1 | |
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2 | ##################################################################### |
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3 | #This software was developed by the University of Tennessee as part of the |
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4 | #Distributed Data Analysis of Neutron Scattering Experiments (DANSE) |
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5 | #project funded by the US National Science Foundation. |
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6 | #See the license text in license.txt |
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7 | #copyright 2008, University of Tennessee |
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8 | ###################################################################### |
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9 | import numpy |
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10 | import math |
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11 | import logging |
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12 | import sys |
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13 | import DataLoader.extensions.smearer as smearer |
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14 | from DataLoader.smearing_2d import Smearer2D |
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15 | |
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16 | def smear_selection(data1D, model = None): |
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17 | """ |
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18 | Creates the right type of smearer according |
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19 | to the data. |
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20 | |
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21 | The canSAS format has a rule that either |
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22 | slit smearing data OR resolution smearing data |
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23 | is available. |
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24 | |
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25 | For the present purpose, we choose the one that |
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26 | has none-zero data. If both slit and resolution |
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27 | smearing arrays are filled with good data |
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28 | (which should not happen), then we choose the |
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29 | resolution smearing data. |
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30 | |
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31 | :param data1D: Data1D object |
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32 | :param model: sans.model instance |
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33 | """ |
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34 | # Sanity check. If we are not dealing with a SANS Data1D |
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35 | # object, just return None |
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36 | if data1D.__class__.__name__ not in ['Data1D', 'Theory1D']: |
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37 | if data1D == None: |
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38 | return None |
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39 | elif data1D.dqx_data == None or data1D.dqy_data == None: |
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40 | return None |
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41 | return Smearer2D(data1D) |
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42 | |
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43 | if not hasattr(data1D, "dx") and not hasattr(data1D, "dxl")\ |
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44 | and not hasattr(data1D, "dxw"): |
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45 | return None |
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46 | |
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47 | # Look for resolution smearing data |
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48 | _found_resolution = False |
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49 | if data1D.dx is not None and len(data1D.dx) == len(data1D.x): |
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50 | |
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51 | # Check that we have non-zero data |
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52 | if data1D.dx[0] > 0.0: |
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53 | _found_resolution = True |
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54 | #print "_found_resolution",_found_resolution |
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55 | #print "data1D.dx[0]",data1D.dx[0],data1D.dxl[0] |
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56 | # If we found resolution smearing data, return a QSmearer |
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57 | if _found_resolution == True: |
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58 | return QSmearer(data1D, model) |
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59 | |
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60 | # Look for slit smearing data |
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61 | _found_slit = False |
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62 | if data1D.dxl is not None and len(data1D.dxl) == len(data1D.x) \ |
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63 | and data1D.dxw is not None and len(data1D.dxw) == len(data1D.x): |
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64 | |
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65 | # Check that we have non-zero data |
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66 | if data1D.dxl[0] > 0.0 or data1D.dxw[0] > 0.0: |
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67 | _found_slit = True |
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68 | |
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69 | # Sanity check: all data should be the same as a function of Q |
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70 | for item in data1D.dxl: |
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71 | if data1D.dxl[0] != item: |
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72 | _found_resolution = False |
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73 | break |
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74 | |
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75 | for item in data1D.dxw: |
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76 | if data1D.dxw[0] != item: |
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77 | _found_resolution = False |
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78 | break |
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79 | # If we found slit smearing data, return a slit smearer |
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80 | if _found_slit == True: |
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81 | return SlitSmearer(data1D, model) |
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82 | return None |
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83 | |
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84 | |
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85 | class _BaseSmearer(object): |
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86 | |
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87 | def __init__(self): |
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88 | self.nbins = 0 |
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89 | self.nbins_low = 0 |
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90 | self.nbins_high = 0 |
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91 | self._weights = None |
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92 | ## Internal flag to keep track of C++ smearer initialization |
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93 | self._init_complete = False |
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94 | self._smearer = None |
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95 | self.model = None |
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96 | |
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97 | def __deepcopy__(self, memo={}): |
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98 | """ |
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99 | Return a valid copy of self. |
