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Electron Acceleration beyond 200 MeV in Underdense Plasmas Using Table Top Laser Systems S. Fritzler*, V. Malka*, E. Lefebvre1, M.-M. Aleonard**, F. Burgy*, J.-R Chambaret*, J.-F. Chemin**, K. Krushelnick*, G. Malka**, S.P.D. Mangles*, Z. Najmudin*, J.-P. Rousseau*, J.-N. Scheurer**, B. Walton* and A.E. Danger* *Laboratoire d'Optique Appliquee - ENSTA, UMR 7639, CNRS, Ecole Poly technique, 91761 Palaiseau, France ^Departement de Physique Theorique et Appliquee, CEA/DAM Ile-de-France, BP 12,91680 Bruyeres-le-Chdtel, France **Centre d'Etudes Nucleaires Bordeaux Gradignan, IN2P3-Universite de Bordeaux 1,33175 Gradignan, France ^Blackett Laboratory, Imperial College of Science, Technology, and Medicine, London SW7 2BZ, United Kingdom Abstract. In this article we present electron acceleration by the interaction of a multi-TW, high repetition rate, table top laser at moderate intensity with an underdense plasma. We optimized this unique electron source in terms of the energy as well as the quality of the generated electron beam. The plasma period was chosen to be of the order of the laser pulse duration by adapting the plasma electron density. The waist of the laser focal spot was chosen to be larger than typical for comparable experiments. As a result, a very energetic, well-collimated, and bright electron beam was generated, which has the highest energy ever produced by laser-plasma interactions. 1. INTRODUCTION Some of the tasks of modern large scale accelerator facilities include the generation of particles as well as research on sub-nuclear structures. For this, to resolve a dimension d, the required corresponding wavelength - either of particles or light - has to be equal or smaller than 2nd. For a particle with momentum p the limit d > h/p is given, which means that for smaller structures the particle's momentum has to increase. Up to now, no limit has been found for this evolution in High-Energy Physics (HEP), whilst this condition is met by continuously increasing the size of the accelerators used. The newest and most remarkable goal is the TeSLA project planned at DES Y in Hamburg, Germany [1]. This is a projected 33 km long linear superconducting £+£~-collider which can reach center-of-mass energies beyond 1 TeV. This enormous size is a direct consequence of the limited accelerating field that can be achieved in superconducting cavities, which cannot extend 55 MV/m due to material breakdown considerations. Hence, for continuing progress in HEP, new and more efficient acceleration techniques are required. One alternative has been demonstrated in a number of proof-of-principle experiments CP647, Advanced Accelerator Concepts: Tenth Workshop, edited by C. E. Clayton and P. Muggli © 2002 American Institute of Physics 0-7354-0102-0/02/$19.00 54 over the past few years. In these experiments, high amplitude relativistic plasma waves (RPW's) were excited during laser-plasma interactions and have been used to accelerate electrons in fields which exceed several 100 GV/m [2, 3, 4, 5]. The self-modulated laser wakefield (SMLWF) scheme [6, 7, 8] has aroused much attention in proof-of-principle experiments, since no external electron injection is needed. The energetic electrons observed were generated in the plasma itself, initially being trapped in the plasma wave and then accelerated to high energy. In the SMLWF regime the laser pulse length ci has to be longer [9] than the plasma wavelength Kp. Since even for small amplitude plasma waves, the index of refraction is no longer constant but oscillates periodically, the laser pulse envelope becomes modulated at Kp. This modulated beam in turn resonantly drives the amplification of the plasma wave. As a signature of this interaction the transmitted laser spectra exhibit Raman forward satellites at frequencies of (coo ± nwp), where coo and (Op are the laser and the plasma frequencies, and n an integer. It has been possible to accelerate electrons up to 100 MeV using VULCAN, a 100 J laser that delivers energetic laser pulses of 1 ps every 20 min [10]. This encouraging experiment boosted research in this field raising the question how this mechanism can be optimized regarding the energy as well as the collimation of the generated electron beam. Since the maximum energy Wmax an electron can gain in a plasma wave is