1 / 39

Short Electron Pulses from RF Photoinjectors Massimo Ferrario INFN - LNF

Short Electron Pulses from RF Photoinjectors Massimo Ferrario INFN - LNF. Schematic View of the Envelope Equations (HOMDYN model). Emittance Compensation: Controlled Damping of Plasma Oscillation. 100 A ==> 150 MeV. Brillouin Flow. L. Serafini, J. B. Rosenzweig, Phys. Rev. E 55 (1997).

neila
Download Presentation

Short Electron Pulses from RF Photoinjectors Massimo Ferrario INFN - LNF

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Short Electron Pulses from RF Photoinjectors Massimo Ferrario INFN - LNF

  2. Schematic View of the Envelope Equations (HOMDYN model)

  3. Emittance Compensation: Controlled Damping of Plasma Oscillation 100 A ==> 150 MeV Brillouin Flow L. Serafini, J. B. Rosenzweig, Phys. Rev. E 55 (1997) Hokuto Iijima

  4. Matching onto the Local Emittance Max., Final emittance = 0.4 mm Example of an optimized matching M. Ferrario et al., “HOMDYN Study For The LCLS RF Photo-Injector”, Proc. of the 2nd ICFA Adv. Acc. Workshop on “The Physics of High Brightness Beams”, UCLA, Nov., 1999, also in SLAC-PUB-8400

  5. Powerful radiation generates energy spread in bends • Energy spread breaks achromatic system • Causes bend-plane emittance growth (DESY experience) bend-plane emittance growth coherent radiation for > z z  E/E = 0 L0 s R x e– E/E < 0 x = R16(s)E/E overtaking length: L0  (24zR2)1/3  Coherent Synchrotron Radiation in bending magnets

  6. Talk Outline Pulsed photodiodes Ballistic bunching Velocity bunching Bunch slicing

  7. Q = 20-100 pC z < ~ 250 m ==> z = 20 m x ~ 20-30 m ==> nx < 5 m  < 1 % ~ ~150 MeV e- beam requirements

  8. Pulsed photodiode + femtoseconds laser maximum amount of charge that can be extracted from a photocathode illuminated by a laser the induced rms energy spread on the electron bunch: the actual beam current at the gun exit will be almost independent on the initial peak current High gradient required ! L. Serafini, “The Short Bunch Blow-out Regimein RF Photoinjectors”

  9. 2 MV HV 1 ns pulse on a 2 mm diode gap: 1 GV/m , 100 pC ==> 200 fs bunch,

  10. Bullistic Bunching Provide a correlated energy spread enough to produce, in a drift of length Ldrift a path difference equal to half the bunch length Lo

  11. Bullistic Bunching experiment at UCLA (Rosenzweig)

  12. Velocity bunching concept

  13. Quarter wavelength synchrotron oscillation

  14. Limitation: longitudinal emitance growth induced by RF non-linearities

  15. OVER- COMPRESSION HIGH COMPRESSION MEDIUM COMPRESSION LOW COMPRESSION Average current vs RF compressor phase

  16. B. Spataro et al, PAC05 ==>

  17. <I> = 860 A nx = 1.5 m C. Ronsivalle et al. , “Optimization of RF compressor in the SPARX injector”, PAC05

  18. To be published on JJAP

  19. Streak Images of Electron Bunch Injected Phase -70O Injected Phase -1O 50 psec range 200 psec range Minimum!

  20. 1.1 psec 1.4 psec 0.9 psec 0.5 psec 1.1 psec 0.8 psec Stability of Velocity Bunching (-1 degree) Streak images at injection phase of –1 degree. Fluctuation is 0.4 ps (rms) for 30 shots.

  21. Current sensitivity for 1 degree error in the RF compressor phase with IV harmonic cavity D. Alesini, PAC05

  22. Rectilinear Bunching Experiments Summary

  23. PLASMON X ==> D. Giulietti talk tomorrow

  24. Exercise for this workshop z= 200 m ==> < 25 m x =175 m ==> < 20 m = 0.2% , nx < 0.3 m Q = 20 pC

  25. HOMDYN movie

  26. PLASMON X Bunch slicing Q = 1nC ==> 25pC Lb=10 ps ==> 100 fs x = 0.5 mm ==> 5 m < 0.2% C. Vaccarezza et al., EPAC_04

  27. Conclusions Short pulses delivered by RF photoinjectors could meet the plasma acceleretor requirements Within a quite short time more experimental data will be available on RF compression in optimized layout

  28. Physics and Applications of High Brightness Electron Beams Organizers: L. Palumbo (Univ. Roma), J. Rosenzweig (UCLA), L. Serafini (INFN-Milano).

More Related