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100 | Avoid copying the _smearer C object and force a matrix recompute |
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101 | when the copy is used. |
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102 | """ |
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103 | result = _BaseSmearer() |
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104 | result.nbins = self.nbins |
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105 | return result |
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106 | |
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107 | def _compute_matrix(self): |
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108 | """ |
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109 | """ |
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110 | return NotImplemented |
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111 | |
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112 | def get_bin_range(self, q_min=None, q_max=None): |
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113 | """ |
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114 | |
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115 | :param q_min: minimum q-value to smear |
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116 | :param q_max: maximum q-value to smear |
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117 | |
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118 | """ |
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119 | # If this is the first time we call for smearing, |
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120 | # initialize the C++ smearer object first |
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121 | if not self._init_complete: |
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122 | self._initialize_smearer() |
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123 | if q_min == None: |
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124 | q_min = self.min |
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125 | if q_max == None: |
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126 | q_max = self.max |
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127 | |
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128 | _qmin_unsmeared, _qmax_unsmeared = self.get_unsmeared_range(q_min, |
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129 | q_max) |
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130 | _first_bin = None |
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131 | _last_bin = None |
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132 | |
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133 | #step = (self.max - self.min) / (self.nbins - 1.0) |
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134 | # Find the first and last bin number in all extrapolated and real data |
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135 | try: |
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136 | for i in range(self.nbins): |
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137 | q_i = smearer.get_q(self._smearer, i) |
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138 | if (q_i >= _qmin_unsmeared) and (q_i <= _qmax_unsmeared): |
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139 | # Identify first and last bin |
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140 | if _first_bin is None: |
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141 | _first_bin = i |
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142 | else: |
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143 | _last_bin = i |
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144 | except: |
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145 | msg = "_BaseSmearer.get_bin_range: " |
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146 | msg += " error getting range\n %s" % sys.exc_value |
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147 | raise RuntimeError, msg |
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148 | |
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149 | # Find the first and last bin number only in the real data |
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150 | _first_bin, _last_bin = self._get_unextrapolated_bin( \ |
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151 | _first_bin, _last_bin) |
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152 | |
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153 | return _first_bin, _last_bin |
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154 | |
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155 | def __call__(self, iq_in, first_bin = 0, last_bin = None): |
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156 | """ |
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157 | Perform smearing |
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158 | """ |
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159 | # If this is the first time we call for smearing, |
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160 | # initialize the C++ smearer object first |
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161 | if not self._init_complete: |
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162 | self._initialize_smearer() |
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163 | |
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164 | if last_bin is None or last_bin >= len(iq_in): |
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165 | last_bin = len(iq_in) - 1 |
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166 | # Check that the first bin is positive |
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167 | if first_bin < 0: |
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168 | first_bin = 0 |
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169 | |
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170 | # With a model given, compute I for the extrapolated points and append |
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171 | # to the iq_in |
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172 | iq_in_temp = iq_in |
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173 | if self.model != None: |
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174 | temp_first, temp_last = self._get_extrapolated_bin( \ |
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175 | first_bin, last_bin) |
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176 | if self.nbins_low > 0: |
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177 | iq_in_low = self.model.evalDistribution( \ |
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178 | numpy.fabs(self.qvalues[0:self.nbins_low])) |
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179 | iq_in_high = self.model.evalDistribution( \ |
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180 | self.qvalues[(len(self.qvalues) - \ |
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181 | self.nbins_high - 1):]) |
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182 | # Todo: find out who is sending iq[last_poin] = 0. |
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183 | if iq_in[len(iq_in) - 1] == 0: |
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184 | iq_in[len(iq_in) - 1] = iq_in_high[0] |
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185 | # Append the extrapolated points to the data points |
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186 | if self.nbins_low > 0: |
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187 | iq_in_temp = numpy.append(iq_in_low, iq_in) |
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188 | if self.nbins_high > 0: |
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189 | iq_in_temp = numpy.append(iq_in_temp, iq_in_high[1:]) |
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190 | else: |
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191 | temp_first = first_bin |
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192 | temp_last = last_bin |
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193 | #iq_in_temp = iq_in |
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194 | |
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195 | # Sanity check |
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196 | if len(iq_in_temp) != self.nbins: |
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197 | msg = "Invalid I(q) vector: inconsistent array " |
