Radiation Protection At Accelerator Facilities Matthew Quinn, PhD Radiation Physicist, Fermilab ESH&Q Section American Nuclear Society Student Section.

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Presentation transcript:

Radiation Protection At Accelerator Facilities Matthew Quinn, PhD Radiation Physicist, Fermilab ESH&Q Section American Nuclear Society Student Section University of Wisconsin, Madison November 20, 2014

Fermilab is America’s particle physics and accelerator laboratory Our vision is to solve the mysteries of matter, energy, space and time for the benefit of all. We strive to: lead the world in neutrino science with particle accelerators lead the nation in the development of particle accelerators and their use for scientific discovery advance particle physics through measurements of the cosmos Our mission is to drive discovery by: building and operating world- leading accelerator and detector facilities performing pioneering research with national and global partners developing new technologies for science that support U.S. industrial competitiveness.

Now (13.7 billion years) Stars form (1 billion years) Atoms form (380,000 years) Nuclei form (180 seconds) ??? (Before that) Nucleons form ( seconds) Quarks differentiate ( seconds?)

Fermilab Campus

Main Injector Fermilab Accelerators Linac Drift Tube Booster Tevatron Cockcroft Walton

Fermilab Detectors CDF DZero MiniBooNE MINOS

We want to protect people from: Normal running losses Accidental beam losses Activated components Activated air, soil and water What limits do we have to be concerned with? 10CFR835 (radiation workers) 5000(DOE)/1500(FNAL)mrem/y DOE Order (members of the public) 100mrem/y EPA regulations (environmental discharge) Goals of Radiation Protection

Basic Problem for Rad Protection

Can We Calculate Doses by Hand?

The primary tool for determining the amount of radiation reaching a given location is the stationary form of the Boltzmann equation. The density of radiation in a volume of phase space may change in 5 ways: Uniform translation; Collisions; Continuous slowing down; Decay; and Introduction; Radiation Transport

Y i is the number of particles of type i introduced by a source per unit area, time, energy, and solid angle; σ i is the absorption cross section for particles of type i.; d i is the decay probability per unit flight path of radioactive particles of type i ; S i is the stopping power for charged particles of type i (zero for uncharged particles); Q ij is the "scattering-down" integral, the production rate of particles of type i with a direction, an energy E at a location, by collisions with nuclei or decay of j -type particles having a direction at a higher energy E B ; Radiation Transport

Monte Carlo Methods Let a computer do this accounting. Select a random number, corresponding to a random distance the particle travels in a material. Cross sections for all possible processes determine the probabilities for interactions. Construct the history (series of interactions) for each particle. This includes the energy deposited in each material. Do this lots of times, but remember your simulation is only as good as your random number generator. Commonly used codes include: MARS, FLUKA, MCNP, EGS

Electron Interactions

Electron Doses

Synchrotron Radiation

Synchrotron Facilities

Hadron Interactions

Simple Cases

MaterialDensityRemoval Mean Free Path (grams cm-3)(grams cm-2) (cm) hydrogen STP9.00 x x 10 5 beryllium carbon aluminum iron copper lead uranium STP1.29 x x 10 4 water concrete (typical) silicon dioxide (quartz) plastics (polyethylene) Typical Shielding Materials

Variations of the dose equivalent per proton, H, on the longitudinal axis vs. depth Z in the shield for proton-induced cascades in CONCRETE of density 2.4 g cm-3. The curves are the result of CASIM calculations for incident proton momenta of 100 GeV/c, 1 TeV/c, and 10 TeV/c and FLUKA results for 10 GeV/c. Simple Cases

For muons (µ's) the situation is rather unique. The muon rest energy is MeV, The mean-life t =2.1970x10-6 s, The mean-life times the speed of light ct = m. Muon ranges are very long. Muons are far less susceptible to radiative effects. Muon Interactions

MERL pics

Labyrinths and Penetrations

The phenomenon, known as skyshine, is the situation in which the roof of some portion of the accelerator or an associated experimental facility is shielded more thinly than are the sides of the same enclosure that directly view the radiation source. Neutron skyshine has been encountered at nearly all major accelerators. Skyshine

Induced Activity

Environmental Protection

Air and water activity limits are set by the EPA. Fermilab is regulated by the Illinois EPA. Annual dose rate due air emissions to a maximally exposed individual are calculated using EPA CAP88 software. Activity from emission stacks and stack flow rate are inputs to this code, in addition to local meteorological data. The EPA limit is 10mrem/y for members of the public. Fermilab is well below this every year. Air doses in buildings and tunnels are governed by DOE limits. In both cases, ventilation systems are designed to allow activity to decay before it is released. Entrance to tunnels may be delayed to allow decay of airborne activity before work begins. 11C, 13N, 15O along with 41Ar (produced by thermal neutron capture) are the nuclides most frequently seen Air Protection

Surface water limits for Tritium : 1900pCi/ml (~100mrem/y) Drinking water limits for Tritium: 20pCi/ml (~4mrem/y) Sanitary sewer limit: 9500pCi/ml (5Ci annual total) Soil, geological media, and water in soil can be activated by proton beams. 3H, 7Be, 22Na, 45Ca, 46Sc, 48V, 51Cr, 54Mn, 55Fe, 59Fe, and 60Co are seen. A few isotopes (3H, 22Na, 45Ca, and 54Mn) can leach from soil into water. Calculations are done to make sure that experiments/facilities won’t exceed these limits. An analytical model is also used to calculate any possible flow to ground water in the area. Water Protection

Thank you