x-ray light sources driven by laser plasma accelerators
TRANSCRIPT
LLNL-PRES-742828 This work was performed under the auspices of the U.S. Department of Energy by Lawrence Livermore National Laboratory under contract DE-AC52-07NA27344. Lawrence Livermore National Security, LLC
X-ray light sources driven by laser plasma accelerators for
high energy density science experiments
Félicie Albert, PhDPhysicist
Deputy Director, LLNL High Energy Density Science center
FESAC Meeting – August 31st 2021
Collaborators
1
M. Sinclair, K.A. Marsh, C.E. Clayton, and C. Joshi (UCLA)
E. Galtier, P. Heimann, E. Granados, H. J. Lee, B. Nagler, A. Fry (LCLS)
W. Schumaker, F. Fiuza, E. Gamboa, L. Fletcher, S.H Glenzer (SLAC )
P. M. King, I. Pagano, M. C. Downer, B. M. Hegelich (UT Austin)
A. Ravasio, F. Condamine, M. Koenig (LULI)
A.G.R. Thomas, C. Kuranz
ï100 0 100 200 300 400 5000.8
1
1.2
1.4
1.6
pixel number
inte
nsity
a.u
.
RAL 2014 [email protected]
very preliminary analysis of shock data
• Lineout clearly reveals shock front – and possibly the density difference??
unshocked
shocked
B. Barbrel, J. Gaudin, F. Dorchies(CELIA)
M. Berboucha, S. Mangles, J. Woods, K. Powder, N. Lopes, E. Hill, S. Rose, Z. Najmudin (Imperial College London)
D. Kraus, R.W. Falcone, C. Geddes (UCB/LBNL)
P. Zeitoun (LOA)
J. L. Shaw, D. H. Froula (LLE)
N. Lemos, P. M. King, B. B. Pollock, C. Goyon, A. Pak, J. E. Ralph, Y. Ping, A. Fernandez-Panella, S. Hau-Riege, T. Ogitsu, A. Saunders, J. D. Moody
FESAC Meeting – August 31st 2021
§ X-rays: a powerful tool for high energy density science experiments
§ Using high power lasers to generate laser plasma accelerators and x-rays
§ Two applications of x-rays from laser plasma accelerators- Imaging complex high energy density science experiments
- Understanding electron-ion equilibration in warm dense matter
§ Conclusion
Outline
2
FESAC Meeting – August 31st 2021 3
At LLNL we use the National Ignition Facility (NIF) and concentrate its 192 beams into a mm3
FESAC Meeting – August 31st 2021
Such experiments create extreme, transient conditions of temperature and pressure that are hard to diagnose
4
100 million degrees
20x the density of lead
FESAC Meeting – August 31st 2021
Many High Energy Density Science experiments rely on x-ray backlighters with unique properties
5
Bremsstrahlung Titan – 10 ps
Broadband emissionOMEGA – 100 ps
Line emissionNIF – 1 ns
Sandia Z – 3 nsÊ
Ê
Ê
1 2 5 10 20 50 100
105
107
109
1011
1013
Photon energy @keVD
Phot
onsêe
VêSrêps
X-ray sources for HEDS experiments Barrios et al, HEDP 9, 626 (2013)
- Radiography, X-ray diffraction
Ping et al 84, RSI 123105 (2013)
- X-ray absorption spectroscopy
Bailey et al, Nature 517, 56 (2015)
- X-ray opacity
Jarrott et al, POP 21 031201 (2014)
FESAC Meeting – August 31st 2021
Many High Energy Density Science experiments rely on x-ray backlighters with unique properties
6
Barrios et al, HEDP 9, 626 (2013)
- Radiography, X-ray diffraction
Ping et al 84, RSI 123105 (2013)
- X-ray absorption spectroscopy
Bailey et al, Nature 517, 56 (2015)
- X-ray opacity
Jarrott et al, POP 21 031201 (2014)
This work – x-rays driven by laser wakefield acceleration
X-ray sources for HEDS experiments
Sandia Z – 3 ns
Broadband emissionOMEGA – 100 ps
Betatron radiationps
Line emissionNIF – 1 ns
Bremsstrahlung Titan – 10 ps
Ê
Ê
Ê
1 2 5 10 20 50 100
105
107
109
1011
1013
Photon energy @keVD
Phot
onsêe
VêSrêps
FESAC Meeting – August 31st 2021
Broadband (keV – MeV)
Ultrafast (fs – ps)
Collimated (mrad)
Small source size (µm)
Synchronized with drive laser (ns, fs, or XFEL)
Unique properties of sources driven by LWFA can enable applications
7
Shock physicsPhase contrast imaging of laser driven shocks
Hydrodynamic instabilities motionµm resolution imaging without motion blur
Radiography of dense targetsMeV x-rays with small source size
OpacityBroadbad backlighter over 100’s of eV
Electron-ion equilibration/warm dense matterX-ray absorption spectroscopy with sub ps resolution
Unique properties Applications
TargetDrive laser
X-rayprobe
FESAC Meeting – August 31st 2021
Broadband (keV – MeV)
Ultrafast (fs – ps)
Collimated (mrad)
Small source size (µm)
Synchronized with drive laser (ns, fs, or XFEL)
Unique properties of sources driven by LWFA can enable applications
8
Shock physicsPhase contrast imaging of laser driven shocks
Hydrodynamic instabilities motionµm resolution imaging without motion blur
Radiography of dense targetsMeV x-rays with small source size
OpacityBroadbad backlighter over 100’s of eV
Electron-ion equilibration/warm dense matterX-ray absorption spectroscopy with sub ps resolution
Unique properties Applications
TargetDrive laser
X-rayprobe
FESAC Meeting – August 31st 2021
X-ray sources with MeV photons and <10 µm resolution are required to understand some of the experiments done at the NIF
9
X-ray source
Double shell implosion, 1800 g/cc
100
µm
1 MeV radiography
0.2 MeV radiography
Fully implodedcapsule
FESAC Meeting – August 31st 2021
We use ”pump-probe” experiments and x-ray measurement techniques to understand these conditions
10
Wavelength
Inte
nsity
X-rays in X-rays out
Inte
nsity
Wavelengthsample
X-ray absorption spectroscopy
FESAC Meeting – August 31st 2021
Inte
nsity