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198 | msg += " length %d != %s" % (len(iq_in_temp), str(self.nbins)) |
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199 | raise RuntimeError, msg |
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200 | |
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201 | # Storage for smeared I(q) |
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202 | iq_out = numpy.zeros(self.nbins) |
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203 | |
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204 | smear_output = smearer.smear(self._smearer, iq_in_temp, iq_out, |
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205 | #0, self.nbins - 1) |
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206 | temp_first, temp_last) |
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207 | #first_bin, last_bin) |
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208 | if smear_output < 0: |
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209 | msg = "_BaseSmearer: could not smear, code = %g" % smear_output |
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210 | raise RuntimeError, msg |
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211 | |
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212 | temp_first = first_bin + self.nbins_low |
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213 | temp_last = self.nbins - self.nbins_high |
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214 | out = iq_out[temp_first: temp_last] |
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215 | |
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216 | return out |
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217 | |
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218 | def _initialize_smearer(self): |
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219 | """ |
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220 | """ |
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221 | return NotImplemented |
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222 | |
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223 | |
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224 | def _get_unextrapolated_bin(self, first_bin = 0, last_bin = 0): |
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225 | """ |
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226 | Get unextrapolated first bin and the last bin |
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227 | |
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228 | : param first_bin: extrapolated first_bin |
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229 | : param last_bin: extrapolated last_bin |
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230 | |
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231 | : return fist_bin, last_bin: unextrapolated first and last bin |
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232 | """ |
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233 | # For first bin |
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234 | if first_bin <= self.nbins_low: |
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235 | first_bin = 0 |
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236 | else: |
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237 | first_bin = first_bin - self.nbins_low |
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238 | # For last bin |
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239 | if last_bin >= (self.nbins - self.nbins_high): |
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240 | last_bin = self.nbins - (self.nbins_high + self.nbins_low + 1) |
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241 | elif last_bin >= self.nbins_low: |
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242 | last_bin = last_bin - self.nbins_low |
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243 | else: |
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244 | last_bin = 0 |
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245 | return first_bin, last_bin |
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246 | |
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247 | def _get_extrapolated_bin(self, first_bin = 0, last_bin = 0): |
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248 | """ |
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249 | Get extrapolated first bin and the last bin |
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250 | |
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251 | : param first_bin: unextrapolated first_bin |
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252 | : param last_bin: unextrapolated last_bin |
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253 | |
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254 | : return first_bin, last_bin: extrapolated first and last bin |
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255 | """ |
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256 | # For the first bin |
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257 | # In the case that needs low extrapolation data |
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258 | first_bin = 0 |
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259 | # For last bin |
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260 | if last_bin >= self.nbins - (self.nbins_high + self.nbins_low + 1): |
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261 | # In the case that needs higher q extrapolation data |
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262 | last_bin = self.nbins - 1 |
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263 | else: |
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264 | # In the case that doesn't need higher q extrapolation data |
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265 | last_bin += self.nbins_low |
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266 | |
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267 | return first_bin, last_bin |
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268 | |
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269 | class _SlitSmearer(_BaseSmearer): |
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270 | """ |
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271 | Slit smearing for I(q) array |
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272 | """ |
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273 | |
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274 | def __init__(self, nbins=None, width=None, height=None, min=None, max=None): |
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275 | """ |
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276 | Initialization |
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277 | |
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278 | :param iq: I(q) array [cm-1] |
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279 | :param width: slit width [A-1] |
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280 | :param height: slit height [A-1] |
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281 | :param min: Q_min [A-1] |
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282 | :param max: Q_max [A-1] |
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283 | |
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284 | """ |
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285 | _BaseSmearer.__init__(self) |
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286 | ## Slit width in Q units |
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287 | self.width = width |
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288 | ## Slit height in Q units |
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289 | self.height = height |
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290 | ## Q_min (Min Q-value for I(q)) |
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291 | self.min = min |
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292 | ## Q_max (Max Q_value for I(q)) |
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293 | self.max = max |
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294 | ## Number of Q bins |
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295 | self.nbins = nbins |
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296 | ## Number of points used in the smearing computation |
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297 | self.npts = 3000 |
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298 | ## Smearing matrix |