equal to the product of an electrostatic field Ez with an optimum length, the dephasing length Ldeph* which corresponds to exactly half a wavelength in the wave frame, Wmax is given by 4jj)(Ez/Eo)moc2, where Ez is normalized to EQ = m§c(&pje, and oo^ the plasma frequency. The plasma wave Lorentz factor jp is in turn equal to 1/(1 — P^)1/2, where Pp is given by vp/c, which is the phase velocity of the plasma wave normalized to the speed of light. In a plasma, Pp is equal to the index of refraction n, which is given by (1 — rie/ric}1/2, where ne and nc are the electron plasma density and the critical density respectively. Hence, jp is equal to the square root of nc/ne, indicating that for lower electron densities, the plasma wave has a higher phase velocity, which in turn increases the electron energy. Concerning the collimation of the generated and accelerated electron beam, it is desired that the transverse electric fields are reduced. This can be achieved if the focal spot size is much larger than the plasma wavelength, or, more precisely, WQ • kp > 1, where WQ and kp are the waist of the focal spot and the plasma wave vector. The goal of this paper is to show the efficient acceleration of electrons using table-top laser systems. In Section 2 we will first give a detailed description of the experimental set-up and present in Section 3 the main results obtained in this experiment. Since the parameters for classical SMLWF acceleration are not entirely met, we present in Section 4 the identification of a novel acceleration regime, which we term "Forced Laser Wakefield." 2. EXPERIMENTAL LAY-OUT In the following we present in detail the experimental set-up, starting with a description of the laser facility, followed by the diagnostics used such as the electron spectrometer, integrating current transformer (ICT), radiochromic film, emittance measurement set-up and nuclear activation. 55 FIGURE1.1. View Viewofofthe thethree threeamplification amplification stages stages of the “salle "salle jaune" FIGURE jaune” laser laser at at LOA. LOA.Details Detailsare aregiven given thetext. text. ininthe 2.1. “Salle "Salle jaune" 2.1. jaune” laser laser The experiment experiment was was performed performed on on the the "salle The “salle jaune" jaune” laser laser [11] [11] atat Laboratoire Laboratoire d'Optique Appliquee (LOA), which is shown in Fig. 1. This short pulse, d’Optique Appliquée (LOA), which is shown in Fig. 1. This short pulse, high high intensity intensity lasersystem systemproduces produces aa near near diffraction-limited diffraction-limited laser laser laser beam beam based based on on the the Chirp ChirpPulse Pulse Amplification (CPA) (CPA) technique technique [12]. [12]. The The laser laser chain sapphire self Amplification chain starts starts from from aa Ti: Ti:sapphire self mode-lockedoscillator oscillator pumped pumped with with an an argon-ion argon-ion laser. mode-locked laser. The The oscillator oscillator produces producesaa88 88 MHz,300 300mW mWtrain trainof of pulses pulses of of 15 15 fs fs duration duration at at aa wavelength MHz, wavelength of of 820 820 nm. nm.Each Eachpulse pulse firststretched stretchedup upto to 400 400 ps ps in in an an aberration aberration free free stretcher isisfirst stretcher and and passes passesthen thenthrough throughthe the actively controlled acousto-optic programmable dispersive filter (AOPDF), actively controlled acousto-optic programmable dispersive filter (AOPDF), ininorder ordertoto control shape and phase of the laser spectrum. Thereafter, a pulse picker selects pulses control shape and phase of the laser spectrum. Thereafter, a pulse picker selects pulses at a repetition rate of 10 Hz. These 1 nJ pulses are sent into a 8-pass preamplifier in at a repetition rate of 10 Hz. These 1 nJ pulses are sent into a 8-pass preamplifier in order to reach 2 ml and then pass through a second Pockels cell, which acts both as a order to reach 2 mJ and then pass through a second Pockels cell, which acts both as a back-reflection isolator and a temporal gate to limit the amplified spontaneous emission back-reflection isolator and a temporal gate to limit the amplified spontaneous emission (ASE) energy. Subsequently, the pulses are amplified through a 5-pass power amplifier (ASE) energy. Subsequently, pulses amplified through 5-pass power amplifier in order to reach