Wavelength
We use ”pump-probe” experiments and x-ray measurement techniques to understand these conditions
11
sample
Laser in at Time 0 (T0)
Wavelength
Inte
nsity
X-rays outX-rays in atT0+T
FESAC Meeting – August 31st 2021
4th generation x-ray light sources used for scientific applications could be used but are billion dollar-scale national facilities
12
Synchrotron: APS
Argonne Nat. Lab., IL
X-ray free electron laser: LCLS
SLAC, CA
3 km
FESAC Meeting – August 31st 2021
Laser plasma accelerators offer a compact alternative to these big machines
13
Laser plasma accelerator
LLNL1 meter
Accelerating electrical field is 1000 times stronger than in a regular accelerator
SLAC, CA
3 km
X-ray free electron laser: LCLS
FESAC Meeting – August 31st 2021 14
Using high power lasers to generate laser plasma accelerators and x-rays
FESAC Meeting – August 31st 2021
An intense laser pulses drives electron plasma waves
15
Wake behind a boat
60 µm
Plasma wave behind a laser
Nuno Lemos, LLNL
FESAC Meeting – August 31st 2021
Laser-produced plasmas can naturally sustain large acceleration gradients which makes laser plasma accelerators 1000 x smaller
16
100 MV/m 100 GV/m
E0 =mcω p
eω p =
nee2
mε0
ne =1018 cm−3 → E0 = 96 GV/mPlasma frequencyAcceleration gradient
SRF Cavity Gas cell – laser plasma
FESAC Meeting – August 31st 2021 17F. Albert et al, Plasma Phys. Control. Fusion (2014)
Laser pulse
Electron plasma wave
Trapped Electron
Betatron X-ray beam
FESAC Meeting – August 31st 2021
Laser wakefield acceleration can produce x-rays using several processes
18
e- X-rays
Betatron x-ray radiation
Laser photon
Scattered photonCompton scattering
+Bremsstrahlung
Gamma-ray photon
Nucleus
1
2
3
e-
e-
LaserGasne ~ 1019 cm-3
Nozzle
LaserGasne ~ 1019 cm-3
Nozzle
LaserGasne ~ 1019 cm-3
Nozzle
Low Z foil
High-Z foil
Ex ~ 𝛾!𝑛"𝑟#
Ex ~ 4𝛾! EL
Ex ~ 𝛾
keV
keV - MeV
MeV
FESAC Meeting – August 31st 2021
Most of these sources are typically produced with ultrashort laser pulses in the blowout regime (cτ ~ lp/2)
19
ne
0
e-de
nsity
cτ
lp=c/ωp~ 1/ne1/2
Condition to be in the blowout regime cτ ~ 1/ne1/2 30 fs ne~ 1019 cm-3
FESAC Meeting – August 31st 2021
Self modulated laser wakefield acceleration is easier to achieve with picosecond scale lasers (cτ >> lp)
20
Condition to be in the self-modulated regime cτ >>~ 1/ne1/2 1 ps ne~ 1019 cm-3
e-de
nsity
ne
0
cτ
lp=c/ωp~ 1/ne1/2
FESAC Meeting – August 31st 2021
High charge, relativistic electron beams are accelerated through self-modulated laser wakefield acceleration
21
Electron plasma wave
Laser pulse envelope
cτLaser300 µm (1 ps)
lpLaserI>1018 W/cm2
Gasne ~ 1019 cm-3
Nozzle
lp = c/ωp~ 1/ne1/2
10 µm
Creation of an electron plasma wave (EPW)
1 Raman forward and self-modulation instabilities
Wave breaking traps electrons in EPW potential
ω0=ωs +/-mωpk0 = ks +/-mkp
2 3
Laser Intensity
Electron density
FESAC Meeting – August 31st 2021 22
Imaging complex high energy density science experiments
FESAC Meeting – August 31st 2021
Our project is developing laser plasma accelerators on large kJ-class picosecond lasers
23
TitanCompton scattering/Bremsstahlung
TitanSMLWFA electronsBetatron radiation
Titan, LLNL OMEGA-EP, LLE NIF – ARC, LLNL LMJ – PETAL, CEA
OMEGA-EPSMLWFA electrons
NIF - ARCSMLWFA electrons
TitanRadiography
LMJ – PETAL SMLWFA electrons
NIF - ARCX-ray sources
OMEGA-EPX-ray sources
OMEGA-EPRadiography
FESAC Meeting – August 31st 2021 24
Laser wakefield – betatron experiments – Titan LLNL
Titan Laser150 J0.7 ps
Target3 mm He jet
ne = 1019 cm-3
86 % in 28 µmI = 5x1018 W/cm2
A. Saunders
W. Schumaker
C. Goyon J. Shaw
N. Lemos
F. Albert
B. PollockS. Andrews
self-modulated regime
cτ
lp=c/ωp~ 1/ne1/2
FESAC Meeting – August 31st 2021
We have developed a platform to produce x-rays in the self modulated laser wakefield acceleration regime
25F. Albert et. al, Phys. Rev. Lett. (2013), Phys. Rev. Lett. (2017)
MeV
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Interferometer Electronspectrometer
Optical Spectrometer
Filters
Detector(CCD, Image plates, stepwedge filter)
→B
FESAC Meeting – August 31st 2021
Electrons accelerated in the SMLWFA regime produce betatron x-rays
26
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0.05
0.10
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Yie
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orm
aliz
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FESAC Meeting – August 31st 2021
Electrons accelerated in the SMLWFA regime produce betatron x-rays
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Filter
Yie
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orm
aliz
edD
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Yie
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orm
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0.05
0.10
0.20
0.50
X-ray energy @keVD
X-
ray
inte
nsity@ar
b.un
itD
X =
Ec = 20 keV
of x rays through elements of the system (Al, Mylarwindows) and the calibrated image plates’ absorptionand efficiency [24]. For photon energies between 1 and30 keV, we utilize the filter wheel. Assuming that thebetatron motion of the electrons dominates the observedx-ray emission in this range, we consider an intensitydistribution per unit photon energy dE and solid angle dΩas a function of the photon energy E of the form:
