Beam Dynamics Gennady Stupakov DOE High Energy Physics Review June 2-4, 2004.

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Presentation transcript:

Beam Dynamics Gennady Stupakov DOE High Energy Physics Review June 2-4, 2004

Beam Dynamics Research in ARDA Broad expertise in many areas: lattice design, collective effects, electron cloud, beam-beam interaction, FEL physics. Support of all major projects in the lab: PEP-II, NLC, LCLS. Application of accelerator physics to other areas of research, e.g., weak gravitational lensing in astrophysics.

Outline Generation of short X-ray pulses in LCLS Laser heater for LCLS Dark currents in NLC structures Model Independent Analysis (MIA) of PEP-II Simulation of beam-beam interaction for PEP-II Electron cloud effects in LER Higher moments gravitation lensing

Linac Coherent Light Source ( LCLS ) 4th-Generation X-ray SASE FEL Based on SLAC Linac 14-GeV electrons14-GeV electrons 1.2-  m emittance1.2-  m emittance 200-fsec FWHM pulse200-fsec FWHM pulse 2  peak brightness2  peak brightness There is a strong interest from potential users in shorter pulses of X-rays. P. Emma, M. Cornacchia, K. Bane, Z. Huang, H. Schlarb (DESY), G. Stupakov, D. Walz, PRL, vol. 92, 2004.

2.6 mm rms 0.1 mm (300 fs) rms Access to time coordinate along bunch LCLS BC2 bunch compressor chicane (similar in other machines) x, horizontal pos. (mm) z, longitudinal position (mm) 50  m Exploit Position-Time Correlation on e  bunch at Chicane Center

eeee x   E/E  t  x y Add thin slotted foil in center of chicane. The foil “spoils” emittance of the beam passing through it. coulomb scattered e  unspoiled e  coulomb scattered e  15-  m thick Be foil 2  x=250  m  x,y ≈ 5  m

Track 200k macro-particles through entire LCLS up to 14.3 GeV E/EE/EE/EE/E 200 fs

2 fs FWHM z  60 m x-ray Power Genesis 1.3 FEL code

FEL instability needs very “cold” e - beams (small e and E-spread) Such a cold beam is subject to other “undesirable” instabilities in the accelerator (CSR, Longitudinal Space-Charge=LSC, wakefields) Parmela simulations and TTF measurement indicate  E~3 keV Accelerated to 14 GeV and compressed ×36 →  E~ 1×10 -5, too small to be useful in FEL (no effect on FEL gain when <1  ) Micro-Bunching Instabilities Final long. phase space at 14 GeV for initial 15-  m, 1% seed

Laser Heater for Landau Damping 50 cm ~120 cm Laser-electron interaction in undulator induces energy modulation (at 800 nm)  40 keV rms Inside weak chicane for laser access and time-coordinate smearing (emittance growth negligible) 10 per. undulator 800 nm, 1.2 MW Z. Huang, M. Borland (ANL), P. Emma, J. Wu, R. Carr,C. Limborg, G. Stupakov, J. Welch, submitted to PRSTAB. Z. Huang, M. Borland (ANL), P. Emma, J. Wu, R. Carr, C. Limborg, G. Stupakov, J. Welch, submitted to PRSTAB.

laser spot similar to e  spot: P 0 = 1.2 MW w 0 = 350  m  x,y  200  m laser spot much bigger than e  spot: P 0 = 37 MW w 0  3 mm  x,y  200  m 800-nm structure then gets smeared by chicane:  z   x' 2  1/2 |  x | >>  40 keV rms small spot large spot

w 0 = 350  m, P 0 = 1.2 MW w 0 = 3 mm, P 0 = 37 MW small spot double-horn

Simulation of Dark Current in NLC Structures What is the effect of dark current on the main linac bunch? How much current is captured? How far does it propagate? To what energy is it accelerated? Relation between dark current and breakdowns?

Simulation of dark currents in the H60VG3 disk loaded RF structure for different locations of the emission points (large current – blue, small current – red). E acc =65 MeV/m. K. Bane, V. Dolgashev, G. Stupakov.

Geometry Integrated kick to the bunch vs. accelerating phase e - BNS phase e + BNS phase Beam Kick due to Dark Current Kick is normalized to average generated current of 1 mA. J. Wu, V. Dolgashev

Low-Beta Optics for PEP-II Future Upgrades  y * = 7mm (CDR 15-20mm) lattices for both rings have been designed with adequate dynamic aperture HER LER The lattice has been tested in the High Energy Ring and beam lifetime appears no problem Y. Nosochkov

Model-Independent Analysis (MIA) for PEP-II Performance Improvement Betatron oscillations are resonantly excited in the ring and the beam position is measured at every BPM location turn by turn. FFT translates this into 8 numbers at each location, (x 1, y 1 ), … (x 4, y 4 ) (conjugate linear orbits). One then extracts, from these 4 orbits, not only the phase advances but the transfer matrix components R 12, R 32, R 14, R 34 Fitting those R ik elements into the lattice model greatly improves the accuracy of the model. Y. Yan,Y. Cai

MIA Figured out BPM Errors x (measured) = g x x (beam) +  xy y (beam) y (measured) = g y y (beam) +  yx x (beam)

MIA helped to bring LER working tune to near half integer Without MIA, near half integer working tune large beta beat was observed. Both LER and HER have been brought to work at near half integer working tunes ([ x ]=0.516) since May  beat is small, linear coupling is fine, IP tilt angle is fine. Blue: ideal lattice Red: measured by MIA

Simulation of Beam-Beam Lifetime in the Low Energy Ring of PEP-II Nonlinear lattice included in the simulation additional to beam-beam interaction The core distribution is not disturbed much by the nonlinearity in the ring while the tail is strongly effected. Lifetime is consistent with observation in the machine Y. Cai

Simulation BBI - Benchmark Against Experiments at PEP-II Electron beam was scanned horizontally across the positron beam as the luminosity and beam sizes were recorded. Largest beam blowup seen in  y - W. Kozanecki, J. Seeman, Y. Cai, and I. Narsky

Electron Cloud and Cyclotron Resonances in Positron Ring No solenoid 10 Gauss 20 Gauss Simulation of generating electron cloud in the presence of solenoid field is carried out recently for the PEP-II. Resonance condition: bunch spacing is equal to half cyclotron period in dipole magnetic field Y. Cai, M. Pivi, M. A. Furman, Phys. Rev. ST Accel. Beams, 7, (2004)

Higher Moments Gravitational Lensing ~10 3 Mpc J. Irwin, M. Shmakova

Light Deflection from a Concentrated Mass Quad and sextupole orientation are correlated! Quadrupole Sextupole

Clumping Studies Curved galaxies among all “strong” galaxies from Hubble Deep Field North. Lines join curved galaxies separated by less than 290 pixels. “Curved” means proper orientation of sextupole and quadrupole components (“star” symbols). “Aligned” shape