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X-ray Generation in Plasma Using Laser-Accelerated Electrons Rahul Shah, F. Albert, R. Fitour, K. Taphuoc, and A. Rousse Laboratoire d’Optique Appliquée (LOA) LOA laser (similar to what we will see at NN)
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Intense Light Fields Cause Electron Motion Along Propagation Direction Z+ - Bound Atomic Optics Light magnetic field negligable Non-linearities arise from atomic potential longitudinal transverse both transverse and longitudinal 0 1a 0 ~1a 0 1 a Relativistic Optics Magnetic field causes electron moves in direction of light wave Non-linearities for free electrons Relativistics harmonics, Effective force manipulates plasma a0~E/ωa0~E/ω
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1. Ultrafast studies (femtosecond) ~Å~Å Bright and Short-Pulse X-rays for Diffraction, Imagery, and Diagnostic
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1. Ultrafast studies (femtosecond) ~Å~Å Bright and Short-Pulse X-rays for Diffraction, Imagery, and Diagnostic x-ray (normal) phase-contrast x-ray 2. Phase Contrast X-rays of laser-fusion interaction Be shellfuel layer
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1. Ultrafast studies (femtosecond) ~Å~Å Bright and Short-Pulse X-rays for Diffraction, Imagery, and Diagnostic x-ray (normal) phase-contrast x-ray 2. Phase Contrast X-rays of laser-fusion interaction Be shellfuel layer 3. Diagnostic of process (laser-wakefield acceleration) 1 mm z simulation 1 wave e - laser electron energy ~10 µm trapped e - 1 A. Pukhov and J. Meyer-ter-Vehn Appl. Phys. B, 74, (2002)
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magnetic field electron ρ (radius of curvature) Synchrotron Radiation Broad spectrum, narrow beam, 10-100 picoseconds E X-ray γ 3 /ρ keV hν m GeV e - laser solid x-rays electrons Laser on solid targets/K α femtosecond but low-brightness electron Relativistic Electrons Provides Desirable X-ray Qualities Absent in Line-emission Sources
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Laser Wakefield Acceleration Provides MeV-GeV Electrons in Millimeters + + + + + + + + + + + - - - + - - - - - - - - laser plasma - 10 µm 100 GeV/m Electrons pushed by laser force Pulled back by ions creating plasma wave Electrons accelerated by electrostatic field, 3 orders larger than conventional
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Laser Wakefield Acceleration Provides MeV-GeV Electrons in Millimeters 1 mm + + +++++ + ++ + -- - + -- - - - - - - laser plasma - 10 µm 100 GeV/m Experimentally simple Various regimes;varying energies State of the art: GeV, tunable and monochromatic x y < 1° fluorescent screen electron beam
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Relativistic Harmonics Laser & Plasma Can Generate Low-divergence Ultrafast X-rays from Laser-Accelerated Electrons Laser overlaps accelerating electrons Light intensity causes free-electron harmonics
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Laser & Plasma Can Generate Low-divergence Ultrafast X-rays from Laser-Accelerated Electrons Laser creates ionic cylinder Plasma field causes synchrotron radiation from accelerating electrons Synchrotron Radiation due to Plasma
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Synchrotron motion in Plasma Laser & Plasma Can Generate Low-divergence Ultrafast X-rays from Laser-Accelerated Electrons ion field ρ (radius of curvature) relativistic electron Relativistic electrons collimate radiation Synchrotron radiation Relativistic Harmonics
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longitudinal transverse both transverse and longitudinal 0 1a 0 ~1a 0 1 a Relativistic Harmonics laser plasma θ (deg) normalized intensity a 0 =0.01 rest electron Relativistic Intensity results in higher order radiation fundamental 6 th harmonic 11 th harmonic 16 th harmonic
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longitudinal transverse both transverse and longitudinal 0 1a 0 ~1a 0 1 a Relativistic Harmonics laser plasma θ (deg) normalized intensity a 0 =2 rest electron Relativistic Intensity results in higher order radiation Previously 2 nd, 3 rd reported fundamental 6 th harmonic 11 th harmonic 16 th harmonic
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longitudinal transverse both transverse and longitudinal 0 1a 0 ~1a 0 1 a Relativistic Harmonics laser plasma θ (deg) normalized intensity a 0 =2 1 MeV electron copropagating fundamental 6 th harmonic 11 th harmonic 16 th harmonic Relativistic Intensity results in higher order radiation Energetic electrons result in forward peaking
