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LINAC Beamstop measurement using passive area radiation monitors to confirm FLUKA dose calculations for Top-Up safety analysis Brian Bewer Canadian Light Source RadSynch17 2017 04 20 Introduction The Canadian Light Source is a third


  1. LINAC Beamstop measurement using passive area radiation monitors to confirm FLUKA dose calculations for Top-Up safety analysis Brian Bewer Canadian Light Source RadSynch17 2017 – 04 – 20

  2. Introduction The Canadian Light Source is a third generation synchrotron which has been open for users since May 2005. To date the CLS has operated the storage ring in decay mode, but to remove the disruption in scientific experiments both for the time it takes to reinject and the thermal instability in optics components that results, we plan to transition to Top-Up. At the moment the storage ring operates at a maximum of 250mA, though the original design was for 500mA.

  3. A decision to use Monte Carlo The original shielding design was done using the analytical equations from Swanson’s work (1979 IAEA No 188 report) and the subsequent updates to that work performed by Moe at the Advanced Photon Source (1997 LS-295). We had wanted to measure directly some of the worst case radiation conditions to test the shielding on our way to Top-Up, but the accelerator group can not guarantee the perfect worst case failure positioning and alignment. Without the ability to test exactly the worst cases identified in the safety analysis a reliable way for all the beamlines to be evaluated was needed. So as others have done a Monte Carlo approach was chosen. Simulations would be performed using the FLUKA software package which has become standard for this kind of analysis (USRBIN – Dose-EQ). However this leads to a problem, since the FLUKA program is so intricate and versatile how can we be sure that we have the correct settings (Neutrons, photon and electron interactions, transport cut-offs, etc.)?

  4. Starting From Scratch

  5. First Consideration What level of detail should go into the model geometry? We want the least amount of detail that gives a reliable result.

  6. FLUKA Settings ‘New-Defaults’ settings were used, as well as, the photonuclear reactions card and the decay length bias card. EMF-CUT cards were defined for electron and photon production and transport thresholds. They were set to 150keV and 5keV respectively to reflect the detectible limits of the OSL being used in the measurement. USRBIN was used to score dose and AUXSCORE was used to separate the photon and neutron components of the dose.

  7. Our Test Case At the end of the 250MeV LINAC where the electron beam is turned to go into the booster ring there is a beam stop. Unlike a beamline front end which has many components in and around the beam this is simple and has relatively few components in the vicinity. We are therefore able to collide a known number of electrons at a known energy into this position. Using monitors we can measure the radiation created and compare this with the FLUKA results for a simple geometry.

  8. The Ta type passive area monitors supplied by Landauer dosimetry service were used. ( D eep D ose E quivalent) Measured Values [mSv] ( F ast N eutron Dose) 40.91 28.13 50.30 58.30 91.32 69.10 13.54 28.84 1.10 3.50 41.33 13.5 35.62 52.7 90.78 93.2 18.96 86.43 4.00 83.20 32.80 6.40 42.25 27.70 24.64 51.20

  9. ( D eep D ose E quivalent) ( F ast N eutron Dose) Measured Values [mSv] 26.64 72.7 98.6 73.1 92.65 65.1 76.38 62.4 14.76 21.49 29.36 39.48 49.04 52.73 44.43 2.10 3.20 6.00 10.80 17.30 33.70 49.8 25.15 58.3

  10. FLUKA Monte Carlo Geometry A simple model of the transport pipe and beam dump was created leaving out the surrounding support structures and accelerator components.

  11. FLUKA Results To plot the FLUKA results with the measured values obtained from the OSL dosimeters a scaling factor was needed as the values reported by Landauer were in mSv and the values reported by FLUKAs ‘Dose-Eq’ USERBIN scoring was pSv per primary. Using the average current of the LINAC which was 6.3nA the number of primaries was 6.2nC/s x 274s = 1.7µC or 1.06e13 electrons. Also needed is a 1.0e-9 factor to convert from pSv to mSv units.

  12. Examination of the Results

  13. Our Mystery A check of the experimental and Monte Carlo dose contributions shows that the neutron dose is matched fairly well, but there is a gap in the photon dose contribution.

  14. A check of the data from the side of the beamstop shows the same gap in photon dose as the data from the top of the beamstop.

  15. Front Dosimeters

  16. Electron Beam Alignment

  17. Centering of beamstop

  18. Further Refinement The initial results from the FLUKA model did not match the experimentally measured values for photon dose, but did agree well for the neutron values. Some of the things tried so far to reconcile this disparity have been: 1) The presence of addition components around the beamstop which could be a source of secondary scatter was investigated. 2) Beam property parameters have been reviewed and variations attempted Energies, distribution, position • Beam properties, Size, Divergence, Path • 3) Electron and photon transport cut-offs were lowered to see any change. 4) The composition of the centre of the beamstop has been modeled as different materials. 5) Dose conversion coefficients will be examined next.

  19. Energy Spectrum of Dose Contributors With the calculated energy spectrum of the photons and neutrons scored a manual check of the dose conversion factors will be performed.

  20. Conclusions The LINAC beamstop measurement has been a rigorous test of the • agreement between the experimentally measured values using Luxels and FLUKA Monte Carlo predictions. The neutron dose predicted by FLUKA matches the measured dose well, but • the photon dose contribution is not in agreement yet. Once suitable FLUKA settings are determined for the LINAC measurement • the exact same software configuration will be used for other radiation problems in the facility, like beamlines with shutter open storage ring injections and these results will be relied upon to guide safety decisions. The most pressing question is what would be the maximum possible • radiation field outside a primary optical enclosure for a miss-steered electron bunch injected into a beamline front end.

  21. Beamline modeling Shielding geometry of the HXMA beamline at the CLS 1nC injected electron pulse enters the POE.

  22. Acknowledgements • Funding – Canada Foundation for Innovation – Natural Sciences and Engineering Research Council • People – Grant Cubbon – Darin Street – Xiaofeng Shen – Les Dallin – Mohamed Benmerrouche

  23. A Geometry Bias to Look For

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