EUROPEAN UNION GOVERNMENT OF ROMANIA Structural Instruments 2007-2013 Sectoral Operational Programme „Increase of Economic Competitiveness” “Investments for Your Future” Extreme Light Infrastructure – Nuclear Physics (ELI-NP) - Phase I Project co-financed by the European Regional Development Fund Geant4 simulations on Compton scattering of laser photons on relativistic electrons Carphatian Summer School of Physics 2014 Dan Mihai FILIPESCU – ray beams The ray beam are produced by the inverse Compton scattering of laser photons from relativistic electrons. • Energy E L Ee Electron Beam Laser e e E L 1 cos L 1 cos L E e Continuous spectrum! Important parameters in the equation: 1. Electron energy 2. Laser photons energy Experimental facility NewSUBARU – GACKO • Electron energy injection from LINAC : 1 GeV; • Electron energy in New SUBARU storage ring: 0.5 – 1.5 GeV; • Electron beam intensity in storage ring: 500 mA; • Linearly polarized and unpolarized beam; •Gamma energy: – 7 – 34 MeV using Nd doped ZVO4 laser (1.064 m & 0.532 m corresp. to I-st & II-nd harmonics) – 1 – 4 MeV using CO2 laser (10.59 m); • Collimated gamma flux (3 mm collimator) : 5·106 /s (E/E = 5% FWHM) for 200 mA storage current and 4.2 W Nd laser input; • Distance between the interaction point and the collimator: 19 m. • Gamma pulse width - 60ns at 30kHz for 1064nm wave length - 55ns at 30kHz for 532nm. Energy spectra of Laser Compton Scattered (LCS) γ-ray beam After collimation the LCS-γ ray beam becomes quasi-monochromatic. NewSUBARU typical energy resolution: 2-3% . Energy spectra of collimated LCS beam depends on: • Energy resolution of electron beam • Energy resolution of laser beam • Twiss parameters of electron beam • Spatial distribution of laser beam Continuous spectrum! Photon neutron cross section measurements We performed a systematic measurement of photoneutron cross sections for stable Sm isotopes in the vicinity of four radioactive Sm nuclei. The radioactive Sm nuclei belong to the second peak of fission products centered around A ∼ 140 in the fission of nuclear fuels, 235U and 239Pu. 151Sm is a (n,γ) / β decay branching point in the s-process nucleosynthesis. The photoneutron emissions studied constitute a part of the reaction network of the pprocess nucleosynthesis in which photodisintegration plays a primary role in reprocessing the preexisting nuclei produced by the s-process and r-process. Photoneutron cross sections for two odd-N nuclei, 147Sm and 149Sm, are measured for the first time. Those for 144Sm represent the destruction cross section for the p-process nucleus. Effect on photoneutron cross section measurements Non-monochromatic corrections Monochromatic approximation Taylor expansion of c.s. Taking into account beam energy distribution LCS γray beam energy profile measurements • Large volume LaBr3(Ce) detector 4 4 inch; • Spectra was measured at low laser power; • Incident LCS γ-ray spectra were obtained by reproducing with Geant4 simulations the LaBr3(Ce) spectra. LCS γray beam energy profile measurements • Not all experimental spectra could be reproduced with the original LCS source simulation code, EGS4, for either: • Specific electron beam parameters (bad emittance values, high beam divergence) • Specific collimation geometries LCS γray beam energy profile measurements • Good reproduction of LCS experimental spectra for various electron beam emittance and beam size parameters and also for various collimation geometries using the Geant4 code. Corrected photoneutron cross sections Laser scattering on electrons Laboratory frame system (xe, ye, ze) Taken from C. Sun PhD. Thesis Klein-Nishina random generator for GEANT4 E (MeV) 0 1 2 3 4 5 3500 3000 2500 2000 1500 1000 500 5000 0 4000 3000 2000 1000 0 0 20 40 60 80 100 (mili grad) 120 140 160 180 Laser scattering on electrons Electron rest frame coordinate system (x’e, y’e, z’e) Scattered photon energy in the electron rest frame coordinate system (x’e, y’e, z’e) is: and it is in the range of: The differential cross section is given by: Taken from C. Sun PhD. Thesis Compton scattering of laser photons on relativistic electrons from Laboratory frame coordinate system (xe, ye, ze) to Electron rest frame coordinate system (x’e, y’e, z’e) Taken from C. Sun PhD. Thesis Radii of electron and laser beams in the interaction region from the long straigth beamline in the electron storage ring NewSUBARU K Horikawa et. Al, NIM A 618 (2010) Electron beam Twiss parameters Electron beam emittance: Drift space coordinates and Twiss parameters: Laser modeling Schematic view of laser beam transverse beam size (hyperbolic dependence along the beam axis) w0 = beam size at focal point zR = b/2 = Rayleigh length Assuming a Gaussian beam, the laser intensity distribution is expressed as: Simulation procedure Generate interaction point: - choose a z coordinate randomly - generate transverse coordinates given by electron beam Twiss parameters - compute laser beam intensity distribution for interaction point Generate electron and laser Lorentz vectors: - apply rotations and Lorentz transformation described ahead - compute Gamma photon Lorentz vector using Klein Nishina formula - apply the inverse rotations and Lorentz transformation to gamma photon Propagate Gamma photon through matter: - increment an energy histogram with the share given by the laser beam intensity distribution computed above. Gamma source geometry Effect of linear polarization on gamma beam spot Laser beam polarization Stokes parametres Laser beam polarization Stokes parameters transformation Polarization setup Gamma ray beam spot size Acknowledgements: • Hiroaki Utsunomiya • Florin Rotaru • Octavian Sima • Madalina Boca • Ioana Adriana Gheorghe • Franco Camera
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