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Relativistic Harmonics: Experimental Setup Laser parameters: 400 fs, 1.053 µm, 2 J laser plasma
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Relativistic Harmonics: Experimental Setup Laser parameters: 400 fs, 1.053 µm, 2 J laser plasma
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Even Harmonics Consistent with Relativistic Process Relativistic harmonics Linear n e scaling, even orders He at a~2, linear polarization ≈5x10 18 e - /cm -3 13 th harmonic 12 11 wavelength source image Atomic harmonics n e 2 scaling, no even orders Signal vs. Density laser plasma
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I = 5x10 17 W cm - 2 n = 10 18 cm -3 Linear Pol. I = 4x10 18 W cm -2 n = 10 19 cm -3 Circular Pol. RELATIVISTIC i. Even orders ATOMIC i. Odd orders only Relativistic Process Occurs with Circular Polarization laser plasma
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I = 5x10 17 W cm - 2 n = 10 18 cm -3 Linear Pol. I = 4x10 18 W cm -2 n = 10 19 cm -3 Circular Pol. laser plasma RELATIVISTIC i.Even orders ii.Lin/Circ polarization ATOMIC i.Odd orders only ii.Lin pol. only Relativistic Process Occurs with Circular Polarization
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I = 5x10 17 W cm - 2 n = 10 18 cm -3 Linear Pol. I = 4x10 18 W cm -2 n = 10 19 cm -3 Circular Pol. 4 μm focal spot laser plasma RELATIVISTIC i.Even orders ii.Lin/Circ polarization iii.Generate only at focus ATOMIC i.Odd orders only ii.Lin. pol. Only iii.Large volume of generation Relativistic Process Occurs with Circular Polarization
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1112 source slit grating detector wavelength image laser plasma Angular Profile Shows Role of Accelerated Electrons Take into account energetic electrons and divergence of laser and electrons Using a 0 ~6 (10x more power) order 100 harmonic radiation observed. Angular profile similarly depended on 1 MeV electrons.
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Banerjee et. al. POP 20:182, 2003 Taphuoc et al. PRL 91: 195001, 2003 laser plasma Relativistic High Harmonics 1,2 Laser light itself creates non-linearity in electron motion Observe characteristics in the radiation supporting relativistic harmonic generation Laser-accelerated electrons collimate radiation X-rays though would require a 0 ~10, and the higher harmonics have even broader angular distribution…
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Synchrotron radiation 1 50 GeV electrons, n e ~10 14 /cm 3, 5-30 keV x-rays E x-ray γ 2 n e r 0 X-ray Generation from Electron Beam Propagation in a Plasma Beam coulomb field repels ambient electrons Electron beam self charge and magnetic force cancel 1 Esarey et. al. PRE 65,056505, 2002 amplitude Joshi, et. al. Phys. Plas., 9:1845, 2002. plasma D. Whittum. Physics of Fluids B, 4:730, 1992 Ion channel r0r0 F=mω p 2 r/ 2 laser plasma
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Laser-plasma Accelerates & Generates Synchrotron Radiation PIC after 2 mm propagation hω c /2 = 5 x 10 -24 γ 2 n e [cm -3 ] r 0 [μm] keV = 6 x 10 -5 N 0 K photons per 1% BW at hω c /2 ion core 20 μm 100 MeV, n e =10 19 cm -3, r 0 =2 µm Matching of laser duration, spot and plasma wave creates cavity regime keV x-rays with 100 MeV electrons nC charge 10 6 photons/eV 3 keV Faure et. al. Nature 431:541 2004 synchrotron radiation radius of curvature ~mm laser plasma
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Laser-based Synchrotron Radiation: Experimental Setup 50 cm magnet X-ray camera/phosphor electrons x-rays He laser f=1 m 30fs, 30 TW, 10 Hz laser I=3x10 18 W/cm 2 (30 μm focus) n e ~10 19 cm -3 laser plasma
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Laser-based Synchrotron Radiation: Experimental Setup laser plasma 10 shot average Non-exponential Plateau near 100 MeV
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Laser-based Synchrotron Radiation: Experimental Setup laser plasma X-ray beam 20 mrad E X >3 keV Narrow (1-2° beam) 10 9 photons/shot over keV
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Broad X-ray Spectrum Measured with Crystal and Filters ~200 μm 30 cm x-ray spot after diffraction UPTO ~20% collection (here 1%) Large spectrum from crystal & filters Simple model of transverse force and linear acceleration calculates x-rays from electrons (limited specificity) laser plasma