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299 | self._weights = None |
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300 | self.qvalues = None |
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301 | |
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302 | def _initialize_smearer(self): |
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303 | """ |
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304 | Initialize the C++ smearer object. |
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305 | This method HAS to be called before smearing |
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306 | """ |
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307 | #self._smearer = smearer.new_slit_smearer(self.width, |
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308 | # self.height, self.min, self.max, self.nbins) |
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309 | self._smearer = smearer.new_slit_smearer_with_q(self.width, |
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310 | self.height, self.qvalues) |
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311 | self._init_complete = True |
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312 | |
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313 | def get_unsmeared_range(self, q_min, q_max): |
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314 | """ |
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315 | Determine the range needed in unsmeared-Q to cover |
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316 | the smeared Q range |
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317 | """ |
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318 | # Range used for input to smearing |
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319 | _qmin_unsmeared = q_min |
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320 | _qmax_unsmeared = q_max |
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321 | try: |
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322 | _qmin_unsmeared = self.min |
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323 | _qmax_unsmeared = self.max |
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324 | except: |
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325 | logging.error("_SlitSmearer.get_bin_range: %s" % sys.exc_value) |
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326 | return _qmin_unsmeared, _qmax_unsmeared |
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327 | |
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328 | class SlitSmearer(_SlitSmearer): |
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329 | """ |
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330 | Adaptor for slit smearing class and SANS data |
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331 | """ |
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332 | def __init__(self, data1D, model = None): |
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333 | """ |
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334 | Assumption: equally spaced bins of increasing q-values. |
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335 | |
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336 | :param data1D: data used to set the smearing parameters |
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337 | """ |
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338 | # Initialization from parent class |
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339 | super(SlitSmearer, self).__init__() |
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340 | |
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341 | ## Slit width |
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342 | self.width = 0 |
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343 | self.nbins_low = 0 |
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344 | self.nbins_high = 0 |
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345 | self.model = model |
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346 | if data1D.dxw is not None and len(data1D.dxw) == len(data1D.x): |
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347 | self.width = data1D.dxw[0] |
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348 | # Sanity check |
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349 | for value in data1D.dxw: |
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350 | if value != self.width: |
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351 | msg = "Slit smearing parameters must " |
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352 | msg += " be the same for all data" |
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353 | raise RuntimeError, msg |
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354 | ## Slit height |
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355 | self.height = 0 |
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356 | if data1D.dxl is not None and len(data1D.dxl) == len(data1D.x): |
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357 | self.height = data1D.dxl[0] |
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358 | # Sanity check |
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359 | for value in data1D.dxl: |
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360 | if value != self.height: |
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361 | msg = "Slit smearing parameters must be" |
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362 | msg += " the same for all data" |
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363 | raise RuntimeError, msg |
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364 | # If a model is given, get the q extrapolation |
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365 | if self.model == None: |
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366 | data1d_x = data1D.x |
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367 | else: |
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368 | # Take larger sigma |
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369 | if self.height > self.width: |
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370 | # The denominator (2.0) covers all the possible w^2 + h^2 range |
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371 | sigma_in = data1D.dxl / 2.0 |
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372 | elif self.width > 0: |
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373 | sigma_in = data1D.dxw / 2.0 |
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374 | else: |
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375 | sigma_in = [] |
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376 | |
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377 | self.nbins_low, self.nbins_high, _, data1d_x = \ |
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378 | get_qextrapolate(sigma_in, data1D.x) |
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379 | |
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380 | ## Number of Q bins |
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381 | self.nbins = len(data1d_x) |
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382 | ## Minimum Q |
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383 | self.min = min(data1d_x) |
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384 | ## Maximum |
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385 | self.max = max(data1d_x) |
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386 | ## Q-values |
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387 | self.qvalues = data1d_x |
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388 | |
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389 | |
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390 | class _QSmearer(_BaseSmearer): |
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391 | """ |
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392 | Perform Gaussian Q smearing |
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393 | """ |
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394 | |
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395 | def __init__(self, nbins=None, width=None, min=None, max=None): |
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396 | """ |
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397 | Initialization |
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398 | |
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399 | :param nbins: number of Q bins |
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400 | :param width: array standard deviation in Q [A-1] |
