Table of Contents
Name | Direction | Type | Default | Description |
---|---|---|---|---|
InputWorkspace | Input | MatrixWorkspace | Mandatory | An input workspace. |
GroupingPattern | Input | string | See the GroupingPattern documentation of GroupDetectors. | |
Tau | Input | number | 0 | The count rate coefficient. |
OutputWorkspace | Output | MatrixWorkspace | Mandatory | An output workspace. |
This algorithm corrects for detector dead time. The multiplicative correction is defined as:
where is the dead time coefficient in
and
is the total count rate in
.
The correction can be calculated for groups of pixels specified. Check the GroupingPattern in GroupDetectors.
If no grouping is specified, correction will be calculated on pixel by pixel bases.
First the counts are integrated over all the time-of-flight channels, if there are more than one.
Then for each group the counts of the pixels are summed.
This results in a total count rate for the group, which is then put in the formula to calculate the correction.
Then counts in each pixel are scaled up by the correction corresponding to the group that the pixels are in.
Note that the input workspace must be normalised by acquisition time before passing to the algorithm.
If saturation is achieved, i.e. , the correction is set to infinity.
Example - DeadTimeCorrection
CreateSampleWorkspace(OutputWorkspace='in', Function="Powder Diffraction")
DeadTimeCorrection(InputWorkspace='in', OutputWorkspace='out', Tau=0.0001, GroupingPattern='0-99,100-199')
Divide(LHSWorkspace='out', RHSWorkspace='in', OutputWorkspace='corr')
print("Correction is {0:.3f}".format(mtd['corr'].readY(0)[0]))
Output:
Correction is 1.376
Categories: Algorithm Index | CorrectionFunctions
C++ source: DeadTimeCorrection.cpp (last modified: 2018-12-07)
C++ header: DeadTimeCorrection.h (last modified: 2018-12-03)