an energy the of 200 ml.areAfter each of these atwo amplification steps intheorder to reach an energy of 200 mJ. After each of these two amplification steps beam is spatially filtered and up-collimated through a 4-times magnification beam the beam is spatially filtered and up-collimated through a 4-times magnification beam expander in order to increase the spatial quality of the IR beam. The laser pulses are expander in order to increase the spatialcooled quality of theamplifier IR beam. pulses are then amplified through a cryogenically 4-pass up The to anlaser energy of 3.5 then amplified through a cryogenically 4-pass toparallel an energy of 3.5 J. Finally, the beam is re-compressed to cooled 30 fs after fouramplifier passes onup two gratings. J.The Finally, theenergy beam is 30 fs afterwas fourabout passes onwhich two parallel output forre-compressed the described to experiment 1 J, lead togratings. a peak The output energy for the described experiment was about 1 J, which peak power of 30 TW. The contrast, i.e., the intensity ratio between the ASElead and to theamain 7 power of 30 TW. The contrast, i.e., the intensity ratio between the ASE and the main impulsion was close to 10~ . impulsion was close to 10−7 . 2.2. Experimental set-up 2.2. Experimental set-up The scheme of the experimental set-up is given in Fig. 2. The laser beam was focused Thean scheme of the experimental set-up is given in Fig. 2. The was focused with f/18 off-axis parabolic mirror onto the sharp edge of a laser 2 mmbeam diameter superwith an f/18 off-axis parabolic mirror onto the sharp edge of a 2 mm diameter super- 56 Optical Spectrometer CCD Off-axis Parabola SBD's Lead Wall FIGURE2.2. Sketch Sketchofofthe theexperimental experimental set-up. set-up. The The laser FIGURE laser is is focused focused with withaaf/18 f/18off-axis off-axisparabola parabolaonto onto sharpedge edgeofofa aflat flattop tophelium heliumgas gasjet. jet. The The entire entire charge charge of thethesharp of the the accelerated acceleratedelectron electronbeam beamwas wasmeasured measured withananICT. ICT.ItsItsyield yieldasasaafunction function of of energy energy was was determined determined with with with aatunable tunableelectron electronspectrometer spectrometerand and SBD's.The Thetransmitted transmittedlaser laserspectrum spectrum was was obtained obtained with SBD’s. with an an optical optical spectrometer spectrometerand andmeasured measuredwith witha a 18-bitCCD CCDcamera. camera. 18-bit sonichelium heliumgas gasjet jetto toavoid avoid refraction refraction induced induced by sonic by ionization ionizationprocesses processes[13]. [13].ItsItsneutral neutral density profile was characterized by interferometry and found to be uniform density profile was characterized by interferometry and found to be uniform[14]. [14].The The laser distribution at full energy in the focal plane was a Gaussian with a waist WQ of laser distribution at full energy in the focal plane was a Gaussian with a waist w 0 of 18 /on, containing 50 % of the total laser energy. This resulted in on-target intensities 18 µm, containing 5018% of the total laser energy. This resulted in on-target intensities on the order of 3 • 1018 W/cm22, for which the corresponding normalized vector potential onaothe order of 2 3 · 10 W/cm , for which the corresponding normalized vector potential = eA/rriQC2 is 1.2. By changing the backing pressure the plasma period was chosen a0to=vary eA/m 1.2.and By14 changing the backing plasma period2was chosen 0 c is 25 between fs, by selecting initialpressure electron the densities between • 1019 19and 3 to6-10 vary19between 25 and 14 fs, by selecting initial electron densities between 2 · 10 and cm. 19 −3 6 The · 10 energy cm .of the generated electron beam was measured using a spectrometer, whose The energyfield of the generated wastomeasured using a spectrometer, whose magnetic strength couldelectron be variedbeam in order measure energies from 0 to 217 MeV. magnetic field strength could be varied in order to measure energies from 0 to 217 Here, the electron beam was first collimated by a 1 cm internal diameter aperture inMeV. a4 Here, the electron collimated 1 cm internal diameter aperture in a 4 cm thick stainlessbeam steel was piecefirst at the entranceby of athe spectrometer. The number of eleccm thick steel at the entrance of the spectrometer. The(SBD) number