LEAP Energy Gain Gain From From Laser Laser LEAP Phase Phase II, II, Net Net Energy Fields In Vacuum Vacuum Fields In Christopher Eric R. R. Colby, Colby, Tomas Tomas Plettner* Plettner* Christopher D. D. Barnes, Barnes, Eric Stanford Accelerator Center, Center, Menlo Menlo Park, Park, CA CA 94025 94025 Stanford Linear Linear Accelerator * Stanford University, Stanford, CA 94305 *Stanford University, Stanford, CA 94305 Abstract. Acceleration Program Program (LEAP) (LEAP) seeks seeks to to modulate modulate the the Abstract. The The current current Laser Laser Electron Electron Acceleration energy of the the electrons electrons with with aa copropagating copropagating pair pair of of crossed crossed energy of of an an electron electron bunch bunch by by interaction interaction of laser an optical optical injector injector design design for for aa LEAP LEAP cell cellso sothat thatititcan canbe be laser beams beams at at 800 800 nm. nm. We We present present an used an electron electron bunch. bunch. Unique Unique features features of of the the design designare arediscussed discussed used to to give give net net energy energy gain gain to to an which and which which will will also also provide provide aa robust robust signature signature for for the the which will will allow allow this this net net energy energy gain gain and LEAP LEAP interaction. interaction. INTRODUCTION INTRODUCTION Modern of magnitude magnitude greater greater than than those those Modern Terawatt Terawatt lasers lasers have have fluences fluences 13 13 orders orders of produced by SLAC klystrons and other radiowave sources. This indicates great produced by SLAC klystrons and other radiowave sources. This indicates great promise for the production of intense electric fields and for high gradient acceleration. promise for the production of intense electric fields and for high gradient acceleration. Many these large large fields fields directly directly in in aa dielectric dielectric structure structure have havebeen been Many schemes schemes for for using using these proposed [1,2]. STELLA and STELLA-II at Brookhaven have also demonstrated proposed [1,2]. STELLA and STELLA-II at Brookhaven have also demonstrated acceleration Free Electron Electron Lasers Lasers [3]. [3]. The The LEAP LEAP program, program, acceleration of of electrons electrons using using Inverse Inverse Free aa collaboration between Stanford University and SLAC, seeks to accelerate electrons collaboration between Stanford University and SLAC, seeks to accelerate electrons with the electric field of intense laser light in vacuum by crossing two lasers with with the electric field of intense laser light in vacuum by crossing two lasers with opposite component to to the the field field propagating propagating opposite phase phase such such that that there there is is aa longitudinal longitudinal component with with the the electrons electrons [4]. [4]. aceeleratQr cell 11 cm cm FIGURE 1. The LEAP Cell as used FIGURE used in recent recent experimental experimental runs. runs. CP647, Advanced Accelerator Concepts: Tenth Workshop, edited by C. E. Clayton and P. Muggli © 2002 American Institute of Physics 0-7354-0102-0/02/$19.00 294 In energy of of electrons electrons in in aa bunch bunch In Phase Phase II of of LEAP, LEAP, we we seek seek to to modulate modulate the the energy produced involves aa single single interaction interaction produced by by aa conventional conventional rf rf accelerator accelerator [5,6]. [5,6]. This This involves between all phases phases of of between the the laser laser beams beams and and the the electrons. electrons. Because Because the the electrons electrons cover cover all the the laser laser field, field, some some particles particles will will be be accelerated accelerated and and others others decelerated. decelerated. At University, the the laser laser produces produces At the the SCA-FEL SCA-FEL center center located located at at Stanford Stanford University, regeneratively picoseconds. The The peak peak regeneratively amplified amplified 800 800 nm nm radiation radiation with with 11 mJ mJ in in two two picoseconds. electric field is 1 GV/m, and we have a crossing angle between the two laser beams of electric field is 1 GV/m, and we have a crossing angle between the two laser beams of 32 mrad. Because the laser phase velocity is greater than c, the 30 MeV electrons slip 32 mrad. Because the laser phase velocity is greater than c, the 30 MeV electrons slip by in aa LEAP LEAP cell. cell. by π71 radians radians in in aa distance distance of of 1.5 1.5 mm, mm, the the length length of of the the interaction interaction in Energy Energy modulation modulation of of 20 20 keV keV is is thus thus achieved achieved with with one one cell. cell. For we will will bunch bunch For Phase Phase II, II, we we will will move move to to the the NLCTA NLCTA facility facility at at SLAC. SLAC. There There we the electrons at our optical frequency in order to give net energy to the electrons. This the electrons at our optical frequency in order to give net energy to the electrons. This article presents the results of detailed simulations showing how to create and preserve article presents the results of detailed simulations showing how to create and preserve femtosecond to accelerate. accelerate. femtosecond structure structure on on our our electron electron beam beam for for long long enough enough to Demonstration of an optical injector and net energy gain is our goal. Demonstration of an optical injector and net energy gain is our goal. TABLE TABLE 1. 