d2IdEdΩ
∝!EEc
"2
K22=3½E=Ec"; ð1Þ
which is valid for betatron x rays on axis [25]. Here, Ec isthe critical energy of the betatron spectrum, and K2=3 is amodified Bessel function. The distribution function iscalculated through the different filters of the wheel andintegrated to obtain the corresponding signal that it wouldyield on the image plate. The filters are sufficiently thin toneglect the effects of scattering for our range of energies.Both the experimental and theoretical data are normalizedso that the sum of the signals of the filters is equal to 1. Thedata are analyzed through a least squares fitting method byminimizing the number
PiðDi − TiÞ2, where Di and Ti
are, respectively, the measured and calculated normalizedsignals for each filter. One example is shown in Fig. 3(a)for a0 ¼ 3.05 and ne ¼ 1019 cm−3. Here, the best fit isobtained for Ec ¼ 10 keV. In our experimental conditions,the highest critical energy Ec ¼ 20 keV was measured fora0¼ 3.02 and ne ¼ 1.3 × 1019 cm−3. By differentiating thesignal obtained in the iron-chromium Ross pair (filters 6and 5, see image of Fig. 1), we can deduce the x-ray photonyield Nx at 6.5&0.5keV. At constant electron density ne¼1.3×1019cm−3, it goes from Nx¼3×108photons=eVSr fora0 ¼ 1.44 to Nx ¼ 1.45 109 photons=eVSr for a0 ¼ 3.02.A sharp stainless-steel edge placed 22 cm from the sourcecasts a clear shadow on the first image plate detector,indicating that for energies below 30 keV, the main sourceof x rays originates at the gas jet, consistent with betatronemission. We do not expect any significant hard x-ray
bremsstrahlung emission from the very underdense plasma.The measured 1=e2 source diameter has an upper valueof 35 μm.To quantify the x-ray spectrum at photon energies
between 10 and 500 keV, we use the stacked image platespectrometer. In addition to the betatron spectrumdescribed by Eq. (1), we assume an additional high-energyphoton background so that the total number of photons perunit energy on axis is:
dNx
dE∝
1
E
!EEc
"2
K22=3½E=Ec" þ A exp½−E=ET "; ð2Þ
where ET is the temperature of the exponentially decayingbremsstrahlung spectrum and A its amplitude relative tothe betatron spectrum. We propagate Eq. (2) through thedifferent materials of the experiment and through thecalibrated stacked image plate spectrometer [23,26].The number RT;i ¼ PT;0=PT;i is calculated, where PT;0 isthe total theoretical yield in the first plate (plate C0 in Fig. 1)and PT;i the total theoretical yield in subsequent plates fori ¼ 1∶7. These values are compared to the experimentalresults RE;i ¼ PE;0=PE;i to minimize the residue
PiðRE;i −
RT;iÞ2 by varying the parameters ET and A. The betatroncritical photon energy is set at Ec ¼ 10 keV in agreementwith the Ross pair filters measurements. The best fit [inset ofFig. 3(a) with the experimental data] is obtained for ET ¼200 keV andA ¼ 0.00014. The residue is higher by a factorof 10 if we fit using only betatron or bremsstrahlungdistributions separately. We deduce that the total x-ray yieldobserved in our experiment and shown in Fig. 3(b) is acombination of betatron radiation (dominant up to 40 keV)and bremsstrahlung (dominant above 40 keV). The brems-strahlung, inevitable whenever relativistic electrons areproduced, is likely due to lower energy (<500 keV) elec-trons being strongly deflected by the magnet onto the wallsof the target chamber.To explain the observed betatron x-ray spectra, we
performed 2D PIC simulations with OSIRIS for a varietyof conditions [27]. We illustrate the salient observationsfrom one simulation that uses an a0 ¼ 3, τ ¼ 0.7 ps, λ0 ¼1.053 μm laser pulse focused to a spot size of 15 μm(1=e2 intensity radius) into a 200 μm density up ramp. Thepulse duration and a0 were chosen to match the exper-imental values, and the spot size matches the value obtainedfrom the Gaussian fit (1=e2 intensity radius) of themeasured spot. The pulse then propagates through a3 mm-long fully ionized helium plasma of constant electrondensity ne ¼ 1 × 1019 cm−3. The simulation utilizes amoving window with box dimensions of 500 μm in thelongitudinal (laser propagation) direction and 150 μm inthe transverse direction. The corresponding resolutions are,respectively, 60 and 7.2 cells per λ0. To calculate betatronx-ray emission in these conditions, we select 750 randomelectrons in energy to match the overall spectrum[Fig. 4(c)]. The simulation is run again while also tracking
1 5 10 50 100
105
106
107
108
109
1010
X ray Energy keV
Phot
ons
eVSr
2 4 6 8 10
0.05
0.10
0.15
0.20
0.25
Filter numberX
ray
inte
nsity
norm
aliz
ed
Betatron Ec=10 keV
Bremsstrahlung T = 200 keV
1 2 3 4 5 6 70.4
0.5
0.6
0.7
0.8
0.9
Plate
Rat
ioPl
ate
Plat
e0 (a) (b)
FIG. 3. (a) Normalized x-ray yield through filters of Fig. 1 (reddots) for a0 ¼ 3.05 and ne ¼ 1019 cm−3 and critical energy fitscalculated with Eq. (1), with Ec ¼ 5 keV, 10 keV, and 15 keV(solid, dashed, and dotted lines). Inset: stacked image plate dataRE;i (red dots) and fit RT;i for a photon distribution [Eq. (2)] withEc ¼ 10 keV, A ¼ 0.000 14, and T ¼ 200 keV. (b) Deducedbetatron and bremsstrahlung spectra (see text for details).