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401 | :param min: Q_min [A-1] |
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402 | :param max: Q_max [A-1] |
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403 | """ |
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404 | _BaseSmearer.__init__(self) |
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405 | ## Standard deviation in Q [A-1] |
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406 | self.width = width |
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407 | ## Q_min (Min Q-value for I(q)) |
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408 | self.min = min |
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409 | ## Q_max (Max Q_value for I(q)) |
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410 | self.max = max |
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411 | ## Number of Q bins |
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412 | self.nbins = nbins |
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413 | ## Smearing matrix |
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414 | self._weights = None |
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415 | self.qvalues = None |
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416 | |
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417 | def _initialize_smearer(self): |
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418 | """ |
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419 | Initialize the C++ smearer object. |
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420 | This method HAS to be called before smearing |
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421 | """ |
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422 | #self._smearer = smearer.new_q_smearer(numpy.asarray(self.width), |
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423 | # self.min, self.max, self.nbins) |
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424 | self._smearer = smearer.new_q_smearer_with_q(numpy.asarray(self.width), |
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425 | self.qvalues) |
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426 | self._init_complete = True |
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427 | |
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428 | def get_unsmeared_range(self, q_min, q_max): |
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429 | """ |
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430 | Determine the range needed in unsmeared-Q to cover |
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431 | the smeared Q range |
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432 | Take 3 sigmas as the offset between smeared and unsmeared space |
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433 | """ |
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434 | # Range used for input to smearing |
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435 | _qmin_unsmeared = q_min |
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436 | _qmax_unsmeared = q_max |
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437 | try: |
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438 | offset = 3.0 * max(self.width) |
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439 | _qmin_unsmeared = max([self.min, q_min - offset]) |
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440 | _qmax_unsmeared = min([self.max, q_max + offset]) |
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441 | except: |
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442 | logging.error("_QSmearer.get_bin_range: %s" % sys.exc_value) |
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443 | return _qmin_unsmeared, _qmax_unsmeared |
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444 | |
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445 | |
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446 | class QSmearer(_QSmearer): |
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447 | """ |
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448 | Adaptor for Gaussian Q smearing class and SANS data |
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449 | """ |
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450 | def __init__(self, data1D, model = None): |
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451 | """ |
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452 | Assumption: equally spaced bins of increasing q-values. |
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453 | |
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454 | :param data1D: data used to set the smearing parameters |
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455 | """ |
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456 | # Initialization from parent class |
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457 | super(QSmearer, self).__init__() |
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458 | data1d_x = [] |
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459 | self.nbins_low = 0 |
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460 | self.nbins_high = 0 |
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461 | self.model = model |
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462 | ## Resolution |
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463 | #self.width = numpy.zeros(len(data1D.x)) |
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464 | if data1D.dx is not None and len(data1D.dx) == len(data1D.x): |
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465 | self.width = data1D.dx |
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466 | |
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467 | if self.model == None: |
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468 | data1d_x = data1D.x |
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469 | else: |
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470 | self.nbins_low, self.nbins_high, self.width, data1d_x = \ |
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471 | get_qextrapolate(self.width, data1D.x) |
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472 | |
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473 | ## Number of Q bins |
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474 | self.nbins = len(data1d_x) |
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475 | ## Minimum Q |
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476 | self.min = min(data1d_x) |
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477 | ## Maximum |
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478 | self.max = max(data1d_x) |
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479 | ## Q-values |
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480 | self.qvalues = data1d_x |
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481 | |
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482 | |
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483 | def get_qextrapolate(width, data_x): |
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484 | """ |
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485 | Make fake data_x points extrapolated outside of the data_x points |
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486 | |
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487 | : param width: array of std of q resolution |
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488 | : param Data1D.x: Data1D.x array |
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489 | |
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490 | : return new_width, data_x_ext: extrapolated width array and x array |
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491 | |
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492 | : assumption1: data_x is ordered from lower q to higher q |
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493 | : assumption2: len(data) = len(width) |
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494 | : assumption3: the distance between the data points is more compact |
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495 | than the size of width |
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496 | : Todo1: Make sure that the assumptions are correct for Data1D |
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497 | : Todo2: This fixes the edge problem in Qsmearer but still needs to make |
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498 | smearer interface |
