1 | #!/usr/bin/env python |
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2 | """ |
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3 | Provide Line function (y= A + Bx) as a BaseComponent model |
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4 | """ |
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5 | |
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6 | from sans.models.BaseComponent import BaseComponent |
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7 | import math |
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8 | import numpy |
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9 | |
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10 | |
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11 | class LineModel(BaseComponent): |
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12 | """ |
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13 | Class that evaluates a linear model. |
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14 | |
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15 | f(x) = A + Bx |
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16 | |
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17 | List of default parameters: |
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18 | A = 1.0 |
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19 | B = 1.0 |
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20 | """ |
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21 | |
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22 | def __init__(self): |
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23 | """ Initialization """ |
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24 | |
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25 | # Initialize BaseComponent first, then sphere |
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26 | BaseComponent.__init__(self) |
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27 | |
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28 | ## Name of the model |
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29 | self.name = "LineModel" |
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30 | |
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31 | ## Define parameters |
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32 | self.params = {} |
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33 | self.params['A'] = 1.0 |
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34 | self.params['B'] = 1.0 |
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35 | self.description='f(x) = A + Bx' |
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36 | ## Parameter details [units, min, max] |
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37 | self.details = {} |
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38 | self.details['A'] = ['', None, None] |
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39 | self.details['B'] = ['', None, None] |
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40 | # fixed paramaters |
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41 | self.fixed=[] |
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42 | def _line(self, x): |
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43 | """ |
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44 | Evaluate the function |
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45 | @param x: x-value |
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46 | @return: function value |
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47 | """ |
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48 | return self.params['A'] + x *self.params['B'] |
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49 | |
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50 | def run(self, x = 0.0): |
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51 | """ Evaluate the model |
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52 | @param x: simple value |
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53 | @return: (Line value) |
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54 | """ |
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55 | if x.__class__.__name__ == 'list': |
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56 | return self._line(x[0]*math.cos(x[1]))*self._line(x[0]*math.sin(x[1])) |
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57 | elif x.__class__.__name__ == 'tuple': |
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58 | raise ValueError, "Tuples are not allowed as input to BaseComponent models" |
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59 | else: |
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60 | return self._line(x) |
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61 | |
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62 | def runXY(self, x = 0.0): |
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63 | """ Evaluate the model |
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64 | @param x: simple value |
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65 | @return: Line value |
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66 | """ |
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67 | if x.__class__.__name__ == 'list': |
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68 | return self._line(x[1]) |
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69 | elif x.__class__.__name__ == 'tuple': |
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70 | raise ValueError, "Tuples are not allowed as input to BaseComponent models" |
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71 | else: |
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72 | return self._line(x) |
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73 | |
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74 | def evalDistribution(self, qdist): |
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75 | """ |
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76 | Evaluate a distribution of q-values. |
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77 | |
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78 | * For 1D, a numpy array is expected as input: |
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79 | |
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80 | evalDistribution(q) |
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81 | |
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82 | where q is a numpy array. |
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83 | |
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84 | |
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85 | * For 2D, a list of numpy arrays are expected: [qx_prime,qy_prime], |
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86 | where 1D arrays, |
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87 | |
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88 | :param qdist: ndarray of scalar q-values or list [qx,qy] |
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89 | where qx,qy are 1D ndarrays |
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90 | |
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91 | """ |
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92 | if qdist.__class__.__name__ == 'list': |
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93 | # Check whether we have a list of ndarrays [qx,qy] |
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94 | if len(qdist)!=2 or \ |
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95 | qdist[0].__class__.__name__ != 'ndarray' or \ |
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96 | qdist[1].__class__.__name__ != 'ndarray': |
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97 | raise RuntimeError, "evalDistribution expects a list of 2 ndarrays" |
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98 | |
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99 | # Extract qx and qy for code clarity |
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100 | qx = qdist[0] |
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101 | qy = qdist[1] |
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102 | #For 2D, Z = A + B * Y, |
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103 | # so that it keeps its linearity in y-direction. |
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104 | # calculate q_r component for 2D isotropic |
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105 | q = qy |
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106 | # vectorize the model function runXY |
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107 | v_model = numpy.vectorize(self.runXY,otypes=[float]) |
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108 | # calculate the scattering |
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109 | iq_array = v_model(q) |
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110 | |
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111 | return iq_array |
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112 | |
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113 | elif qdist.__class__.__name__ == 'ndarray': |
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114 | # We have a simple 1D distribution of q-values |
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115 | v_model = numpy.vectorize(self.runXY,otypes=[float]) |
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116 | iq_array = v_model(qdist) |
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117 | |
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118 | return iq_array |
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119 | |
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120 | else: |
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121 | mesg = "evalDistribution is expecting an ndarray of scalar q-values" |
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122 | mesg += " or a list [qx,qy] where qx,qy are 2D ndarrays." |
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123 | raise RuntimeError, mesg |
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124 | |
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125 | |
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126 | |
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127 | |
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128 | if __name__ == "__main__": |
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129 | l = Line() |
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130 | print "hello" |
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131 | |
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132 | # End of file |
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