Laser Plasma Wakefield Acceleration : Concepts, Tests and Premises

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Laser Plasma Wakefield Acceleration : Concepts, Tests and Premises J. Faure, Y. Glinec, A. Lifschitz, A. Norlin, C. Réchatin, V.Malka Laboratoire d Optique Appliquée ENSTA-Ecole Polytechnique, CNRS 91761 Palaiseau, FRANCE Partially supported by CARE/PHIN FP6 project

Summary Part 1 : Laser plasma accelerator : motivation Part 2 : Laser plasma accelerator as booster Part 3 : Laser Plasma accelerator as injector : Production of monoenergetic electron beam Part 4 : New scheme of injection : toward a stable, tuneable and quasi monoenergetic electron beam. Part 5 : Conclusion and perspectives

Classical accelerator limitations E-field max few 10 MeV /meter (Breakdown) R>R min Synchrotron radiation Energy = Length = $$$ LEP at CERN 27 km PARIS Circle road 31 km New medium : the plasma

Why is a Plasma useful? Superconducting RF-Cavities : E z = 55 MV/m Plasma is an Ionized Medium High Electric Fields

How to excite Relativistic Plasma waves? The laser wake field Electron density perturbation F -grad I Laser pulse τ laser T p / 2 =>Short laser pulse Phase velocity v φ epw=v g laser => close to c Analogy with a boat Are Relativistic Plasma waves efficient? E ~ n z e E z = 0.3 GV/m for 1 % Density Perturbation at 10 17 cc -1 E z = 300 GV/m for 100 % Density Perturbation at 10 19 cc -1 Tajima&Dawson, PRL79

Relativistics microelectronic devices Courtesy of W. Mori & L. da Silva 100 μm Plasma cavity 1 m RF cavity

Interaction and dephasing lenghts electron t 1 t 2 t 3 γ e >> γ φ >> 1 L Deph. = λ p γ φ 2 =>L deph. =(λ 0 /2)(n c /n e ) 3/2 Diffraction limited Guiding : channel or relativistic L acc. =πz R L acc ΔW diff. [MeV] 580 (λ/λ p )/(1+a 02 /2) 1/2 P [TW] ΔW ch [MeV] 60 (λ p /w 0 ) P [TW] W. P. Leemans et al., IEEE 24, 2 (1996)

Summary Part 1 : Laser plasma accelerator : motivation Part 2 : Laser plasma accelerator as booster Part 3: Laser Plasma accelerator as injector : Production of monoenergetic electron beam Part 4 : New scheme of injection : toward a stable, tuneable and quasi monoenergetic electron beam. Part 5 : Conclusion and perspectives

Accelerating & focusing fields in Linear RPW Small Laser amplitude a 0 =0.5 Homogeneous plasma Pulse Electron density Accelerating E z Decelerating Defocusing E r Focusing

Accelerating & focusing fields in plasma channel Small Laser amplitude a 0 =0.5 Parabolic plasma channel Pulse Pulse Electron density Accelerating E z Decelerating Defocusing E r Focusing

Accelerating & focusing fields in NL RPW Large Laser amplitude a 0 =2 Homogeneous plasma relativistic shift of ω p Pulse Electron density Accelerating Decelerating Defocusing Focusing

Three Injection schemes Low energy => Low charge Before the pulse High Energy => Short Bunch Low energy laser

τ bunch = 200 fs

Injecting the e-beam @ τ bunch = 30 fs, 170 MeV

3 GeV, 1% energy spread e-beam E=9 J P= 0.15 PW a 0 =1.5 Parabolic channel: r 0 =47 μm, n(r)=n 0 (1+0.585 r/r 0 ) n 0 = 1.1 10 17 cm -3 3.5 GeV, with a relative energy spread FWHM of 1% and an unnormalized emittance of 0.006 mm.

Summary Part 1 : Laser plasma accelerator : motivation Part 2 : Laser plasma accelerator as booster Part 3: Laser Plasma accelerator as injector : Production of monoenergetic electron beam Part 4 : New scheme of injection : a stable, tuneable and quasi monoenergetic electron beam. Part 5 : Conclusion and perspectives

Laser plasma injector Scheme of principle Experimental set up

Energy distribution improvements: The Bubble regime Several groups have obtained quasi monoenergetic e beam but at higher density (τ L >τ p ) *Y. Glinec et al., in preparation, NB Charge in the peak : few 100 pc According to absolute calibration of scintillator* Experiment Divergence = 6 mrad PIC At J. Faure et al. Nature (2004)

Quasi monoenergetic e-beam :14 groups At Lundt Mangles et al. PRL (2006) At LBNL Geddes et al. Nature (2004)

