition of sigma is different from Gaussian |
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[59b9b675] | 275 | if ((*par).has_min==false){ |
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[0ad5703] | 276 | // sig for angles |
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[a5e14410] | 277 | sig = width; |
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[59b9b675] | 278 | } |
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| 279 | else{ |
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[0ad5703] | 280 | // by lognormal definition, PD is same as sigma |
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[a5e14410] | 281 | sig = width * value; |
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[59b9b675] | 282 | } |
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[a5e14410] | 283 | |
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[eba9885] | 284 | // We cover n(nsigmas) times sigmas on each side of the mean |
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[a5e14410] | 285 | //constant bin in real space |
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[59b9b675] | 286 | double val = value + sig * (2.0*nsigmas*double(i)/double(npts-1) - nsigmas); |
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[a5e14410] | 287 | // sigma in the lognormal function is in ln(R) space, thus needs converting |
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| 288 | sig = fabs(sig/value); |
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[eba9885] | 289 | if ( ((*par).has_min==false || val>(*par).min) |
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| 290 | && ((*par).has_max==false || val<(*par).max) ) { |
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[a5e14410] | 291 | double _w = lognormal_weight(log(value), sig, val); |
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[eba9885] | 292 | weights.insert(weights.end(), WeightPoint(val, _w)); |
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[a5e14410] | 293 | //printf("%g \t %g\n",val,_w); |
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| 294 | |
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[eba9885] | 295 | } |
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| 296 | } |
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| 297 | } |
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| 298 | } |
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| 299 | |
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| 300 | |
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| 301 | |
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| 302 | /** |
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| 303 | * Schulz dispersion |
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| 304 | */ |
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| 305 | |
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| 306 | SchulzDispersion :: SchulzDispersion() { |
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[a5e14410] | 307 | npts = 100; |
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[eba9885] | 308 | width = 0.0; |
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[a5e14410] | 309 | nsigmas = 10.0; |
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[eba9885] | 310 | }; |
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| 311 | |
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| 312 | void SchulzDispersion :: accept_as_source(DispersionVisitor* visitor, void* from, void* to) { |
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| 313 | visitor->schulz_to_dict(from, to); |
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| 314 | } |
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| 315 | void SchulzDispersion :: accept_as_destination(DispersionVisitor* visitor, void* from, void* to) { |
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| 316 | visitor->schulz_from_dict(from, to); |
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| 317 | } |
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| 318 | |
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| 319 | double schulz_weight(double mean, double sigma, double x) { |
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[1d78e4b] | 320 | double z = pow(mean/ sigma, 2.0)-1.0; |
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[eba9885] | 321 | double R= x/mean; |
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[1d78e4b] | 322 | double zz= z+1.0; |
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[c5607fa] | 323 | double expo; |
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| 324 | expo = zz*log(zz)+z*log(R)-R*zz-log(mean)-lgamma(zz); |
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| 325 | return exp(expo); |
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[eba9885] | 326 | } |
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| 327 | |
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| 328 | /** |
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| 329 | * Schulz dispersion |
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| 330 | * @param mean: mean value of the Schulz |
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| 331 | * @param sigma: standard deviation of the Schulz |
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| 332 | * @param x: value at which the Schulz is evaluated |
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| 333 | * @return: value of the Schulz |
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| 334 | */ |
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| 335 | void SchulzDispersion :: operator() (void *param, vector<WeightPoint> &weights){ |
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| 336 | // Check against zero width |
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| 337 | if (width<=0) { |
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| 338 | width = 0.0; |
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| 339 | npts = 1; |
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[a5e14410] | 340 | nsigmas = 10.0; |
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[eba9885] | 341 | } |
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| 342 | |
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| 343 | Parameter* par = (Parameter*)param; |
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| 344 | double value = (*par)(); |
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[59b9b675] | 345 | double sig; |
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[eba9885] | 346 | if (npts<2) { |
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| 347 | weights.insert(weights.end(), WeightPoint(value, 1.0)); |
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| 348 | } else { |
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| 349 | for(int i=0; i<npts; i++) { |
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[59b9b675] | 350 | if ((*par).has_min==false){ |
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| 351 | // width = sigma for angles |
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| 352 | sig = width; |
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| 353 | } |
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| 354 | else{ |
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| 355 | //width = polydispersity (=sigma/value) for length |
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| 356 | sig = width * value; |
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| 357 | } |
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[eba9885] | 358 | // We cover n(nsigmas) times sigmas on each side of the mean |
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[59b9b675] | 359 | double val = value + sig * (2.0*nsigmas*double(i)/double(npts-1) - nsigmas); |
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[eba9885] | 360 | |
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| 361 | if ( ((*par).has_min==false || val>(*par).min) |
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| 362 | && ((*par).has_max==false || val<(*par).max) ) { |
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[59b9b675] | 363 | double _w = schulz_weight(value, sig, val); |
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[eba9885] | 364 | weights.insert(weights.end(), WeightPoint(val, _w)); |
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| 365 | } |
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| 366 | } |
