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remote_control_experiments:neutron_activation_of_ag [2023-10-03 10:19] Jon Peter Omtvedt |
remote_control_experiments:neutron_activation_of_ag [2023-10-03 12:09] (current) Jon Peter Omtvedt |
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| Deconvolution of a decay curve with two components\\ | Deconvolution of a decay curve with two components\\ | ||
| - | === Theory: Neutron Activation of Ag with a Pu/Be n-source === | + | ==== Theory: Neutron Activation of Ag with a Pu/Be n-source |
| //Neutron Source// | //Neutron Source// | ||
| Line 39: | Line 39: | ||
| I.e. for n-activiation of natural silver we will get: < | I.e. for n-activiation of natural silver we will get: < | ||
| \\ | \\ | ||
| - | === Experimental | + | ==== Experimental |
| - | //Transport Track and Shielding//\\ | + | //Transport Track//\\ |
| The Pu/Be source is placed inside paraffin blocks (for slowing down the neutrons to thermal energies). A slide with a holder for the silver plate is pushed back and forth along a track that is 3 m long. One end of the track is inside the paraffin blocks with the n-source. The other end of the track is positioned above a NaI(Tl) detector that measures gamma radiation. A one meter thick concrete wall is separating the n-source and the NaI(Tl) detector to protect the detector (and it's operator) from the neutrons. The track goes through this wall at an angle in such a way that there the radiation around the n-source are not able to escape through the wall. | The Pu/Be source is placed inside paraffin blocks (for slowing down the neutrons to thermal energies). A slide with a holder for the silver plate is pushed back and forth along a track that is 3 m long. One end of the track is inside the paraffin blocks with the n-source. The other end of the track is positioned above a NaI(Tl) detector that measures gamma radiation. A one meter thick concrete wall is separating the n-source and the NaI(Tl) detector to protect the detector (and it's operator) from the neutrons. The track goes through this wall at an angle in such a way that there the radiation around the n-source are not able to escape through the wall. | ||
| - | Concrete is not very good at shielding against neutrons, but will reduce gamma radiation fields significantly. We therefore must absorb the neutrons before they enter the concrete shielding wall. The absorption typically will utilize a (n,gamma) reaction. I.e. the neutrons are captured and energetic gamma-radiation is emitted. | + | // |
| + | Concrete is not very good at shielding against neutrons, but will reduce gamma radiation fields significantly. We therefore must absorb the neutrons before they enter the concrete shielding wall. The absorption typically will utilize a (n,gamma) reaction. I.e. the neutrons are captured and energetic gamma-radiation is emitted. | ||
| - | A practical way to put boron around the n-source is to dispersed e.g. boron acid in molten paraffin and cast large shielding blocks. The combination of paraffin and boron will thermalize and capture the neutrons efficiently. These blocks | + | A practical way to put boron around the n-source is to dispersed e.g. boron acid in molten paraffin and cast large shielding blocks. The combination of paraffin and boron will thermalize and capture the neutrons efficiently. These blocks |
| + | |||
| + | The advantage of using borate paraffin, is that about 20% of the natural boron is < | ||
| + | |||
| + | The picture below shows the borate | ||
| {{: | {{: | ||
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| {{: | {{: | ||
| - | In this picture you can also see the vacuum control valves that is pushing the silver disc back and forth during your experiments. | + | In this picture you can also see the vacuum control valves that is pushing the silver disc back and forth during your experiments. Through the mirror you also get a glimpse of the red slide for the silver disk. The webcam is positioned to providing a better picture of this and you enable you to see when the silver disk is in the detector position. |
| - | Perform five irradiations with the following times: 12, 24, 48, 72, 144 s and measure the resulting decay curves of the two silver isotopes. | + | ==== Experimental Procedure ==== |
| - | It is important that you let the silver decay before you perform the subsequent irradiations, | + | |
| - | \\ | + | You should perform at least five irradiations. The following durations are suggested: 12, 24, 48, 72, 144 s. You can add measurements if you have time. For each irradiation you will measure gamma radiation between 500 and 750 keV as a function of time. The measurement is provided as number of counts per a preset time interval. The system will automatically measure a sequence of preset intervals. This gives you a measure sequence reflecting the disintegration of the silver isotopes induced by the n-irradiation. |
| - | __How to measure | + | Your web page to control |
| - | // | + | {{: |
| - | For this part of the exercise, you will use a NaI detector connected to a Multi-Channel Analyzer (MCA) to determine the disintegration rate of the n-activated silver. | + | |
| - | // | + | (click on the picture |
| - | This description assumes you have the Maestro MCA software from ORTEC. If you are using an alternative system, you will have to consult the manual to figure out how to use it. The procedure should not be very different, though.\\ | + | |
| - | We want to make successive 20-s measurements followed by 120-s ones to determine | + | |
| - | However, with a modern system this tiresome procedure can be automated: In Maestro jargon you do this by preparing a job-description file (it would be called a script file or batch file in most other software). This file contain all the instructions | + | |
| - | Since the commands execute very rapidly, you will also be able to spend practically all the time actually counting, something witch is not possible if you are doing everything manually. | + | |
