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Accelerator technique FYSN 430 Fall 2008
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Syllabus Task: determine all possible parameters for a new accelerator project Known: Scope of physics done with an accelerator Needed –Accelerator type –Building –Devices…
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Physics case Nuclear physics Study of neutron rich isotopes Study of heavy isotopes Nuclear reactions Applications Isotope production with protons Radiation damage tests (SEE) Possible future plans ?
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Relevant parameters Accelerated isotopes Beam energies (low and high) Beam intensities Other beam properties –Emittance –Time structure –…
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Coulomb barrier for fusion reactions (production of heavy isotopes) For fusion reactions the repulsive Coulomb barrier has to be overcome Coulomb force Coulomb potential that q 1 feels
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r1r1 r2r2 r C = r 1 + r 2 q 1, A 1 q 2, A 2
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Distance at which nuclei touch each other Coulomb energy at r c
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Examples Fe + Pb A 1 = 56, Q 1 = 27 A 2 = 208, Q 2 = 82 W C = 272.5 MeV or 4.9 MeV/u for Fe C + Sn A 1 = 12, Q 1 = 6 A 2 = 120, Q 2 = 50 W C = 49.8 MeV or 4.15 MeV/u for C
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Note! Remember also recoil: The compound nucleus moves due to recoil Conservation of momentum: Kinetic energy of the recoil
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Total kinetic energy (lab. Frame) needed for the projectile E proj =E coul +E recoil Usually a small correction Rule of thumb: E proj, lab /A proj = 5 MeV/u
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Proton induced fission Reaction (e.g.) proton + U Coulomb wall approx. 15.4 MeV p- induced and n- induced
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Mass distribution Higher proton energy
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High LET beams
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Low energy limit Are energies below 5 MeV/u interesting? No fusion Advantage: Coulomb excitation Ask the physicists for the lower limit E.g. 40 MeV 40 Ar: 1 MeV/u
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Beam intensities Isotope production –High (100 A) Nuclear spectroscopy –A few pna – a few p A SEE tests –100 particles/s (aA) and more
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Some limits Energy –Protons: 1-100 MeV –Other ions: 1- nx10 MeV/u Intensity –aA – 100 A
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Possible accelerators Linear accelerator –Wideröe –Alvarez –Electrostatic (Tandem) Cyclotron –Super conducting vs. conventional Synchrotron
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