PRL 118, 134801 (2017) P HY S I CA L R EV I EW LE T T ER Sweek ending
31 MARCH 2017
134801-3
FESAC Meeting – August 31st 2021
Electrons accelerated in the SMLWFA regime produce betatron x-rays
28
10 20 30 40 50
0.02
0.05
0.10
0.20
0.50
X-ray energy @keVD
X-
ray
inte
nsity@ar
b.un
itD Ec = 10 keV
2 4 6 8 10 12
0.05
0.10
0.15
Filter
Yie
ld@N
orm
aliz
edD
of x rays through elements of the system (Al, Mylarwindows) and the calibrated image plates’ absorptionand efficiency [24]. For photon energies between 1 and30 keV, we utilize the filter wheel. Assuming that thebetatron motion of the electrons dominates the observedx-ray emission in this range, we consider an intensitydistribution per unit photon energy dE and solid angle dΩas a function of the photon energy E of the form:
d2IdEdΩ
∝!EEc
"2
K22=3½E=Ec"; ð1Þ
which is valid for betatron x rays on axis [25]. Here, Ec isthe critical energy of the betatron spectrum, and K2=3 is amodified Bessel function. The distribution function iscalculated through the different filters of the wheel andintegrated to obtain the corresponding signal that it wouldyield on the image plate. The filters are sufficiently thin toneglect the effects of scattering for our range of energies.Both the experimental and theoretical data are normalizedso that the sum of the signals of the filters is equal to 1. Thedata are analyzed through a least squares fitting method byminimizing the number
PiðDi − TiÞ2, where Di and Ti
are, respectively, the measured and calculated normalizedsignals for each filter. One example is shown in Fig. 3(a)for a0 ¼ 3.05 and ne ¼ 1019 cm−3. Here, the best fit isobtained for Ec ¼ 10 keV. In our experimental conditions,the highest critical energy Ec ¼ 20 keV was measured fora0¼ 3.02 and ne ¼ 1.3 × 1019 cm−3. By differentiating thesignal obtained in the iron-chromium Ross pair (filters 6and 5, see image of Fig. 1), we can deduce the x-ray photonyield Nx at 6.5&0.5keV. At constant electron density ne¼1.3×1019cm−3, it goes from Nx¼3×108photons=eVSr fora0 ¼ 1.44 to Nx ¼ 1.45 109 photons=eVSr for a0 ¼ 3.02.A sharp stainless-steel edge placed 22 cm from the sourcecasts a clear shadow on the first image plate detector,indicating that for energies below 30 keV, the main sourceof x rays originates at the gas jet, consistent with betatronemission. We do not expect any significant hard x-ray
bremsstrahlung emission from the very underdense plasma.The measured 1=e2 source diameter has an upper valueof 35 μm.To quantify the x-ray spectrum at photon energies
between 10 and 500 keV, we use the stacked image platespectrometer. In addition to the betatron spectrumdescribed by Eq. (1), we assume an additional high-energyphoton background so that the total number of photons perunit energy on axis is:
dNx
dE∝
1
E
!EEc
"2
K22=3½E=Ec" þ A exp½−E=ET "; ð2Þ
where ET is the temperature of the exponentially decayingbremsstrahlung spectrum and A its amplitude relative tothe betatron spectrum. We propagate Eq. (2) through thedifferent materials of the experiment and through thecalibrated stacked image plate spectrometer [23,26].The number RT;i ¼ PT;0=PT;i is calculated, where PT;0 isthe total theoretical yield in the first plate (plate C0 in Fig. 1)and PT;i the total theoretical yield in subsequent plates fori ¼ 1∶7. These values are compared to the experimentalresults RE;i ¼ PE;0=PE;i to minimize the residue
PiðRE;i −
RT;iÞ2 by varying the parameters ET and A. The betatroncritical photon energy is set at Ec ¼ 10 keV in agreementwith the Ross pair filters measurements. The best fit [inset ofFig. 3(a) with the experimental data] is obtained for ET ¼200 keV andA ¼ 0.00014. The residue is higher by a factorof 10 if we fit using only betatron or bremsstrahlungdistributions separately. We deduce that the total x-ray yieldobserved in our experiment and shown in Fig. 3(b) is acombination of betatron radiation (dominant up to 40 keV)and bremsstrahlung (dominant above 40 keV). The brems-strahlung, inevitable whenever relativistic electrons areproduced, is likely due to lower energy (<500 keV) elec-trons being strongly deflected by the magnet onto the wallsof the target chamber.To explain the observed betatron x-ray spectra, we
performed 2D PIC simulations with OSIRIS for a varietyof conditions [27]. We illustrate the salient observationsfrom one simulation that uses an a0 ¼ 3, τ ¼ 0.7 ps, λ0 ¼1.053 μm laser pulse focused to a spot size of 15 μm(1=e2 intensity radius) into a 200 μm density up ramp. Thepulse duration and a0 were chosen to match the exper-imental values, and the spot size matches the value obtainedfrom the Gaussian fit (1=e2 intensity radius) of themeasured spot. The pulse then propagates through a3 mm-long fully ionized helium plasma of constant electrondensity ne ¼ 1 × 1019 cm−3. The simulation utilizes amoving window with box dimensions of 500 μm in thelongitudinal (laser propagation) direction and 150 μm inthe transverse direction. The corresponding resolutions are,respectively, 60 and 7.2 cells per λ0. To calculate betatronx-ray emission in these conditions, we select 750 randomelectrons in energy to match the overall spectrum[Fig. 4(c)]. The simulation is run again while also tracking
1 5 10 50 100
105
106
107
108
109
1010
X ray Energy keV
Phot
ons
eVSr
2 4 6 8 10
0.05
0.10
0.15
0.20
0.25
Filter numberX
ray
inte
nsity
norm
aliz
ed
Betatron Ec=10 keV
Bremsstrahlung T = 200 keV
1 2 3 4 5 6 70.4
0.5
0.6
0.7
0.8
0.9
Plate
Rat
ioPl
ate
Plat
e0 (a) (b)
FIG. 3. (a) Normalized x-ray yield through filters of Fig. 1 (reddots) for a0 ¼ 3.05 and ne ¼ 1019 cm−3 and critical energy fitscalculated with Eq. (1), with Ec ¼ 5 keV, 10 keV, and 15 keV(solid, dashed, and dotted lines). Inset: stacked image plate dataRE;i (red dots) and fit RT;i for a photon distribution [Eq. (2)] withEc ¼ 10 keV, A ¼ 0.000 14, and T ¼ 200 keV. (b) Deducedbetatron and bremsstrahlung spectra (see text for details).