of electrons wasstainless measured withpiece five biased silicon Surfaced Barrier Detectors placed in trons was measured with five biased silicon Surfaced Barrier Detectors (SBD) placed in the focusing plane of the spectrometer. the focusing plane of the spectrometer. It is well known that laser-plasma interactions suffer from large background signals due Itto is multiple well known that laser-plasma interactions large signals due processes. To ensure that the signalsuffer of thefrom SBD's arebackground in fact caused by entoergetic multiple processes. Tonull ensure signal of the SBD’s fact caused by enelectrons several test that havethe been performed. Firstly, are anyin source of electronic noise electrons in the dataseveral acquisition washave suppressed. Secondly,Firstly, the magnetic field of waselectronic slowly ergetic null test been performed. any source varied its entire range from to 1.5 T, which changed dispersion of was the signal noise in over the data acquisition was 0suppressed. Secondly, thethe magnetic field slowly correspondingly. Since SBD's sensitive to Bremsstrahlung, which isofgenerated varied over its entire range fromare0 also to 1.5 T, which changed the dispersion the signal when electrons pass through thick lead walls next to the which collimator as well correspondingly. Since SBD’sany arematerial, also sensitive to Bremsstrahlung, is generated as around the detectors were any set up to suppress Furthermore, since the as specwhen electrons pass through material, thickthese leady-rays. walls next to the collimator well has detectors the specialwere feature the electron butFurthermore, obviously hassince no influence astrometer around the set to upfocus to suppress thesebeam γ-rays. the specon the propagation of Bremsstrahlung, a clear distinction the signal in influence and out trometer has the special feature to focus the electron beam between but obviously has no of the focusing plane can be ascertained. Only signals having a signal-to-noise-ratio on the propagation of Bremsstrahlung, a clear distinction between the signal in and of out than 25:1 werecan considered. The SBD signals were read-out on an oscilloscope,of ofbetter the focusing plane be ascertained. Only signals having a signal-to-noise-ratio so that only electron signals synchronized the laser pulse were taken account. better than 25:1 were considered. The SBDtosignals were read-out on aninto oscilloscope, so that only electron signals synchronized to the laser pulse were taken into account. 57 Finally, 1 cm thick copper pieces were installed directly in front of the SBD's. This changed the signals accordingly with the corresponding energy. These measurements gave the yield as well as the energy of electrons accelerated in a solid angle of 0.0785 msrad. The entire beam charge was determined by using an ICT, which had an inner diameter of 10 cm and was installed 20 cm behind the gas jet. In order to prevent any influence of the laser beam, which would also pass the ICT, it was entirely blocked with a black pasteboard. To obtain the collimation of the electron beam as a function of its energy, the FullWidth-at-Half-Maximum (FWHM) of the angular distribution of the electron beam was measured with a stack of gafchromic film (RCF) to visualize and numerous 2 mm copper pieces to slow down the electron beam. This stack was placed on the beam axis and shielded with aluminum wrapping to prevent illumination of the film by the laser. The traces on the film show the beam size of the electrons as a function of the electron energy required to pass the single copper and RCF pieces. The images have been corrected for multiple scattering and superposition of the signals due to higher energies which pass through the RCF. To confirm this additional measurements of the nuclear activation of 63Cu and 12C via (y, ri) reactions were done. In this case, the electron beam was first converted to Bremsstrahlung by sending it through a 2 mm thick tantalum piece. The resulting yspectrum can be correlated with the initial electron spectrum by simulations with the Monte-Carlo code GEANT. To trigger (y, ri) nuclear reactions in 63Cu and 12C, the incident photon energy must be above the g-values for these reactions, which are 10 and 18 MeV respectively. Consequently, this diagnostic is solely sensitive to the higher energy part of