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| 367 | } |
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| 368 | } |
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| 369 | |
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| 370 | |
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| 371 | |
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| 372 | |
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[fca6936] | 373 | /** |
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| 374 | * Array dispersion based on input arrays |
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| 375 | */ |
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| 376 | |
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| 377 | void ArrayDispersion :: accept_as_source(DispersionVisitor* visitor, void* from, void* to) { |
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| 378 | visitor->array_to_dict(from, to); |
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| 379 | } |
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| 380 | void ArrayDispersion :: accept_as_destination(DispersionVisitor* visitor, void* from, void* to) { |
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| 381 | visitor->array_from_dict(from, to); |
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| 382 | } |
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| 383 | |
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| 384 | /** |
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| 385 | * Method to get the weights |
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| 386 | */ |
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| 387 | void ArrayDispersion :: operator() (void *param, vector<WeightPoint> &weights) { |
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| 388 | Parameter* par = (Parameter*)param; |
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| 389 | double value = (*par)(); |
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| 390 | |
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[07da749] | 391 | if (npts<2) { |
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| 392 | weights.insert(weights.end(), WeightPoint(value, 1.0)); |
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| 393 | } else { |
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[fca6936] | 394 | for(int i=0; i<npts; i++) { |
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[0fff338f] | 395 | double val = _values[i]; //+ value; //ToDo: Talk to Paul and put back the 'value'. |
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[59b9b675] | 396 | |
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[0fff338f] | 397 | if ( ((*par).has_min==false || val>(*par).min) |
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| 398 | && ((*par).has_max==false || val<(*par).max) ) |
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| 399 | weights.insert(weights.end(), WeightPoint(val, _weights[i])); |
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[fca6936] | 400 | } |
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[07da749] | 401 | } |
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[fca6936] | 402 | } |
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| 403 | /** |
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| 404 | * Method to set the weights |
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| 405 | */ |
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| 406 | void ArrayDispersion :: set_weights(int npoints, double* values, double* weights){ |
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| 407 | npts = npoints; |
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| 408 | _values = values; |
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| 409 | _weights = weights; |
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| 410 | } |
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| 411 | |
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| 412 | |
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| 413 | /** |
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[836fe6e] | 414 | * Parameters |
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[fca6936] | 415 | */ |
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| 416 | Parameter :: Parameter() { |
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| 417 | value = 0; |
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| 418 | min = 0.0; |
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| 419 | max = 0.0; |
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| 420 | has_min = false; |
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| 421 | has_max = false; |
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| 422 | has_dispersion = false; |
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| 423 | dispersion = new GaussianDispersion(); |
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| 424 | } |
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| 425 | |
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| 426 | Parameter :: Parameter(double _value) { |
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| 427 | value = _value; |
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| 428 | min = 0.0; |
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| 429 | max = 0.0; |
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| 430 | has_min = false; |
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| 431 | has_max = false; |
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| 432 | has_dispersion = false; |
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| 433 | dispersion = new GaussianDispersion(); |
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| 434 | } |
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| 435 | |
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| 436 | Parameter :: Parameter(double _value, bool disp) { |
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| 437 | value = _value; |
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| 438 | min = 0.0; |
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| 439 | max = 0.0; |
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| 440 | has_min = false; |
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| 441 | has_max = false; |
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| 442 | has_dispersion = disp; |
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| 443 | dispersion = new GaussianDispersion(); |
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| 444 | } |
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| 445 | |
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| 446 | void Parameter :: get_weights(vector<WeightPoint> &weights) { |
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| 447 | (*dispersion)((void*)this, weights); |
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| 448 | } |
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| 449 | |
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| 450 | void Parameter :: set_min(double value) { |
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| 451 | has_min = true; |
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| 452 | min = value; |
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| 453 | } |
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| 454 | |
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| 455 | void Parameter :: set_max(double value) { |
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| 456 | has_max = true; |
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| 457 | max = value; |
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| 458 | } |
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| 459 | |
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| 460 | double Parameter :: operator()() { |
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| 461 | return value; |
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| 462 | } |
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| 463 | |
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| 464 | double Parameter :: operator=(double _value){ |
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| 465 | value = _value; |
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[34c2649] | 466 | return value; |
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[fca6936] | 467 | } |
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