PRL 118, 134801 (2017) P HY S I CA L R EV I EW LE T T ER Sweek ending
31 MARCH 2017
134801-3
X =
FESAC Meeting – August 31st 2021
Electrons accelerated in the SMLWFA regime produce betatron x-rays
29
Ec = 5 keV
10 20 30 40 50
0.02
0.05
0.10
0.20
0.50
X-ray energy @keVD
X-
ray
inte
nsity@ar
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itD
2 4 6 8 10 12
0.05
0.10
0.15
0.20
Filter
Yie
ld@N
orm
aliz
edD
of x rays through elements of the system (Al, Mylarwindows) and the calibrated image plates’ absorptionand efficiency [24]. For photon energies between 1 and30 keV, we utilize the filter wheel. Assuming that thebetatron motion of the electrons dominates the observedx-ray emission in this range, we consider an intensitydistribution per unit photon energy dE and solid angle dΩas a function of the photon energy E of the form:
d2IdEdΩ
∝!EEc
"2
K22=3½E=Ec"; ð1Þ
which is valid for betatron x rays on axis [25]. Here, Ec isthe critical energy of the betatron spectrum, and K2=3 is amodified Bessel function. The distribution function iscalculated through the different filters of the wheel andintegrated to obtain the corresponding signal that it wouldyield on the image plate. The filters are sufficiently thin toneglect the effects of scattering for our range of energies.Both the experimental and theoretical data are normalizedso that the sum of the signals of the filters is equal to 1. Thedata are analyzed through a least squares fitting method byminimizing the number
PiðDi − TiÞ2, where Di and Ti
are, respectively, the measured and calculated normalizedsignals for each filter. One example is shown in Fig. 3(a)for a0 ¼ 3.05 and ne ¼ 1019 cm−3. Here, the best fit isobtained for Ec ¼ 10 keV. In our experimental conditions,the highest critical energy Ec ¼ 20 keV was measured fora0¼ 3.02 and ne ¼ 1.3 × 1019 cm−3. By differentiating thesignal obtained in the iron-chromium Ross pair (filters 6and 5, see image of Fig. 1), we can deduce the x-ray photonyield Nx at 6.5&0.5keV. At constant electron density ne¼1.3×1019cm−3, it goes from Nx¼3×108photons=eVSr fora0 ¼ 1.44 to Nx ¼ 1.45 109 photons=eVSr for a0 ¼ 3.02.A sharp stainless-steel edge placed 22 cm from the sourcecasts a clear shadow on the first image plate detector,indicating that for energies below 30 keV, the main sourceof x rays originates at the gas jet, consistent with betatronemission. We do not expect any significant hard x-ray
bremsstrahlung emission from the very underdense plasma.The measured 1=e2 source diameter has an upper valueof 35 μm.To quantify the x-ray spectrum at photon energies
between 10 and 500 keV, we use the stacked image platespectrometer. In addition to the betatron spectrumdescribed by Eq. (1), we assume an additional high-energyphoton background so that the total number of photons perunit energy on axis is:
dNx
dE∝
1
E
!EEc
"2
K22=3½E=Ec" þ A exp½−E=ET "; ð2Þ
where ET is the temperature of the exponentially decayingbremsstrahlung spectrum and A its amplitude relative tothe betatron spectrum. We propagate Eq. (2) through thedifferent materials of the experiment and through thecalibrated stacked image plate spectrometer [23,26].The number RT;i ¼ PT;0=PT;i is calculated, where PT;0 isthe total theoretical yield in the first plate (plate C0 in Fig. 1)and PT;i the total theoretical yield in subsequent plates fori ¼ 1∶7. These values are compared to the experimentalresults RE;i ¼ PE;0=PE;i to minimize the residue
PiðRE;i −
RT;iÞ2 by varying the parameters ET and A. The betatroncritical photon energy is set at Ec ¼ 10 keV in agreementwith the Ross pair filters measurements. The best fit [inset ofFig. 3(a) with the experimental data] is obtained for ET ¼200 keV andA ¼ 0.00014. The residue is higher by a factorof 10 if we fit using only betatron or bremsstrahlungdistributions separately. We deduce that the total x-ray yieldobserved in our experiment and shown in Fig. 3(b) is acombination of betatron radiation (dominant up to 40 keV)and bremsstrahlung (dominant above 40 keV). The brems-strahlung, inevitable whenever relativistic electrons areproduced, is likely due to lower energy (<500 keV) elec-trons being strongly deflected by the magnet onto the wallsof the target chamber.To explain the observed betatron x-ray spectra, we
performed 2D PIC simulations with OSIRIS for a varietyof conditions [27]. We illustrate the salient observationsfrom one simulation that uses an a0 ¼ 3, τ ¼ 0.7 ps, λ0 ¼1.053 μm laser pulse focused to a spot size of 15 μm(1=e2 intensity radius) into a 200 μm density up ramp. Thepulse duration and a0 were chosen to match the exper-imental values, and the spot size matches the value obtainedfrom the Gaussian fit (1=e2 intensity radius) of themeasured spot. The pulse then propagates through a3 mm-long fully ionized helium plasma of constant electrondensity ne ¼ 1 × 1019 cm−3. The simulation utilizes amoving window with box dimensions of 500 μm in thelongitudinal (laser propagation) direction and 150 μm inthe transverse direction. The corresponding resolutions are,respectively, 60 and 7.2 cells per λ0. To calculate betatronx-ray emission in these conditions, we select 750 randomelectrons in energy to match the overall spectrum[Fig. 4(c)]. The simulation is run again while also tracking
1 5 10 50 100
105
106
107
108
109
1010
X ray Energy keV
Phot
ons
eVSr
2 4 6 8 10
0.05
0.10
0.15
0.20
0.25
Filter numberX
ray
inte
nsity
norm
aliz
ed
Betatron Ec=10 keV
Bremsstrahlung T = 200 keV
1 2 3 4 5 6 70.4
0.5
0.6
0.7
0.8
0.9
Plate
Rat
ioPl
ate
Plat
e0 (a) (b)
FIG. 3. (a) Normalized x-ray yield through filters of Fig. 1 (reddots) for a0 ¼ 3.05 and ne ¼ 1019 cm−3 and critical energy fitscalculated with Eq. (1), with Ec ¼ 5 keV, 10 keV, and 15 keV(solid, dashed, and dotted lines). Inset: stacked image plate dataRE;i (red dots) and fit RT;i for a photon distribution [Eq. (2)] withEc ¼ 10 keV, A ¼ 0.000 14, and T ¼ 200 keV. (b) Deducedbetatron and bremsstrahlung spectra (see text for details).