1. HEPL HEPL and and NLCTA NLCTA Electron Electron Beam Beam Parameters. Parameters. Parameter HEPL Parameter HEPL Value Value Electron 30 Electron Energy Energy 30 MeV MeV Energy 15-20 keV Energy Spread Spread 15-20keV Beam 1I ppC Beam Charge Charge C Normalized 88 π7i mm⋅mrad Normalized Emittances Emittances mm- mrad Laser Laser Power Power (Wiggler) (Wiggler) Laser 20 Laser Power Power (LEAP (LEAP Cell) Cell) 20 MW MW NLCTA Value Value NLCTA 60 MeV MeV 60 20 keV 20keV 50 pC pC 50 mm⋅mrad 22 TCπ mmmrad 40 MW MW 40 50 MW MW 50 PROPOSED PROPOSED EXPERIMENTAL EXPERIMENTAL SETUP SETUP Below proposed experiment, showing the the three three Below is is aa schematic schematic of of the the layout layout for for our our proposed experiment, showing main modulation, second second is is aa chicane chicane for for main components. components. First First is is an an IFEL IFEL for for energy energy modulation, optical bunch formation, and last is the LEAP cell where we accelerate: optical bunch formation, and last is the LEAP cell where we accelerate: 50 mrad IFEL Compressor Chicane LEAP Cell FIGURE wiggler period period is is 1.8 normalized strength is 0.455. 0.455. FIGURE 2. 2. Schematic Schematic of of Phase Phase II. II. The The wiggler 1.8 cm cm and and normalized strength is The The Compressor Compressor Chicane Chicane deflection deflection angle angle is is 50 50 mrad. mrad. 295 The Laser (IFEL) (IFEL) modulates modulates the the energy energy of of the the incoming incoming The Inverse Inverse Free Free Electron Electron Laser electron bunch at the wavelength of the drive laser, here 800 nm. After the IFEL electron bunch at the wavelength of the drive laser, here 800 nm. After the IFEL modulates the energy of the electrons, travel through the Compressor Chicane modulates the energy of the electrons, travel through the Compressor Chicane converts into phase phase bunching. bunching. converts the the energy energy modulation modulation into As our original electron bunches from the X-band X-band accelerator accelerator are are 11 picosecond picosecond As our original electron bunches from the long, there are expected to be approximately 300 optical bunches produced. The long, there are expected to be approximately 300 optical bunches produced. The second laser pulse goes to the LEAP cell and accelerates this bunch train. second laser pulse goes to the LEAP cell and accelerates this bunch train. To our design, design, we we used used aa start-to-finish start-to-finish simulation simulation of of the the To gain gain insight insight and and refine refine our NLCTA required for for Phase Phase II. II. NLCTA facility, facility, including proposed additions to itit required SIMULATION We gun through through the the first first accelerator accelerator section, section, as as itit We used used PARMELA [7] from the gun provides highly relativistic. relativistic. For For increased increased speed, speed, provides accuracy when the electrons are not highly ELEGANT of the the linac linac to to the the LEAP LEAP interaction interaction area. area. ELEGANT [8] was used to model the rest of This LEAP cell cell region region to to the the end. end. To Tomodel model This article article focuses focuses on the simulations of the LEAP the with aa few few modifications to to allow allow itit to to share share the IFEL, IFEL, GENESIS GENESIS 1.3 [9] was used, with data tracking FEL FEL code, code, where where transverse transverse data with with ELEGANT. This code is a particle tracking variables and the longitudinal longitudinal motions motions are are given givenby by variables are pushed using transfer matrices and fourth standard FEL FEL equations. equations. fourth order order Runge-Kutta Runge-Kutta solutions to the standard After through the the small small chicane chicane was was After the the IFEL, the propagation to the LEAP cell through again modeled modeled with ELEGANT. For the LEAP interaction again interaction and and calculation calculation of of spectrometer images, a MATLAB code was used. spectrometer Figure 33 shows shows longitudinal longitudinal phase phase spaces Figure spaces as as the the electron electron bunch bunch propagates propagates through through our experiment experiment from from the the end end of of the the NLCTA NLCTA main our main accelerator. accelerator. The The first first plot plot shows showsthe the electron bunch bunch produced produced by by the the NLCTA, NLCTA, the electron the second second shows shows one one cycle cycle of of energy energy modulation after after the the IFEL. IFEL. The The third modulation third phase phase space space plot plot shows shows one one optical optical bunch bunch after after the chicane, chicane, and and the the last last phase phase space space is is what what is the is expected expected after after the the LEAP LEAP interaction. interaction. Gompressor Chicane LEAP Cell FIGURE 3. Phase space progression through LEAP Phase II FIGURE 3. Phase space progression through LEAP Phase IIexperiment experiment 296 Design Considerations Because bunching requires that electrons only change phase by as much as one quarter of a wavelength longitudinally, the bunch structure must be preserved to a tolerance of better than 200 nanometers. Path length differences represent a significant condition, in that particles taking extreme trajectories through a focusing system will travel further