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E. Schneidmiller and M. Yurkov (SASE & MCP)

Tuning and characterization of short electron and FEL radiation pulses at FLASH during shifts 19(a)-21(m).01.2011. E. Schneidmiller and M. Yurkov (SASE & MCP) C. Behrens, W. Decking, H. Delsim , T. Limberg, R. Kammering (rf & LOLA) N. Guerassimova and R. Treusch (PGM & GMD).

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E. Schneidmiller and M. Yurkov (SASE & MCP)

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  1. Tuning and characterization of short electron and FEL radiation pulses at FLASHduring shifts 19(a)-21(m).01.2011 E. Schneidmiller and M. Yurkov (SASE & MCP) C. Behrens, W. Decking, H. Delsim , T. Limberg, R. Kammering (rf & LOLA) N. Guerassimova and R. Treusch (PGM & GMD)

  2. Characterization techniques • Electron pulse: LOLA (pulse shape), toroids (charge), pyro detectors (signal related to bunch shape and charge). • Photon pulse: Pulse energy (GMD and MCP), measurements of statistical fluctuations (MCP), spectral measurements (PGM). • A lot of data has been recorded. Here we present only brief on-line analysis and preliminary conclusions. DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  3. Statistical fluctuation method Ackermann et al., NaturePhoton.1(2007)336 DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  4. Statistical fluctuation method • Fluctuations / instability of the machine / electron beam parameters also contribute to the fluctuations of the radiation pulse energy. • Then one needs a lot of statistics to eliminate those contributions (gating); measurement may take from few minutes to one hour; data analysis takes a while and needs experts • At saturation the pulse is usually longer than in exponential gain regime; so, the method gives a lower estimate for pulse duration at saturation • Very useful in combination with other methods (single-shot spectra etc.) and start-to-end-simulations • Method was used at TTF1 and FLASH, recently also at LCLS DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  5. Single-short spectra • In an ideal case (monochromatic electron beam) and linear mode of SASE operation average number of spikes in spectrum is nearly the same as the number of spikes (wavepackets) in the time domain. • Width of the spike in the spectrum is inversely proportional to the pulse length. • Thus, qualitative analysis of spectra measured in the linear regime may give a hint for qualitative estimation of pulse length and number of modes in the radiation pulse. DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  6. Results: pulse energy and number of modes • We tuned SASE @ 14 nm to maximum radiation energy with different charges 150 pC, 250 pC, and 500 pC. • Pulse energy level at the full undulator length was:   • 150 pC 25-35 uJ 250 pC 35 uJ 500 pC >200 uJ • Then SASE process has been suppressed in the undulator modules 5 and 6 (by means of orbit kick) in order to deal with linear regime of SASE FEL operation. • Characterizations for the number of modes has been performed with statistical measurements using MCP07 detector. Measured number of modes in the linear regime: DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  7. Results: number of modes and pulse duration • Measurements of fluctuations in the end of the linear regime gives us an estimate for the number of the radiation modes (spikes) M in the pulse. • This allows to estimate radiation pulse length as T_rad ~ M x coherence time. We estimate coherence time as 5 fs (similar to our estimate in 2007 Nature Photonics paper). • Pulse lengthening in the nonlinear regime is defined by two effects. The first one is slippage estimated to be about 10 fs when saturation occurs in the middle of the 5th undulator module. The second effect relates to the lasing to saturation of the low-current tails of the bunch. Pulse lengthening in this case depends on the shape of the tails. For gaussian-like bunch shape we estimate pulse lengthening by 30% to 50%. Thus, we have the following results: 150 pC sigma = 60% M = 2.8 T_rad ~ 15 fs (+10 fs + 7 fs) 250 pC sigma = 59% M = 3 T_rad ~ 15 fs (+10 fs + 7 fs) 500 pC sigma = 29% M = 12 T_rad ~ 60 fs (+10 fs + 30 fs) Here numbers in brackets refer to the pulse lengthening in the nonlinear regime. Our experience tells us that practical accuracy of this estimate is about factor of 2.  DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  8. Spectra @ 150 pC, linear regime • Statistical measurements agree qualitatively with spectral measurements . • 150 pC sigma = 60% M = 2.8 T_rad ~ 15 fs (+10 fs + 7 fs)  DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  9. LOLA images @ 150 pC DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  10. Spectra @ 250 pC, linear regime • 250 pC sigma = 59 % M = 3 T_rad ~ 15 fs (+10 fs + 7 fs)   • Not a good agreement. Drift of the machine parameters? – There was a big time interval between spectral and statistical measurements. DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  11. LOLA images @ 250 pC DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  12. Spectra @500 pC, linear regime • 500 pC sigma = 29% M = 12 T_rad ~ 60 fs (+10 fs + 30 fs)   DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  13. LOLA images @ 500 pC DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  14. How to tune SASE with short pulse I. Simplified procedure (1 shift): a) Choose small charge (between 100 and 200 pC). b) Tune gun+laser (incl. iris), rf parameters, optics and orbit for maximum pulse energy.  c) With high probability the pulses are short. If users complain, take single-shot spectra.  If estimated pulse length is too big, go to II. More thorough procedure (2 shifts): a) Choose small charge (between 100 and 200 pC). b) Set up compression (if possible with the help of experts), check phase space with LOLA. Important indication is energy chirp due to space charge (opposite to that from RF). c) Tune SASE as in I.b). d) Do LOLA measurement. e) Take single-shot spectra (optionally also statistics in linear regime).f) Iterate if necessary. At least, our trial attempts resulted in short pulse length. Characterization of electron pulse shape with LOLA resulted in a confined and nearly symmetric shape. Final result proving ultra-short pulse duration is spectral measurement showing small number of spikes. DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

  15. Summary • Tuning of short pulses of about coherence length is possible with linearized compression scheme. • For radiation wavelength of 14 nm short pulse mode of operation is achieved in the range of bunch charges 150 pC – 250 pC. Even without thorough optimization saturation pulse energy is 25 – 35 uJ – similar to that reachable with the roll-off compression scheme during past years. • Stability of the SASE level in the saturation was nearly the same as during typical user runs with the roll-off compression scheme (about 35% at 150 pC). It can be improved significantly (down to 25%) by stabilization of the bunch charge – it fluctuated a lot during our measurements, about 7 % rms at 150 pC. • Readings of pyro detectors were too noisy at small charge. Dedicated tuning of pyro detectors for small charges will help a lot. • We should find more dedicated time to pass procedure for the short-pulse-SASE tuning and characterization jointly with accelerator and photon experts for different wavelengths (especially long). Goal: tuning dedicated regimes for users requesting short pulses at specific wavelengths. DESY, Beam Dynamics Meeting, January 24, 2011 E.A. Schneidmiller, M.V. Yurkov

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