PRL 118, 134801 (2017) P HY S I CA L R EV I EW LE T T ER Sweek ending
31 MARCH 2017
134801-3
X =
P.M. King et al, RSI (2019)
FESAC Meeting – August 31st 2021
Electrons accelerated in the SMLWFA regime produce betatron x-rays
30
2 4 6 8 10 12
0.05
0.10
0.15
0.20
Filter
Yie
ld@N
orm
aliz
edD
10 20 30 40 50
0.02
0.05
0.10
0.20
0.50
X-ray energy @keVD
X-
ray
inte
nsity@ar
b.un
itD Ec = 10 keV
X =
Best fit for Ec = 10 keV +/- 2 keV (least squares fit) – 109 photons/eV/Sr
FESAC Meeting – August 31st 2021
Betatron x-rays have critical energies of 10-40 keV
31F. Albert et. al, Phys. Rev. Lett. (2017)
Measured/calculated x-ray spectrum
Ec = 40 keV
Ec = 10 keV
Noise level
Betatron - ExperimentPIC simulation
FESAC Meeting – August 31st 2021
Optimized betatron radiation produces the most photons for energies <40 keV
32
Betatron, Ec = 10 keV
ne = 1.5 x 1019 cm-3
Elaser = 150 Ja0 ~ 3
LaserGasne ~ 1019 cm-3
Nozzle
𝒇 𝑬 ~ 𝑬𝑬𝒄
𝟐𝑲𝟐/𝟑𝟐 𝑬
𝑬𝒄
F. Albert et. al, Phys. Rev. Lett. (2017)
FESAC Meeting – August 31st 2021
Compton scattering allows for increased photon flux up to a few 100 keV
33N. Lemos et. al, Phys. Plasmas (2019)
Compton scattering𝒇 𝑬 ∝ 𝑬𝒙𝒑 − 𝑬
𝑻𝟏+𝑬𝒙𝒑 − 𝑬
𝑻𝟐T1 = 36 keV (Filter wheel)
ne = 4 x 1018 cm-3
Elaser = 120 Ja0 ~ 3
Ross pairs
LaserGasne ~ 1019 cm-3
Nozzle
CH 100 µm
FESAC Meeting – August 31st 2021
Compton scattering allows for increased photon flux up to a few 100 keV
34N. Lemos et. al, Phys. Plasmas (2019)
Compton scattering𝒇 𝑬 ∝ 𝑬𝒙𝒑 − 𝑬
𝑻𝟏+𝑬𝒙𝒑 − 𝑬
𝑻𝟐T2 = 78 keV (Step wedge)
ne = 4 x 1018 cm-3
Elaser = 120 Ja0 ~ 3
Step wedge LaserGasne ~ 1019 cm-3
Nozzle
CH 100 µm
FESAC Meeting – August 31st 2021
LWFA-driven bremsstrahlung produces the most photons at MeV energies
35N. Lemos et. al, PPCF (2018)
LWFA-driven bremsstrahlung𝒇(𝑬) ∝ 𝑬𝒙𝒑[−𝑬/𝑻]
T = 838 keV (Step wedge)Step wedge
LaserGasne ~ 1019 cm-3
Nozzle
ne = 4 x 1018 cm-3
Elaser = 120 Ja0 ~ 3
W 100 µm
FESAC Meeting – August 31st 2021
We can control the x-ray flux and energy by combining several processes
36
LaserGasne ~ 1019 cm-3
Nozzle
LaserGasne ~ 1019 cm-3
Nozzle
LaserGasne ~ 1019 cm-3
Nozzle
CH 100 µm
CH 100 µm
W250 µm
CH 100 µm
W50 µm
T 71 keV
T 331 keV
T 641 keV
N. Lemos et. al, In preparation
FESAC Meeting – August 31st 2021
Spectral and flux tuning allows for optimized radiography applications
37N. Lemos et. al, In preparation
Half hohlraum – 30 µm Au
W ballr = 400 µm
LaserGasne ~ 1019 cm-3
Nozzle
LaserGasne ~ 1019 cm-3
Nozzle
LaserGasne ~ 1019 cm-3
NozzleW ball areal density
~ 0.7 g/cm2
T 71 keV
T 331 keV
T 641 keV
FESAC Meeting – August 31st 2021
We can reproduce radiographs of test objects using the x-ray ray tracing code HADES
38I. Pagano et. al, In preparation
4 cmExperimental Radiograph Simulated Radiograph Comparison
ExperimentHADES
LaserGasne ~ 1019 cm-3
Nozzle
Ta250 µm
FESAC Meeting – August 31st 2021
SM-LWFA driven x-ray source shows 1.4x higher radiography SNR for the same conditions
39I. Pagano et. al, In preparation
Areal density = 7.6 g/cm2
LaserGasne ~ 1019 cm-3
Nozzle
Ta1 mm
Laser
Nozzle
Ta1 mm
FESAC Meeting – August 31st 2021 40
Understanding electron-ion equilibration in warm dense matter
FESAC Meeting – August 31st 2021
Betatron x-ray source development at LCLS-MEC
41
cτ
lp=c/ωp~ 1/ne1/2
Blowoutregime
FESAC Meeting – August 31st 2021
Application: detection of nonthermal meltingin SiO2
42
Non thermal transition
non-equilibriumstructure A
energy deposition
Thermalization
0 10-100fs 10-100ps
non-equilibriumstructure B
thermalizedstructure B
FESAC Meeting – August 31st 2021
Absorption spectroscopy of SiO2 a the O K-edge (535 eV)
43
Si 2pSi 2s
Si 1s
O 1s
O 2s
Conduction band
Valence band
9 eV
535 eV
1848.6 eV
SiO2 300 K
510 520 530 540 550 560
0
0.2
0.4
0.6
0.8
1
Photon Energy @eVDAbs
orba
nce
O K-edge
FESAC Meeting – August 31st 2021
No absorption of x-ray probe photons belowO K-edge energy
44
Si 2pSi 2s
Si 1s
O 1s
O 2s
Conduction band
Valence band
9 eV
535 eV
1848.6 eV
SiO2 300 K
510 520 530 540 550 560
0
0.2
0.4
0.6
0.8
1
Photon Energy @eVDAbs
orba
nceBetatron photon
<535 eV
O K-edge
FESAC Meeting – August 31st 2021
Sharp transition corresponds to strong absorption of x-ray photons for energies above the O K-edge
45
Si 2pSi 2s
Si 1s
O 1s
O 2s
Conduction band
Valence band
9 eV
535 eV
1848.6 eV
SiO2 300 K
510 520 530 540 550 560
0
0.2
0.4
0.6
0.8
1
Photon Energy @eVDAbs
orba
nceBetatron photon
>535 eV
O K-edge
FESAC Meeting – August 31st 2021
Multiphoton absorption causes electrons to cross the bandgap and leave vacancies in the valence band
46
Si 2pSi 2s
Si 1s
O 1s
O 2s
Conduction band
Valence band
9 eV
535 eV
1848.6 eV
SiO2 10,000 KHeatingOptical laser1015 W/cm2
FESAC Meeting – August 31st 2021
1s-valence band transitions are now authorized: strong absorption peak 9 eV below the edge
47
Si 2pSi 2s
Si 1s
O 1s
O 2s
Conduction band
9 eV
535 eV
1848.6 eV
SiO2 10,000 K
510 520 530 540 550 560
0
0.2
0.4
0.6
0.8
1
Photon Energy @eVDAbs
orba
nce
9 eV
O K-edge
Betatron photon
Valence band
HeatingOptical laser1015 W/cm2
FESAC Meeting – August 31st 2021
Defect states also allow absorption within bandgap upon heating, K-edge is broadened and red shifted
48
Conduction band
Si 2pSi 2s
Si 1s
O 1s
O 2s
<9 eV
535 eV
1848.6 eV
SiO2 10,000 K O K-edge
Betatron photon
Valence band
510 520 530 540 550 560
0
0.2
0.4
0.6
0.8
1
Photon Energy @eVDAbs
orba
nce
ColdWarm
HeatingOptical laser1015 W/cm2
FESAC Meeting – August 31st 2021
Defect states also allow absorption within bandgap upon heating, K-edge is broadened and red shifted
49
Conduction band
Si 2pSi 2s
Si 1s
O 1s
O 2s
<9 eV
535 eV
1848.6 eV
SiO2 10,000 K O K-edge
Betatron photon
Valence band
510 520 530 540 550 560
0
0.2
0.4
0.6
0.8
1
Photon Energy @eVDAbs
orba
nce
ColdWarm
HeatingOptical laser1015 W/cm2
FESAC Meeting – August 31st 2021
We have demonstrated the use of betatron x-rays as a tool for absorption spectroscopy
50
MeV
70
90
150
Electronspectrometer
Ellipsoidal mirrorX-ray CCD200 nm SiO2
Energy (eV)
700450100 µm
0
0.4
0.8
1.2
1.6
450 500 550 600 650
Cold XANES spectra registeredduring the delay scan [smooth 7 eV]
(normalized over [550-575 eV])
Mean am-SiO2 (11 spectra = 330 shots)Mean cr-SiO2 (2 spectra = 60 shots)
Abso
rban
ce
Energy (eV)
Not the same slopefor cr-SiO2(higher density ?)(substrate ?)