the spectrum [4]. The angular distribution of Bremsstrahlung was obtained from measurements of the relative activity of a number of (4 x 10 x 10) mm3 targets, which were placed in a circle 22.5 mm behind the converter. Their (3+-decay was measured using standard coincidence techniques in which the simultaneous measurement of two counter-propagating 511 keV photons is taken to be due to the annihilation of the positron inside the activation target. To measure the emittance of this electron beam, i.e., its volume in the (x — xf) phase space, a secondary set-up was used, where a 5 cm diameter magnet was installed behind the gas jet. Stainless steel collimators of adequate apertures for the different opening cones of the electron beam ensured that the beam halo was accounted for. To obtain the angular divergence of electrons as a function of their position within the beam envelope, the well known "pepper pot" technique was applied [15]. Here plates of different thicknesses are used to entirely stop the electron beam, except for a grid of holes in the plate, which permits the electron beam at a certain position to pass. The propagation of the electrons passing the (750 ± 100) ]um holes was then analyzed with RCF. Scanning the entire beam envelope gave in turn the emittance. The transmitted laser beam has been measured with an optical spectrometer after each single shot using a high dynamic 18-bit CCD camera. This not only allowed measurements of the plasma electron density but also monitored any possible modification of its spectrum due to the interaction. 58 10" 109 I io8 106 50 100 150 200 Electron Energy (MeV) 3 19cm~ FIGURE3. 3. Electron Electron spectrum spectrum for for a plasma electron density (squares). FIGURE density of of 2.5 2.5 •· 1019 cm−3 (squares).An Aneffective effective electrontemperature temperature of of (18 (18± ± 1) 1) MeV MeV is is obtained from from a purely exponential electron exponential fit fit for forelectrons electronsofofless lessthan than 130MeV MeV(continuous (continuous line). line). The The detection detection threshold marks the 130 the signal signal limit limit for forthe thechosen chosensignal-to-noisesignal-to-noiseratioof of25:1. 25:1. ratio 3. SUMMARY SUMMARY OF EXPERIMENTAL EXPERIMENTAL RESULTS 3. RESULTS 19 3 typical energy energy spectrum spectrum at at a plasma density of 2.5 AAtypical 2.5 •· 1019cm~ cm−3 isis shown shown in inFig.3. Fig.3.ItItisis 19 3 noted that that similar similar spectra spectra have been obtained in the noted the range range of of 1.3 1.3 to to 66 •· 10 19cm~ cm−3. .The The total charge charge of of this this beam beam was was measured to be 5 nC. total nC. ItIt isis stressed, stressed, that that the the maximum maximum energy gain gain of of 200 200 MeV MeV was was achieved achieved on on aa scale energy scale length length of of 22 mm mm and and an an input inputlaser laser energy, which was 50 times less than on VULCAN. energy, which was 50 times less than on VULCAN. Even though though like like all all electron electron spectrum spectrum obtained obtained from Even from laser-plasma laser-plasma interactions interactions up up toto now, it exhibits a broad distribution this spectrum is particularly noteworthy. For now, it exhibits a broad distribution this spectrum is particularly noteworthy. For low low energyelectrons electrons of of up up to to 130 130 MeV MeV it energy it is is possible possible to to fit fit aaMaxwell-Boltzmann Maxwell-Boltzmanndistribution distribution with aa longitudinal longitudinal temperature temperature of of (18 (18 ± ± 1) 1) MeV.However, MeV.However, this with this does does not not adequately adequately described the the “hot "hot tail” tail" of of the the spectrum spectrum -– this described this is is the the first first time time such such aa non-Maxwellian non-Maxwellian profile has has been been measured measured in in any any laser-plasma laser-plasma acceleration profile acceleration experiment. experiment. However, itit isis not not solely solely the the energy energy gain However, gain of of electrons electrons in in these these RPW's RPW’s that that makes makes this experiment so interesting. It is also the quality of this beam. Starting this experiment so interesting. It is also the quality of this beam. Starting with with its its angular divergence divergence measured measured with with the the