| - | Job-description file: | + | // |
| - | set_preset_real 20\\ | + | For each irradiation you do, you should continue measuring until the number of counts fluctuate around the background radiation level in the lab. Therefore, before you start irradiations you should perform a background measurement. The easiest way to do this is to select e.g. a 300 sec preset duration for the first row in the table and start counting. Once the system finishes with the first measurement and start measuring counts for the second row in the table you can stop and write down the number of counts obtained for the first row. You then divide the counts by the duration to obtain your background count rate in cps (counts per second). |
| - | loop 7\\ | + | |
| - | clear\\ | + | |
| - | | + | |
| - | wait\\ | + | |
| - | save m: | + | |
| - | end_loop\\ | + | |
| - | set_preset_real 120\\ | + | // |
| - | loop 7\\ | + | Make sure you have reset the counting duration after the background measurement to whatever you have selected (probably 20 sec). You can now start performing irradiations. Select a preset time in the irradiation control box (to the left) and push the start irradiation button. In the video feed you will see that the slide with the silver disc disappears - it is sent to the neutron irradiation position on the other side of the concrete wall. There is a sensor inside that keeps track of the actual irradiation time. There is also an irradiation indicator light on the control panel. As soon as you see the slide back on top of the detector you start counting by clicking the start counting button (make sure you have cleared the counters before you started the irradiation). The system will now automatically fill in counts in the table and update the start time for each individual measurement interval. Let it run until you are certain you are only measuring background. Write down all the results before clearing the counter for the next irradiation. |
| - | clear\\ | + | |
| - | | + | |
| - | wait\\ | + | |
| - | save m: | + | |
| - | end_loop\\ | + | |
| - | set_preset_real 300\\ | + | Repeat the procedure above for all your irradiation times. This will conclude the experimental part of your experiment. Remember that if you start an irradiation that somehow did not work out as expected (e.g. wrong preset time) you // |
| - | clear\\ | + | |
| - | | + | |
| - | | + | |
| - | save m: | + | |
| - | This job-file will perform 8 20-s measurement, | + | ==== Plotting the Measured Data ==== |
| - | \\ | + | Use a high-quality data plotting |
| - | // | + | Notice that you always shall use the 1/3 of the time into each measurement |
| - | The MCA will save spectra containing counts vs. energy. The two interesting gamma-rays from the n-activated silver will overlap and you will not be able to differentiate between them in the NaI spectra. Thus, we will simply | + | |
| - | The procedure for measuring | + | |
| - | -Measure a background spectrum for as long as possible if you have not already done this. | + | |
| - | -Get the irradiated silver disk and put it as quickly as possible on top of the detector. | + | |
| - | -Start the job-file and note down the time between end-of-irradiation and starting the job-file. | + | |
| - | -Now, sit back and relax! Alternatively (better), if the job-file | + | |
| - | | + | |
| - | From the spectra you should get the following data (by opening | + | For each irradiation interval plot your data as follows: |
| + | * For each data point calculate | ||
| + | * Enter your data in a table ("worksheet" | ||
| + | * Plot the data - does it look OK? If not, find the error. Your measurement points should lie on a line that gradually decay in a smooth way (within statistical uncertainty). | ||
| - | Alternative procedure: Select | + | ==== Deconvoluting |
| - | \\ | + | Notice: |
| - | \\ | + | |
| - | __Analyzing a two-component Decay curve__\\ | + | |
| - | \\ | + | |
| - | Use a high-quality data plotting and fitting program (e.g. Origin) to analyze the data. The fitting '' | + | |
| - | Notice | + | |
| - | -For each data point calculate the net count (gross count - background count), the uncertainty of the net count (based on uncertainty of both the gross count and the background count). You might want to use e.g. MS Excel or similar for doing this. | + | |
| - | -Enter your data in a table (" | + | |
| - | -Plot the data - does it look OK? | + | |
| - | \\ | + | |
| //Manual Method//\\ | //Manual Method//\\ | ||
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| //Automated Method//\\ | //Automated Method//\\ | ||
| - | Use the Origin data-fitting functionality to determine the measured half-life of both components simultaneously. | + | Use your plotting programs |
| - | " | + | |
| \\ | \\ | ||
| - | __Analyzing | + | ==== Analyzing |
| - | From analyzing the decay curves for the different irradiation times (12, 24, 48, 72, and 144 s) you should have five R< | + | From analyzing the decay curves for the different irradiation times (e.g. 12, 24, 48, 72, and 144 s) you should have a corresponding number of R< |
| - | | + | |
| - | | + | |
| - | | + | |
| - | | + | |
| - | | + | |
| - | + | ||
| - | \\ | + | |
| + | Notice: Again, the above description is not very detailed. Your teacher will instruct how your are supposed to do this for your particular exercise with the RoboLab system. | ||
| - | ==== Questions for the students ==== | ||
| - | Use the cross-sections from the nuclear chart, the half life and a thermal neutron-flux of 2*103 n/ | ||
| - | Determine what kind of gamma radiation to expect from the silver isotopes produced in the irradiation and their associated relative intensity (e.g. from Berkeley/ | ||
email: mst@evalion.cz | tel: +420 224 358 331 | Copyright © 2021 A-CINCH
This project has received funding from the Euratom research and training programme 2019–2020 under grant agreement No. 945301.