These averageswill be resp. usedto estimate thepre-edge integral
450 550500 600 650
0
Abso
rban
ce
0.4
0.8
1.2
1.6
X-ray energy (eV)
Amorphous SiO2 330 shotsCrystalline SiO2 60 shots
Cold absorption spectra
→B
FESAC Meeting – August 31st 2021
We have demonstrated the use of betatron x-rays as a tool for absorption spectroscopy
51
MeV
70
90
150
Electronspectrometer
Ellipsoidal mirrorX-ray CCD200 nm SiO2
Energy (eV)
700450100 µm
Cold/warm absorption spectra
Pump1015 W/cm2
0
0.4
0.8
1.2
1.6
450 500 550 600 650
Cold / Hot XANES spectra averageover all the delay scan [smooth 7 eV]
(normalized over [550-575 eV])am-SiO2 sample only
Mean cold 330 shotsMean hot 330 shots
Abso
rban
ce
Energy (eV)
Integration rangeof each hot - cold avg= [500 - 545] eV
Alternatively= [500 - 535] eV
Pre-edge
450X-ray energy (eV)
550500 600 650
0
Abso
rban
ce
0.4
0.8
1.2
1.6 Mean cold SiO2 330 shotsMean hot SiO2 330 shots
→B
FESAC Meeting – August 31st 2021
We have demonstrated betatron x-rays absorption spectroscopy with sub ps resolution
52
MeV
70
90
150
Electronspectrometer
Ellipsoidal mirrorX-ray CCD200 nm SiO2
Energy (eV)
700450100 µm
Cold/warm absorption spectra
Pump1015 W/cm2
→B
3. Time-resolved XANES (4/5)!
• Pre-edge level extracted from integration of “hot” – “cold” averaged"– Pre-edge time evolution versus delay gives an upper limit for temporal resolution"
! Just considering date on am-SiO2 … but the run #568 seems to be aberrant"! Without it, the best fit gives a temporal resolution = 0.48 ± 0.13 ps rms"
-2
0
2
4
6
8
10
-2 0 2 4 6 8 10 12
Delay scan on am-SiO2 sampleXANES spectra normalized
then substracted to avg coldand integrated over ≠ spectral range
Cold over [500-545] eVCold over [500-535] eVHot over [500-545] eVHot over [500-535] eV
Inte
grat
ed s
pect
ra h
ot -
avg
cold
(eV)
Delay (ps)
run #568
Error estimated from cold data :0.8 rms over [500-545]0.6 rms over [500-535]=> reported on error bars
y = 6*(0.5+0.5*erf((m0-m1)/m...ErrorValue
0.21992-0.0030769m1 0.403530.96311m2
NA13.571ChisqNA0.8086R
Erf fit gives :- "t0" = 0.0 ± 0.2 ps (good sync.)- temp. res. = 0.96 ± 0.40 ps (0.67 ± 0.28 ps rms) (1.60 ± 0.66 ps FWHM)
-2
0
2
4
6
8
10
-2 0 2 4 6 8 10 12
Delay scan on am-SiO2 sampleXANES spectra normalized
then substracted to avg coldand integrated over ≠ spectral range
Cold Integr. [500-545eV] (eV)Cold Integr. [500-535eV] (eV)Hot Integr. [500-545eV] (eV)Hot Integr. [500-535eV] (eV)
Inte
grat
ed s
pect
ra h
ot -
avg
cold
(eV)
Delay (ps)
y = 6*(0.5+0.5*erf((m0-m1)/m...ErrorValue
0.09553-0.017005m1 0.179090.68532m2
NA2.9108ChisqNA0.95702R
Without #568, erf fit gives :- "t0" = 0.0 ± 0.1 ps (good sync.)- temp. res. = 0.68 ± 0.18 ps (0.48 ± 0.13 ps rms) (1.13 ± 0.30 ps FWHM)
Delay (ps)In
tegr
ated
spec
tra
hot –
aver
age
cold
(eV)
Integrated 500 – 545 eVIntegrated 500 – 535 eV
-2 0 2 4 6 8 10 12
0
2
4
6
8
10
12
FESAC Meeting – August 31st 2021
We still have a lot of ongoing exciting projects
53
New acceleration mechanisms
-2 mm
keV-MeV sources and applications
Platform development on larger HEDS lasers
LaserNetUS experiments using betatron source3
75 100 125 150 175 200-100
-50
0
50
100
[mra
d]
0
1
2
pC/M
eV/m
rad
75 100 125 150 175 200-100
-50
0
50
100
[mra
d]
-1
0
1
pC/M
eV/m
rad
75 100 125 150 175 200-100
-50
0
50
100
[mra
d]
0
1
2
pC/M
eV/m
rad
75 100 125 150 175 200-100
-50
0
50
100
[mra
d]
-1
0
1
pC/M
eV/m
rad
100
101
102
100
101
10-1
(A)
(B)
×10
×20
Laser Polarization
Laser Polarizationx
y
y
x
FIG. 2: Measured electron energy spectra for a plasmawith electron density ne = 3⇥ 1017 cm�3 dispersed(A) perpendicular and (B) parallel to the linear laserpolarization direction. The contrast is adjusted and aline-out along the dashed line is plotted (solid line) toemphasize the forking feature in the dispersed electronprofile. The signal above 100 MeV is multiplied by 10and 20 in (A) and (B), respectively, to emphasize the
spectrum at high energy. The dashed black lineindicates the acceptance aperture of the magnet. Notethat (A) and (B) were taken on two di↵erent shots with
similar laser energies.
