304-fitparameter #305
@ -133,7 +133,7 @@ class QAsciiReader(QtWidgets.QDialog, Ui_ascii_reader):
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if self.column_checkBox.isChecked() and self.line_spinBox.isEnabled():
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header_line = self.reader.header[self.line_spinBox.value()-1]
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header_line = header_line.strip('\n\t\r, ')
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header_line = re.sub(r'[\t ;,]+', ';', header_line)
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header_line = re.sub(r'[\t, ;]+(?!\w*})', ';', header_line)
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self.ascii_table.setHorizontalHeaderLabels(header_line.split(';'))
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@ -49,7 +49,7 @@ class AsciiReader:
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with self.fname.open('r') as f:
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for i, line in enumerate(islice(f, len(self.header)+len(self.lines), num_lines)):
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line = line.strip('\n\t\r, ')
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line = re.sub(r'[\t ;,]+', ';', line)
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line = re.sub(r'[\t, ;]+(?!\w*})', ';', line)
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line = line.split(';')
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try:
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@ -146,10 +146,11 @@ class AsciiReader:
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raw_data = raw_data.reshape((1, *raw_data.shape))
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if len(x) == 0 or raw_data.shape[2] == 1:
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_temp = np.zeros((raw_data.shape[0], raw_data.shape[1], raw_data.shape[2]+1))
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_temp[:, :, 0] = np.arange(raw_data.shape[1])
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_temp[:, :, 1:] = raw_data
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raw_data = _temp
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raw_data = raw_data.reshape(raw_data.shape[0], raw_data.shape[2], raw_data.shape[1])
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# _temp = np.zeros((raw_data.shape[0], raw_data.shape[2], raw_data.shape[1]))
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# _temp[:, :, 0] = np.arange(raw_data.shape[1])
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# _temp[:, :, 1:] = raw_data
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# raw_data = _temp
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if y:
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y = [i+1 for i in y]
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@ -116,7 +116,7 @@ class Peschier:
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name = 'Diffusion + Cross-Relaxation'
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type = 'Diffusion'
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equation = r'Diffusion with cross-relax f(ast) \rightarrow s(low)'
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params = ['M_{0}', 'D', 'T_{1,f}', 'T_{1,s}', 'k', 'p_{f}', 't_{ev}', 'g']
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params = ['M_{0}', 'D', 'T_{1f}', 'T_{1s}', 'k', 'p_{f}', 't_{ev}', 'g']
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bounds = [(0, None), (0, None), (0, None), (0, None), (0, None), (0, None)]
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choices = [(r'\gamma', 'nucleus', gamma)]
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@ -75,7 +75,7 @@ class TwoSatRecAbsolute:
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type = 'Relaxation'
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name = 'Two-step relaxation (abs. int)'
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equation = r'M_{0} + \Sigma \DeltaM_{i}(1-exp(-(x/T_{1,i})^{\beta_{i}}))'
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params = [r'\DeltaM_{1}', 'T_{1,1}', r'\beta_{1}', r'\DeltaM_{2}', 'T_{1,2}', r'\beta_{2}', 'M_{0}']
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params = [r'\DeltaM_{1}', 'T_{11}', r'\beta_{1}', r'\DeltaM_{2}', 'T_{12}', r'\beta_{2}', 'M_{0}']
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choices = [('Type', 'is_inv', {'Saturation': False, 'Inversion': True})]
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bounds = [(0, None), (0, None), (0, 1), (0, None), (0, None), (0, 1), (None, None)]
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@ -92,7 +92,7 @@ class TwoSatRecRelative:
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name = 'Two-step relaxation (rel. int)'
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equation = r'M_{0} + \DeltaM[R(1-exp(-(x/T_{1,1})^{\beta_{1}})) + \n'\
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r'(1-R)(1-exp(-(x/T_{1,2})^{\beta_{2}}))]'
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params = [r'\DeltaM', 'M_{0}', 'T_{1,1}', r'\beta_{1}', 'T_{1,2}', r'\beta_{2}', 'R']
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params = [r'\DeltaM', 'M_{0}', 'T_{11}', r'\beta_{1}', 'T_{12}', r'\beta_{2}', 'R']
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choices = [('Type', 'kind', {'Saturation': 'sat', 'Inversion': 'inv'})]
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bounds = [(0, None), (None, None), (0, None), (0, 1), (0, None), (0, 1), (0, 1)]
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