sandwich angular sandwich of of RCF RCF and and copper copper pieces pieces one one can can see in in Fig. Fig. 44 that that the the opening opening cone cone of of the the beam see beam decreases decreases as as the the energy energy of of the thebeam beam increases, e.g., for 35 MeV it is solely (5 ± 1)°. This has been verified with the ◦ increases, e.g., for 35 MeV it is solely (5 ± 1) . This has been verified with the above above mentionednuclear nuclear activation. activation. Assuming Assuming aa Gaussian mentioned Gaussian angular angular distribution distributionfor forthe theelectrons electrons and Bremsstrahlung which is supported by the data obtained with the and Bremsstrahlung – which is supported by the data obtained with the RCF RCF -– the the FWHM of of the the angular angular distribution distribution was was found FWHM found to to be be (16 (16 ±± 1)° 1)◦ and and (10 (10±±1)° 1)◦ for for 10 10and and 18MeV MeVelectrons electrons respectively, respectively, which which corresponds corresponds well 18 well to to the the data data shown shownin inFig. Fig.4.4. This result promises a low emittance for the energetic electrons. The measurement gave This result promises a low emittance for the energetic electrons. The measurement gave a normalized vertical emittance e* of (2.7 ± 0.9);i mm mrad for (55 ± 2) MeV electrons. a normalized vertical emittance εxn of (2.7 ± 0.9)π mm mrad for (55 ± 2) MeV electrons. Here as well it was found that the emittance improves as the electron energy increases, Here as well it was found that the emittance improves as the electron energy increases, as is shown in Fig. 4. Since this value is well below the emittance of most modern as is shown in Fig. 4. Since this value is well below the emittance of most modern LINAC's, this emphasizes the quality of this energetic electron beam. LINAC’s, this emphasizes the quality of this energetic electron beam. 59 §> 20 -S10 20 20 30 40 60 Electron Energy (MeV) Electron Energy (MeV) FIGURE4.4. Left Left: :Angular Angulardivergence divergenceof of the the electron electron beam beam as as aa function : Results FIGURE function of of its its energy. energy.Right Right: Results themeasurements measurementsofofthe thenormalized normalizedvertical vertical emittance emittance ej. εxn . ofofthe NEW ACCELERATION ACCELERATION REGIME 4.4. NEW REGIME Eventhough thoughthe thedescribed described experiment experiment appears appears to to be be similar Even similar to to previously previously performed performed experimentson onthe theSMLWF SMLWFscheme, scheme, this this result result cannot cannot be be fully experiments fully explained explained by bythis thisknown known theory.As Asthe thelaser laserpulse pulse length length was was only only 30 30 fs, fs, itit was was only theory. only slightly slightly longer longer than than the the plasmaperiod, period,which whichvaried varied between between 14 14 and and 25 25 fs. Hence, these plasma fs. Hence, these conditions conditions were were not not sufficientfor forclassical classical SMLWF SMLWF acceleration, acceleration, since since no no cascading cascading of sufficient of the the laser laser energy energy to satellite frequencies can occur. But efficient electron trapping and acceleration to satellite frequencies can occur. But efficient electron trapping and acceleration was was obtained in this experiment, which was due to an impulsive generation of a plasma wave obtained in this experiment, which was due to an impulsive generation of a plasma wave and its breaking in what we term the ”Forced Laser Wakefield“ regime (FLWF). and its breaking in what we term the "Forced Laser Wakefield" regime (FLWF). Here, the laser pulse is compressed by group velocity dispersion [16, 17, 18], when the Here, the laser pulse is compressed by group velocity dispersion [16, 17, 18], when the front of the pulse pushes electrons forward, while its back propagates in the density front of the pulse pushes electrons forward, while its back propagates in the density depression of the RPW. Consequently, the back of the pulse propagates faster than its depression of the RPW. Consequently, the back of the pulse propagates faster than its front, compressing it to an optical shock. The resulting amplification of the ultrashort front, compressing an opticalofshock. The resulting amplification ofdrive the ultrashort