than the reference particle by more than 200 nanometers unless care is taken. The desire to minimize path length differences requires that the entire experimental setup be placed near the final focus used to make the electron beam narrow enough to pass through the -10 |i slit of the LEAP cell. Thus the IFEL must be as short as practical, while giving sufficient energy modulation to bunch. As the intrinsic energy spread of the beam is of order 20 keV, one can achieve bunching with energy modulations in the IFEL that are not much greater than this value. Our 40 MW of laser power in a 3 period wiggler gives about 70 keV of energy modulation peak-to-peak. Although larger energy modulation allows stronger bunching, it also makes detection of the LEAP interaction's accelerating effect hard to see, driving the design to smaller modulation. For velocity bunching, these small energy spreads are not sufficient to bunch the electrons in less than 2 meters of drift distance, because the particles are highly relativistic. Fortunately, use of a chicane allows bunching to occur in a much shorter distance. With a deflection of 50 mrad, the electrons achieve maximum bunching in a chicane 12 cm long. Thus, even allowing several centimeters of open space for beam diagnostics, one can bunch the electrons optically in a distance of only 20 cm. For comparison, STELLA's second stage gives large energy gain, so they can see signal even after inducing large energy spreads to bunch the beam with only a drift space. Also, the bunching at the CC>2 wavelength has a much larger longitudinal scale, so the transverse path effects of refocusing the beam are much less of a concern. ANTICIPATED RESULTS As we cannot observe longitudinal phase spaces directly, we simulate what can be observed in the real experiment, namely spectra of the electron bunches. Because the optical frequency bunching is not perfect, significant numbers of electrons will be decelerated even as the majority gain energy. Below is a simulated scan where the relative phase between the IFEL and LEAP cell is varied over 5 periods. Averaged spectra are taken at 90 degree intervals showing the different effects on the electron beam as the relative phase changes. 297 FIGURE 4. Simulated phase scan with jitter covering five cycles of relative phase between IFEL and LEAP cell. On the right are averaged spectra taken each 90 degrees apart, showing the distinctive behavior which provides the robust signature we seek. These electron bunch spectra change markedly as we scan the relative laser phase future between the IFEL and LEAP cell. This behavior, although not ideal for a future practical accelerator, gives a specific signature, allowing ready detection of even a weak LEAP interaction. For a practical accelerator, a superior bunching system would involve larger energy modulations. The current goal is to demonstrate optical cell's effect unambiguously. bunching at 800 nm, and to detect the LEAP cell’s Practical Issues Based upon experience from Phase I, spatial and temporal overlap of the laser and 1-2 picoseconds picoseconds long long and and will will be be electron pulses is a significant concern. Both are 1-2 100 microns in RMS transversely. less than 100 Care must also be taken to control the phase of the laser beams driving the IFEL and LEAP cells. We will use feedback with delay lines and piezo actuators to ensure repeatable relative laser phase. directly affects affects Intrinsic energy spread of the electron beam is a consideration, as itit directly the bunching. The photoinjector proposed for the NLCTA does not have sufficient stability, so we use a chicane and energy collimator to constrain the energy spread and jitter. Studies indicate that as few as 5% of our linac pulses will make it to the LEAP cell, so data taking will be slow. 298 Fortunately, there are several parameters which have relaxed tolerances. The energy of the electron beam, and equivalently the IFEL wiggler's strength, can vary by several percent without significantly degrading the electron bunching. The chicane similarly can have strength errors of up to 5%. Since the IFEL and chicane will be made with permanent magnets, this insensitivity is helpful. Such things as electron focusing and position errors will affect the brightness of our images or the data taking rate, but do not affect the signature shapes for which we are searching. CONCLUSION LEAP Phase II presents a number of technical challenges, but is very promising. It will demonstrate optical injection for future laser based accelerators, and will show energy gain to electrons in a vacuum using laser radiation. ACKNOWLEDGMENTS The authors wish to thank Dennis Palmer for help modeling the ORION gun and Xband accelerator fields which will be used at the NLCTA. We also thank Wayne Kimura and Jim Spencer for fruitful discussions of permanent magnet designs for the IFEL and chicane. This work is supported by the U.S. Department of Energy, under contracts DE-AC03-76SF00515 and DE-FG03-97ER41043-II. REFERENCES 1. 2. 3. 4. 5. 6. 7. Pantell, R.H., and Piestrup, M.A., Appl Phys. Letters 32, 781-783 (1978). Edighoffer, J.A., and Pantell, R.H., J. Applied Physics 50, 6120-6122 (1979). Kimura, W.D., et, al, Phys. Rev. Letters, Vol. 86 No. 18, 4041-4143 (2001). Esarey, E., Sprangle, P., and Krall, J., Physical Review E, Vol. 52 No. 5, 5443-5453 (1995). Huang, Y.C., et. al, Nucl. Instr. Methods A 407, 316-321 (1998). 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