1 | """ |
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2 | Handle Q smearing |
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3 | """ |
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4 | ##################################################################### |
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5 | #This software was developed by the University of Tennessee as part of the |
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6 | #Distributed Data Analysis of Neutron Scattering Experiments (DANSE) |
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7 | #project funded by the US National Science Foundation. |
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8 | #See the license text in license.txt |
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9 | #copyright 2008, University of Tennessee |
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10 | ###################################################################### |
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11 | import numpy |
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12 | import math |
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13 | import logging |
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14 | import sys |
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15 | |
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16 | from sasmodels.resolution import Slit1D, Pinhole1D |
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17 | from sasmodels.resolution2d import Pinhole2D |
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18 | |
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19 | def smear_selection(data, model = None): |
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20 | """ |
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21 | Creates the right type of smearer according |
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22 | to the data. |
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23 | The canSAS format has a rule that either |
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24 | slit smearing data OR resolution smearing data |
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25 | is available. |
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26 | |
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27 | For the present purpose, we choose the one that |
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28 | has none-zero data. If both slit and resolution |
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29 | smearing arrays are filled with good data |
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30 | (which should not happen), then we choose the |
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31 | resolution smearing data. |
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32 | |
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33 | :param data: Data1D object |
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34 | :param model: sas.model instance |
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35 | """ |
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36 | # Sanity check. If we are not dealing with a SAS Data1D |
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37 | # object, just return None |
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38 | if data.__class__.__name__ not in ['Data1D', 'Theory1D']: |
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39 | if data == None: |
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40 | return None |
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41 | elif data.dqx_data == None or data.dqy_data == None: |
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42 | return None |
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43 | return Pinhole2D(data) |
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44 | |
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45 | if not hasattr(data, "dx") and not hasattr(data, "dxl")\ |
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46 | and not hasattr(data, "dxw"): |
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47 | return None |
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48 | |
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49 | # Look for resolution smearing data |
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50 | _found_resolution = False |
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51 | if data.dx is not None and len(data.dx) == len(data.x): |
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52 | |
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53 | # Check that we have non-zero data |
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54 | if data.dx[0] > 0.0: |
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55 | _found_resolution = True |
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56 | #print "_found_resolution",_found_resolution |
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57 | #print "data1D.dx[0]",data1D.dx[0],data1D.dxl[0] |
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58 | # If we found resolution smearing data, return a QSmearer |
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59 | if _found_resolution == True: |
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60 | return pinhole_smear(data, model) |
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61 | |
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62 | # Look for slit smearing data |
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63 | _found_slit = False |
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64 | if data.dxl is not None and len(data.dxl) == len(data.x) \ |
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65 | and data.dxw is not None and len(data.dxw) == len(data.x): |
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66 | |
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67 | # Check that we have non-zero data |
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68 | if data.dxl[0] > 0.0 or data.dxw[0] > 0.0: |
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69 | _found_slit = True |
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70 | |
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71 | # Sanity check: all data should be the same as a function of Q |
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72 | for item in data.dxl: |
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73 | if data.dxl[0] != item: |
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74 | _found_resolution = False |
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75 | break |
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76 | |
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77 | for item in data.dxw: |
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78 | if data.dxw[0] != item: |
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79 | _found_resolution = False |
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80 | break |
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81 | # If we found slit smearing data, return a slit smearer |
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82 | if _found_slit == True: |
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83 | return slit_smear(data, model) |
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84 | return None |
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85 | |
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86 | |
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87 | class PySmear(object): |
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88 | """ |
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89 | Wrapper for pure python sasmodels resolution functions. |
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90 | """ |
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91 | def __init__(self, resolution, model): |
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92 | self.model = model |
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93 | self.resolution = resolution |
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94 | self.offset = numpy.searchsorted(self.resolution.q_calc, self.resolution.q[0]) |
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95 | |
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96 | def apply(self, iq_in, first_bin=0, last_bin=None): |
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97 | """ |
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98 | Apply the resolution function to the data. |
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99 | Note that this is called with iq_in matching data.x, but with |
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100 | iq_in[first_bin:last_bin] set to theory values for these bins, |
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101 | and the remainder left undefined. The first_bin, last_bin values |
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102 | should be those returned from get_bin_range. |
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103 | The returned value is of the same length as iq_in, with the range |
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104 | first_bin:last_bin set to the resolution smeared values. |
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105 | """ |
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106 | if last_bin is None: last_bin = len(iq_in) |
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107 | start, end = first_bin + self.offset, last_bin + self.offset |
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108 | q_calc = self.resolution.q_calc |
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109 | iq_calc = numpy.empty_like(q_calc) |
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110 | if start > 0: |
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111 | iq_calc[:start] = self.model.evalDistribution(q_calc[:start]) |
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112 | if end+1 < len(q_calc): |
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113 | iq_calc[end+1:] = self.model.evalDistribution(q_calc[end+1:]) |
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114 | iq_calc[start:end+1] = iq_in[first_bin:last_bin+1] |
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115 | smeared = self.resolution.apply(iq_calc) |
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116 | return smeared |
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117 | __call__ = apply |
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118 | |
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119 | def get_bin_range(self, q_min=None, q_max=None): |
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120 | """ |
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121 | For a given q_min, q_max, find the corresponding indices in the data. |
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122 | Returns first, last. |
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123 | Note that these are indexes into q from the data, not the q_calc |
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124 | needed by the resolution function. Note also that these are the |
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125 | indices, not the range limits. That is, the complete range will be |
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126 | q[first:last+1]. |
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127 | """ |
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128 | q = self.resolution.q |
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129 | first = numpy.searchsorted(q, q_min) |
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130 | last = numpy.searchsorted(q, q_max) |
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131 | return first, min(last,len(q)-1) |
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132 | |
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133 | def slit_smear(data, model=None): |
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134 | q = data.x |
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135 | width = data.dxw if data.dxw is not None else 0 |
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136 | height = data.dxl if data.dxl is not None else 0 |
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137 | # TODO: width and height seem to be reversed |
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138 | return PySmear(Slit1D(q, height, width), model) |
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139 | |
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140 | def pinhole_smear(data, model=None): |
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141 | q = data.x |
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142 | width = data.dx if data.dx is not None else 0 |
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143 | return PySmear(Pinhole1D(q, width), model) |
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