ing structure is seen, and the FWHM beam divergenceis instead 21 mrad [red curve in Fig. 2(B)] at the sameenergy. The elliptical beam profile of the electrons shownin Fig. 1(C) gives the overall full-angle divergence at half-maximum charge of the electron beam in the two planesas 47 and 27 mrad in the x and y directions, respectively,consistent with the dispersed spectra.The forking structure gives clear evidence that elec-
trons above 60 MeV are gaining some or most of theirenergy by the DLA process [22, 27]. Electrons acceler-ated mainly through DLA generally exhibit higher energyand greater divergence along the laser polarization di-rection compared to electrons accelerated predominantlythrough SM-LWFA. This larger divergence is evident inthe forking structure seen only for high-energy electronsdispersed perpendicular to the laser polarization, as inFig. 2(A).To discern the relative contribution of the various
mechanisms to the final energy of the electrons, we simu-lated the full acceleration process with particle trackingusing the quasi-3D algorithm of the Osiris PIC simula-tion framework [31, 32] for laser and plasma parameterssimilar to those used in the experiment (see supplemen-tal material). This algorithm allows us to unambiguouslydetermine the work done by the longitudinal field of theplasma wave (Ez,m=0), as well as the transverse (Ex,m=1)and longitudinal (Ez,m=1) fields of the laser. This hasallowed us to more correctly determine the overall DLA
contribution. Here m = 0 and m = 1 refer to the cylin-drical modes corresponding predominantly to the wakeand the laser, respectively.
FIG. 3: Snapshot of the electron density profile after4.64 mm of propagation (left to right) through theplasma; z and x are the longitudinal and transversedirections, respectively. Also shown are the m = 0
longitudinal electric field (SM-LWFA) overlaid in redand the m = 1 transverse electric field envelope (DLA)in green. The dashed green line shows the vacuum laserfield envelope at the focus. The tracked electrons, with
x positions given by their radial distance (onlyhalf-space is shown), indicate where in space eachacceleration mechanism is dominant. The charge
density has been integrated in ✓.
Figure 3 shows the envelope of the transverse laser fieldEx,m=1 (green), the plasma density (blue) and the on-axis longitudinal electric field of the plasma wave Ez,m=0
(red) 4.64 mm into the plasma. Clear modulation of boththe laser envelope and plasma waves is evident. How-ever, a hydrodynamic channel is not fully formed (notshown) within the laser pulse; the ion density remainsabove 0.9n0 across the first bucket (potential well) andabove 0.7n0 where the laser field is of significant ampli-tude, where n0 is the initial plasma density. The wave-length of the plasma wave is increased for the first threebuckets by strong beam loading, but for subsequent buck-ets it is close to 2⇡c/!p. The plasma electrons trappedby the plasma wave are color-coded to indicate whichacceleration mechanism is at work (see subsequent para-graphs). The accelerated electrons group together in thelater plasma buckets, where they gain energy predomi-nantly by interacting with the longitudinal field of thewave associated with SM-LWFA. However, the electronstrapped in the front three buckets of the wake gain netenergy predominantly through the DLA process as theyinteract with the peak-intensity portion of the laser pulse.Relativistic self-focusing helps to maintain the peak in-tensity of the laser pulse (see dashed green line).To quantify the contribution of each acceleration mech-
anism (i.e., SM-LWFA and DLA), we use electron track-ing in Osiris to calculate the work done on each electronby the di↵erent spatial components of mode 0 (wake) and
• Role of Direct Laser Acceleration in Self-modulated LWFA*
• 3D OSIRIS PIC simulations confirm observation (UCLA collaboration)
*P.M. King et al, PRAB (2021)
• Betatron, Bremsstrahlung, Compton sources for radiography applications
• LaserNetUS experiment at Texas Petawatt on radiography
650 700 750Energy [eV]
0.35
0.4
0.45
0.5
0.55
0.6
0.65
0.7
0.7550 nm Fe - transmission
Run 213 coldRun 217 coldRun 222 coldCold averagecxro
LaserGas
Nozzle
LaserGas
Nozzle
LaserGas
Nozzle
CH + W (50 µm)
T 71 keV
T 331 keV
T 641 keV
CH + W (250 µm)
N. Lemos (in prep)2 new students: B. Pagano (UT Austin) and A. Aghedo (FAMU)
• 150 MeV, 700 nC beams at OMEGA EP*
• 150 MeV > µC at NIF- ARC• Development of new targets
and diagnostics
0
100
-100
[mrad]
W-NEPPS
Gas Tubee beam
• Study of warm dense iron with XANES
• Phase contrast imaging of laser-driven shocks in water
*J.L. Shaw et al, Sc. Rep (2021)
*M. Berboucha, E. Galtier et al**C. Kuranz et al
FESAC Meeting – August 31st 2021
Conclusions and future work
54
§ We have demonstrated the production of novel x-ray sources from laser-plasma accelerators on several laser facilities
§ They are broadband (keV - MeV), ultrafast (fs - ps), small source size (µm), collimated (mrad), synchronized with drive laser
§ They enable new applications— Study of ultrafast non-thermal melting in SiO2— Radiography of dense objects— Phase contrast imaging of laser-driven shocks and hydrodynamic instabilities— Study of opacity in HED matter
§ Future work and challenges— Improving sources stability and flux— Applications from proof-of-principle to practical— LWFA sources as probes for HED science experiments, single shot and rep-rate
N. Lemos et al, PPCF 58 034108 (2016)F. Albert et al, PRL 118 134801 (2017)F. Albert et al, POP 25 056706 (2018)N. Lemos et al, PPCF 60, 054008 (2018) P. M. King et. al, Rev. Sc. Instr. 90, 033503 (2019)F. Albert et al, Nuclear Fusion, 59, 032003 (2019)P. M. King et al, PRAB, 24, 011302 (2021)J.L. Shaw et al, Sci. Rep, 11 7498 (2021)N. Lemos et. al, PRL (in preparation)
FESAC Meeting – August 31st 2021
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55
Founded 2018