pulse, in particular itthetoformation an extremely sharp leading edge, can an RPW pulse, in particular the formation of an extremely sharp leading edge, can drive RPW beyond its wavebreaking limit. It is noted that in this case there can be no an spectral beyond its wavebreaking limit. It is noted that in this case there can be no spectral cascading of laser energy, and the only signature in the transmitted laser spectra will cascading of laserofenergy, and the signature in the transmitted laser investigated spectra will be a broadening the driver laseronly frequency bandwidth. This has been beduring a broadening of the driver laser frequency bandwidth. This has been investigated the experimental runs and Fig. 5 shows a typical spectrum of the transmitted laser during runs and Fig. 33 5 shows typical to spectrum of the transmitted laser beam.the Its experimental FWHM increased initially nm inavacuum 48 nm for shots at full energy 19 cm beam. FWHM increased initially nm in −3 vacuum to 48 nmthere for shots atsignature full energy and aIts plasma electron density of 2.733 · 10 . Additionally, is no of 19 3 and a plasma electronasdensity of 2.7 •in 10the cm~ . Additionally, theresuggests is no signature satellite frequencies are observed SMLWF scheme. This the clearof satellite frequencies are two observed in the regimes SMLWFbut scheme. suggestsofthe clear distinction between as these acceleration also theThis superiority FLWF. distinction between these two acceleration regimes but also the superiority of FLWF. Most significantly, since in SMLWF the growth of the RPW is amplified from an initial Most since in SMLWF growth the RPW for is amplified from initial smallsignificantly, level seed source, which itself the depends on of instabilities its creation, thean plasma small seed source, itself depends the FLWF. plasma wavelevel characteristics canwhich vary greatly from shotontoinstabilities shot. This isfor notits thecreation, case for the wave greatly from shot to shot. Thistheis focusing not the case the FLWF. Also,characteristics in the FLWF can the vary electrons interact primarily with andfor accelerating Also, electrons interact primarily withimproved the focusing accelerating fieldsinofthe theFLWF plasmathe wave and this can result in greatly beamand emittances, as fields of the above. plasma wave and this can result in greatly improved beam emittances, as was shown was shown above. 60 700 800 900 Laser Wavelength (nm) FIGURE5.5. Spectrum Spectrumofofthe thetransmitted transmitted laser laser beam beam in the FLWF regime FIGURE regimein invacuum vacuum(triangles (trianglesand andsolid solid line)and anddistorted distortedby bythe theplasma plasma (circles (circles and and dashed dashed line). line). The line) The spectrum spectrum isis broadened broadenedfrom froman aninitial initial3333 nmtoto48 48nm. nm.Furthermore, Furthermore,there there isis no no signature signature of nm of satellite satellite frequencies, frequencies,as asare areseen seenininthe theSMLWF. SMLWF. 5. CONCLUSION CONCLUSION 5. conclusion,itithas hasbeen been demonstrated demonstrated experimentally, experimentally, that InInconclusion, that itit isispossible possibletotoaccelerate accelerate electrons beyond 200 MeV focusing a "table top", 1 J, 30 fs laser electrons beyond 200 MeV focusing a “table top”, 1 J, 30 fs laser onto ontoaa22mm mmgas gasjet. jet. This means this "simple scheme of small steps" between laser light, underdense plasma This means this “simple scheme of small steps” between laser light, underdense plasma andelectrons electronsbeyond beyond200 200MeV MeV cuts-down cuts-down dramatically dramatically the and the actual actualacceleration accelerationlength lengthofof common accelerators from 20,000 to 2 mm, whilst the challenging beam parameters common accelerators from 20,000 to 2 mm, whilst the challenging beam parametersare are stillfulfilled. fulfilled. still ACKNOWLEDGMENTS ACKNOWLEDGMENTS This work was partially supported by the EU large Facility Program under the Contract This was partially supported byLIMANS3 the EU large Facilityagreements. Program under the Contract No. work HPRI-1999-CT-00086 under the LIF-LOA No. HPRI-1999-CT-00086 under the LIMANS3 LIF-LOA agreements. REFERENCES REFERENCES 1. 1. 2. 2.3. 3. 4. 4. 5. 5.6. 6. 7. 7.8. 8.9. 9. 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