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X-band Linac (NLC) based g-g collider

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Presentation on theme: "X-band Linac (NLC) based g-g collider"— Presentation transcript:

1 X-band Linac (NLC) based g-g collider
drhgfdjhngngfmhgmghmghjmghfmf X-band Linac (NLC) based g-g collider Kwang-Je Kim Argonne National Lab U of Chicago April 23-26, Jinchun Yuan Hotel, Tsinghua University, Beijing

2 A second Region for Gamma-gamma, gamma-electron and electron-electron collisions Appendix B of the NLC ZDR report (May, 1996) BINP: V. Telnov Hiroshima U: T. Takahashi KEK: K. Yokoya LBNL: S. Chattopadhyay, W. Fawley, K.-J. Kim, H. Murayama, M. Ronan, A. Sessler, M. Xie, A. Zholents LLNL: T. Houck, D. Klem, M. Perry, K. Van Bibber, G. Westenskow SLAC: P. Chen, D. Helm, J. Irwin, J. Spencer, A. Weidemann U of Rochester: D. Meyerhofer

3 Gamma Gamma Second Interaction Region at NLC
Energy: ECM=500 GeV Pulse format: 90 bunches separated by 1.4 ns, 180 Hz16.2 kHz X-band linac

4 Compton Back-scattered Gammas at CP are focused onto IP
CP and IP separated by b=gsx ~ 5 mm to dilute low energy gamma’s Luminosity ~ 1033 cm-2 s-1 for 10% BW

5 Basic parameters Use n=1 Avoid gamma and laser photons produce e+e-  x =4.8  lL ~ 1 m For converting most electrons: q=scNL/S ~ 1, S ~ lL ZR ~ lL t/c Ng=1- e-q ~ 66% With correct helicity A~ 1J, I ~ 1018 W/cm2 Avoid Large intensity lower fundamental energy, also produce higher harmonics

6 Analytic approach for optimizing Compton conversion efficiency
Scattering frequency Can derive Assuming Gaussian distribution, this simplifies the optimization

7 Simulation codes to include many physical processes at CP and IP
Linear and nonlinear Compton scattering Linear and non linear B-W Propagation from CP to IP External magnetic field to sweep or plasma lens to over-focuss low energy e IP: Beam disruptions (e+-with opposing beam Beamstrahlung with and coherent pair production Incoherent processes Beam propagation from IP to exit line Several codes Horton-Smith, Ohgaki and Yokoya, Telnov, Yokoya (ABEL & KEIN), Fawley (BERT),.. Spectral luminosity (Yokoya)

8 Electron- and Laser Beam-parameters

9 Ideas to reduce laser power
Multiple pass with Reflecting optics Double confocal resonator

10 Laser path after FF

11 Double pass Mirror Arrangement in gamma gamma interaction region
15: parallel beam transport from entrance Focus to the left CP by 6, diffract to 7, then to 8 Mirror 6 has a small hole 911: parallel beam transport Reflection by 11, back transport 107 Focus on the right CP, transport out to 1 ¼ plate for polarization control

12 Solid state laser concept for gamma gamma built on 1 kW unit cells
All cells are powered by a single phase-stabilized oscillator “Power will be feasible in a couple of years”

13 FEL approach for IR power
Psat ~ r E I A=Psat t ~ 1 J r ~1% t ~2 ps  E=50 GeV!! ( undulator magnet for 1 m will be difficult) t ~1 ns  E=100 MeV  reasonable Need an induction linac Success at LLNL, ETA & ATA Chirping requirement: Dw/w = 3x10-4 May well be within the FEL gain BW May also manipulate induction linac

14 FEL scheme using pulse stretching and compression

15 Gamma gamma induction driver & other Induction linacs

16 FEL Parameters

17 In 1996 a Gamma gamma was a paper exercise
Laser power Higg’s was also “imaginary” The case for a Gamma Gamma may be stronger now An FEL option for laser power?


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