Difference between revisions of "Se170063 Thin Window Analysis"
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− | In order to try to pin down the ratio of pure selenium to the selenium in the soil, try using a 2 channel window to find the signal. The error in the signal will be found by integrating a gaussian over the window and finding the error by expanding sigma by its own error. | + | In order to try to pin down the ratio of pure selenium to the selenium in the soil, try using a 2 channel window to find the signal. The error in the signal will be found by integrating a gaussian over the window and finding the error by expanding sigma by its own error. |
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||Expanded Window || | ||Expanded Window || | ||
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− | ||Peak Amplitude || | + | ||Peak Amplitude || |
|- | |- | ||
− | ||Given Max In Window || | + | ||Given Max In Window || |
|- | |- | ||
||Thin Window Counts|| | ||Thin Window Counts|| |
Revision as of 17:57, 2 November 2017
In order to try to pin down the ratio of pure selenium to the selenium in the soil, try using a 2 channel window to find the signal. The error in the signal will be found by integrating a gaussian over the window and finding the error by expanding sigma by its own error.
400 <t< 640 sec | 1100 < t < 1360 sec | 1875 < t < 2150 | 2650 < t < 2930 sec | 3400 < t < 3690 sec | 4120 < t < 4400 sec | 4840 < t < 5130 sec | |
Thin Window | |||||||
Original Window | |||||||
Expanded Window | |||||||
Peak Amplitude | |||||||
Given Max In Window | |||||||
Thin Window Counts | |||||||
Gaussian Integrated over Thin Window |