Laser plasma injector : GeV electron beams w 0 = 20μ m τ = 30 fs P = 200TW λ =0.8μ m a 0 = 4 n p =1.5 10 18 cm 3 f(e) (a.u.) 2.5 After 5 Z r / 7.5 mm 2 1.5 1 0.5 0 800 1200 1600 2000 Energy (MeV) Courtesy of UCLA& Golp groups

Laser plasma injector : + good efficiency : E e-beam /E laser 10 % + simple device + sub 30 fs duration : ideal as injector + with channel : GeV range is obtained 1 with moderate laser power* *But since the efficiency is conserved a compromise between charge and energy must be found -Stability not yet demonstrated! - Energy spread still too large for some applications : δe/e few % * Courtesy of S. Hoocker or F. S. Tzung PRL (2004)

Summary Part 1 : Laser plasma accelerator : motivation Part 2 : Laser plasma accelerator as booster Part 3: Laser Plasma accelerator as injector : Production of monoenergetic electron beam Part 4 : New scheme of injection : toward a stable, tuneable and quasi monoenergetic electron beam. Part 5 : Conclusion and perspectives

External injection using another laser pulse Counter-propagating geometry: pump injection Principle: Plasma wave electrons Pump beam Injection beam Ponderomotive force of beatwave: F p ~ 2a 0 a 1 /λ 0 (a 0 et a 1 can be weak )y Boost electrons locally and injects them: y INJECTION IS LOCAL IN FIRST BUCKET E. Esarey et al, PRL 79, 2682 (1997), G. Fubbiani et al. (PRE 2004)

Experimental set-up electron spectrometer to shadowgraphy diagnostic LANEX B Field Gas jet Probe beam Injection beam Pump beam 250 mj, 30 fs φ fwhm =30 µm I ~ 4 10 17 W/cm 2 a 1 =0.4 700 mj, 30 fs, φ fwhm =16 µm I ~ 3 10 18 W/cm 2 a 0 =1.2

From self-injection to external injection pump n e =1.25 10 19 cm -3 Single beam n e =10 19 cm -3 Self-injection Threshold n e =7.5 10 18 cm -3 pump injection n e =7.5 10 18 cm -3 2 beams

Optical injection by colliding pulses leads to stable monoenergetic beams STATISTICS Bunch charge= 15 +/- 5 pc Peak energy= 118 +/- 7 MeV ΔE= 13 +/- 2.5 MeV ΔE/E= 11 % Divergence= 5.7 +/- 2 mrad Pointing stability= 2 mrad

Monoenergetic bunch comes from colliding pulses: polarization test Parallel polarization Crossed polarization

Controlling the bunch energy by controlling the acceleration length By changing delay between pulses: Change collision point Change effective acceleration length Tune bunchenergy Pump beam Injection beam 2 mm Gas jet

Tunable monoenergetic bunches pump injection Z inj =225 μm Z inj =125 μm late injection Z inj =25 μm pump injection Z inj =-75 μm Z inj =-175 μm middle injection Z inj =-275 μm Z inj =-375 μm pump injection early injection

Tunable monoenergetic electrons bunches: 300 35 Peak Energy (MeV) 250 200 150 100 δe/e E peak 30 25 20 15 10 δe/e (%) 50 0 5 spectrometer resolution δe/e ~ 5 % 0-200 -100 0 100 200 300 400 500 -z inj (µm) 190 MeV gain in 700 µm: E=270 GV/m Compare with E max =mcω p /e=250 GV/m at n e =7.5 10 18 cm -3

Conclusions / perspectives SUMMARY Optical injection by colliding pulse: it works! Monoenergetic beams trapped in first bucket Enhances dramatically stability Energy is tunable: 20-300 MeV Charge up to 50 pc in monoenergetic bunch δe/e down to 5 % (spectrometer resolution), δe ~ 10-20 MeV PERSPECTIVES Q Combine with waveguide: tunable up to few GeV with δe/e ~ 1 % Multi/single stage accelerators Stable source: extremely important accelerator development light source development Applications (material science, radiotherapy, chemistry etc )

Parameter designs Laser Plasma Accelerators ELI : > 100 GeV a 0 =4 P(PW) τ (fs) n e (cm-3 ) W 0 (μm) L(m) E(J) Q(nC) E(Gev) 0.12 30 2e18 15 0.009 3.6 1.3 1.12 1.2 100 2e17 47 0.28 120 4 11.2 12 300 2e16 150 9 3.6k 13 112 120 1000 2e15 470 280 120k 40 1120 Golp and UCLA Group

Electron beam energy and laser power evolution ELI Maximale Electrons Energy (MeV) 10 6 10 5 10 4 10 3 10 2 10 «conventional» technology *LBNL *LUND RAL UCLA KEK *LBNL UCLA ILE LULI 1 1930 1940 1950 1960 1970 1980 1990 2000 2010 Years E L I *LBNL 10 17 10 16 10 15 10 14 10 13 10 12 Laser Power (W)

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