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Experiment PIC Electron spectrum X-ray footprint (CCD) 150 MeV X-ray Variation with Density Matches Simulation energy divergence resonance consistent with mechanism simulation (Pukhov group) matches trend other processes (harmonics/ bremsstrahlung too weak) laser plasma
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fringes mechanistic detail x-rays edge Spatial Coherence Studies X-ray Source & Electron Acceleration Laser-based-synchrotron oscillations around central axis, radiation at cusps no measure of electrons in accelerator Synchrotrons: Transverse beam monitoring coherence effects direct imaging Thomson scattering laser plasma
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Single Fringe of Edge Diffraction Observed laser x-ray magnet (horizontal & vertical GaAs (100) edges Be filtered x-ray camera electrons 2 m 0.15 m Δx ~100 µm (20 µm pixels) Single shot image; vertically averaged Laser poynting causes peak position to fluctuate Δx ~ (Fresnel) (~λD Fraunhoffer) laser plasma
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Broad Spectrum Contributes to Diffraction POWER SPECTRUM Power spectrum = source spectrum x Be x CCD camera response Be FRESNEL CALCULATION Large bandwidth washes out higher oscillations Neg. difference between spectral limits laser plasma
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Use Gaussian radial distribution of oscillation amplitudes; Synchrotron radiation emission integrated to determine linear source profile Sharp curvature – Strong emission weak curvature low emission 100 MeV elec. 25 MeV elec. electron beam 3 keV radiation PIC self injection suggests full range of oscillation amplitudes X-rays Measure Transverse Dimension of Electrons in Plasma laser plasma
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PIC self injection suggests full range of oscillation amplitudes X-rays measure upper limit of electrons Calculations from simple modeling of radiation indicate >100 MeV electrons dominate Sharp curvature – Hard x-rays weak curvature Soft x-rays electron beam electron profile x-ray profiles energetic electrons weak electrons X-rays Measure Transverse Dimension of Electrons in Plasma laser plasma
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Bandwidth and pixel size limits resolution Agrees with simulation and simple modeling of radiation 4 µm laser plasma Experimentally < 5 μm Transverse Dimension; Simulation Shows 4 μm
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Laser Based Synchrotron Radiation Shah et. al. PRE 74, 045401(R) 2006 Rousse, TaPhuoc, Shah et. al. PRL 93:13005, 2004 Plasma electrostatic field causes transverse oscillations and synchrotron radiation Broadband keV spectrum, directional femtosecond Fresnel diffraction gives < 5 μm FWHM x-ray/ electron source diameter (6x smaller than vacuum laser-focus). laser plasma
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X-ray Generation from Laser Accelerated Electrons Direct relativistic scattering provides VUV-XUV at current intensities; copropagating electrons brighten source Oscillations of electrons in plasma electrostatic field generate synchrotron radiation More stable electron beams will lead to counterpropagating geometry for hard bright x-rays and eventually FELs for coherent, compact sources laser plasma
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Acknowledgements LOA: Davidé Boschetto, Fréderic Burgy, Jean-Philippe Rousseau Budker Institute of Nuclear Physics: Oleg Shevchenko Nebraska: Donald Umstadter, Sudeep Banerjee Heinrich-Heine Universitat: Alexander Pukhov and Sergei Kiselev Funding National Science Foundation (International Fellowship) Centre Nationale de Recherche Scientifique (CNRS)
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extra
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laser plasma Relativistic Light Scattering
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laser plasma Relativistic Light Scattering
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Far-field Radiation Distribution and Source Size laser plasma Strictly sinusoidal motion would produce ~5 mrad x- ray beam Measured 40 mrad x- ray beam from combination of sinusoidal and helical trajectories.
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