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499 | """ |
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500 | # Length of the width |
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501 | length = len(width) |
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502 | width_low = math.fabs(width[0]) |
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503 | width_high = math.fabs(width[length -1]) |
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504 | |
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505 | # Compare width(dQ) to the data bin size and take smaller one as the bin |
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506 | # size of the extrapolation; this will correct some weird behavior |
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507 | # at the edge: This method was out (commented) |
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508 | # because it becomes very expansive when |
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509 | # bin size is very small comparing to the width. |
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510 | # Now on, we will just give the bin size of the extrapolated points |
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511 | # based on the width. |
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512 | # Find bin sizes |
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513 | #bin_size_low = math.fabs(data_x[1] - data_x[0]) |
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514 | #bin_size_high = math.fabs(data_x[length - 1] - data_x[length - 2]) |
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515 | # Let's set the bin size 1/3 of the width(sigma), it is good as long as |
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516 | # the scattering is monotonous. |
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517 | #if width_low < (bin_size_low): |
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518 | bin_size_low = width_low / 10.0 |
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519 | #if width_high < (bin_size_high): |
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520 | bin_size_high = width_high / 10.0 |
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521 | |
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522 | # Number of q points required below the 1st data point in order to extend |
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523 | # them 3 times of the width (std) |
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524 | nbins_low = math.ceil(3.0 * width_low / bin_size_low) |
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525 | # Number of q points required above the last data point |
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526 | nbins_high = math.ceil(3.0 * width_high / (bin_size_high)) |
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527 | # Make null q points |
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528 | extra_low = numpy.zeros(nbins_low) |
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529 | extra_high = numpy.zeros(nbins_high) |
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530 | # Give extrapolated values |
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531 | ind = 0 |
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532 | qvalue = data_x[0] - bin_size_low |
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533 | #if qvalue > 0: |
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534 | while(ind < nbins_low): |
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535 | extra_low[nbins_low - (ind + 1)] = qvalue |
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536 | qvalue -= bin_size_low |
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537 | ind += 1 |
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538 | #if qvalue <= 0: |
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539 | # break |
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540 | # Redefine nbins_low |
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541 | nbins_low = ind |
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542 | # Reset ind for another extrapolation |
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543 | ind = 0 |
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544 | qvalue = data_x[length -1] + bin_size_high |
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545 | while(ind < nbins_high): |
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546 | extra_high[ind] = qvalue |
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547 | qvalue += bin_size_high |
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548 | ind += 1 |
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549 | # Make a new qx array |
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550 | if nbins_low > 0: |
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551 | data_x_ext = numpy.append(extra_low, data_x) |
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552 | else: |
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553 | data_x_ext = data_x |
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554 | data_x_ext = numpy.append(data_x_ext, extra_high) |
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555 | |
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556 | # Redefine extra_low and high based on corrected nbins |
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557 | # And note that it is not necessary for extra_width to be a non-zero |
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558 | if nbins_low > 0: |
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559 | extra_low = numpy.zeros(nbins_low) |
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560 | extra_high = numpy.zeros(nbins_high) |
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561 | # Make new width array |
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562 | new_width = numpy.append(extra_low, width) |
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563 | new_width = numpy.append(new_width, extra_high) |
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564 | |
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565 | # nbins corrections due to the negative q value |
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566 | nbins_low = nbins_low - len(data_x_ext[data_x_ext<0]) |
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567 | return nbins_low, nbins_high, \ |
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568 | new_width[data_x_ext>0], data_x_ext[data_x_ext>0] |
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569 | |
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570 | if __name__ == '__main__': |
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571 | x = 0.001 * numpy.arange(1, 11) |
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572 | y = 12.0 - numpy.arange(1, 11) |
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573 | print x |
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574 | #for i in range(10): print i, 0.001 + i*0.008/9.0 |
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575 | #for i in range(100): print i, int(math.floor( (i/ (100/9.0)) )) |
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576 | s = _SlitSmearer(nbins=10, width=0.0, height=0.005, min=0.001, max=0.010) |
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577 | #s = _QSmearer(nbins=10, width=0.001, min=0.001, max=0.010) |
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578 | s._compute_matrix() |
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579 | |
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580 | sy = s(y) |
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581 | print sy |
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582 | |
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583 | if True: |
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584 | for i in range(10): |
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585 | print x[i], y[i], sy[i] |
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586 | #print q, ' : ', s.weight(q), s._compute_iq(q) |
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587 | #print q, ' : ', s(q), s._compute_iq(q) |
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588 | #s._compute_iq(q) |
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589 | |
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590 | |
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591 | |
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592 | |
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