Implementation of Round Colliding Beams Concept at VEPP-2000

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Presentation transcript:

Implementation of Round Colliding Beams Concept at VEPP-2000 Dmitry Shwartz BINP, Novosibirsk on behalf of VEPP-2000 team Oct 24, 2016 eeFACT’2016

Round beams at e+e- collider Luminosity increase scenario: Number of bunches (i.e. collision frequency) Bunch-by-bunch luminosity Round Beams: Geometric factor: Beam-beam limit enhancement: IBS for low energy? Better life time! 02/19

The concept of Round Colliding Beams Axial symmetry of counter beam force together with x-y symmetry of transfer matrix should provide additional integral of motion (angular momentum Mz = xy - xy). Particle dynamics remains nonlinear, but becomes 1D. Lattice requirements: Head-on collisions! Small and equal β-functions at IP: Equal beam emittances: Equal fractional parts of betatron tunes: Round beam Mx = My V.V.Danilov et al., EPAC’96, Barcelona, p.1149, (1996) 03/19

Historic beam-beam simulations “Weak-Strong” “Strong-Strong” I.Nesterenko, D.Shatilov, E.Simonov, in Proc. of Mini-Workshop on “Round beams and related concepts in beam dynamics”, Fermilab, December 5-6, 1996. Beam size and luminosity vs. the nominal beam-beam parameter (A. Valishev, E. Perevedentsev, K. Ohmi, PAC’2003 ) 04/19

VEPP-2000 main design parameters @ 1 GeV VEPP-2000 layout (2010-2013) 13 T final focusing solenoids max. production rate: 2×107 e+/s VEPP-2000 main design parameters @ 1 GeV Circumference 24.388 m Energy range 150  1000 MeV Number of bunches 1 Number of particles 11011 Betatron tunes 4.1/2.1 Beta-functions @ IP 8.5 cm Beam-beam parameter 0.1 Luminosity 11032 cm-2s-1

VEPP-2000 06/19

Beam size measurement by CCD cameras 07/19

Round Beams Options for VEPP-2000 Round beam due to coupling resonance? The simplest practical solution! Both simulations and experimental tests showed insufficient dynamic aperture for regular work in circular modes options. Flat to Round or Mobius change needs polarity switch in solenoids and new orbit correction. 08/19

Machine tuning Orbit correction & minimization of steerers currents using ORM techniques (x,y < 0.5mm) Lattice correction with help of ORM analysis ( < 5%) Betatron coupling in arcs (min ~ 0.001) Working point small shift below diagonal Specific luminosity & linear lattice correction After correction Before correction Lifetrac by D.Shatilov, 2008 09/19

Dynamic beta, emittance and size Simulations for E = 500 MeV. 50 mA corresponds to  ~ 0.1. Invariance of beam sizes @ IP is the essential VEPP-2000 lattice feature. 10/19

Dynamic sizes at the beam-size monitors nom ~ 0.12 11/19

Luminosity vs. beam energy 2010-2013 Peak luminosity overestimate for “optimal” lattice variation *  , L  2 Obtained by CMD-3 detector luminosity, averaged over 10% of best runs Fixed lattice energy scaling law: L  4 Energy ramping e+ deficit Beam-beam effects DA, IBS lifetime 12/19

“Flip-flop” effect   e+ e TV Pickup spectrum of the coherent oscillations regular e 0.17 0.2 0.25 E = 240 MeV, Ibeam ~ 55 mA blown-up e 0.17 0.2 Coherent beam-beam -mode interaction with machine nonlinear resonances? blown-up e+ 0.17 0.2 13/19

Beam-beam parameter  = 0.175   = 0.125/IP   Е = 392.5 MeV Beam-beam parameter extracted from luminosity monitor data Coherent oscillations spectrum   BB-threshold improvement with beam lengthening: Е = 392.5 MeV Urf = 35 kV (purple) Urf = 17 kV (blue)  = 0.175   = 0.125/IP 14/19

Bunch lengthening: microwave inst. Bunch length measurement with phi-dissector as a function of single beam current for different RF voltage @ 478 MeV. Energy spread dependence, restored from beam transverse profile measurements. 15 15/19

Integrable round beam? (Danilov, Perevedentsev, 1997) as = 0.0 Proper profile of longitudinal distribution together with  = n betatron phase advance between IPs makes the Hamiltonian time-independent, i.e. integral of motion. Synchrotron motion should prevent full integrability(?) as = 0.0 as = 1.0 * = 5cm s = 5cm  = 0.15 D.Shatilov, A.Valishev, NaPAC’13 Beam-beam resonances suppression due to hour-glass effect(?) S. Krishnagopal, R. Seeman., Phys.Rev.D, 1990 16/19

Beam sizes data analysis @ 392.5 MeV URF= 35 kV I = 15 mA corresponds to  ~ 0.1 Note: bunch lengthening is current-dependent… URF= 17 kV 17/19

VEPP-2000 upgrade: 2013 >> 2016 VEPP-2000 complex K-500 beam transfer channel BINP Injection complex e+, e beams from new BINP Injection Complex (IC): high intensity higher energy (400 MeV); high quality (!); Booster BEP upgrade to 1 GeV. Transfer channels BEP  VEPP to 1 GeV. VEPP-2000 ring modifications. 18/19

Summary Round beams give a serious luminosity enhancement. The achieved beam-beam parameter value at middle energies amounts to  ~ 0.1–0.12 during regular operation. “Long” bunch (l ~ *) mitigates the beam-beam interaction restrictions, probably affecting on flip-flop effect. VEPP-2000 is taking data with two detectors across the wide energy range of 160–1000 MeV with a luminosity value two to five times higher than that achieved by its predecessor, VEPP-2M. Total luminosity integral collected by both detectors is about 110 pb-1. Injection chain of VEPP-2000 complex was upgraded and commissioned. Achieved e+ stacking rate is 10 times higher than formerly. During upcoming new run we intend to achieve the target luminosity and start it’s delivery to detectors with an ultimate goal to deliver at least 1 fb1 19/19

Backup slides

Beam-beam parameter evolution 537.5 MeV, June-2011 0.07 392.5 MeV, June-2013 511.5 MeV, May-2013 0.08 0.09 (purple points) 13/19

LIFETRAC predictions Very high  threshold values for ideal linear machine lattice, th ~ 0.25. Chromatic sextupoles affect significantly on bb-effects decreasing threshold down to th ~ 0.15. (Break of the angular momentum conservation by nonlinear fields asymmetric to x-y motion) Working point shift from coupling resonance under diagonal (x > z) preferable than vise versa. (Emittances parity breaking.) Uncompensated solenoids acceptable in wide range (x,z ~ 0.02) while coupling in arcs provided by skew-quadrupole fields should be avoided. (Angular momentum conservation break by skew-quads, breaking x-y symmetry of transport matrix.) Inequality of x-y beta-functions in IP within 10 % tolerance does not affect on bb- effects. Bb-effects do not cause emittance blow-up but reduce beam lifetime via non- Gaussian “tails” growth in transverse particles distribution. Beam lifetime improves with working point approach to the integer resonance. Qualitative agreement of all predictions with experimental experience.

Luminosity measurement via beam sizes @ CCD cameras SND and CMD-3 luminosity monitors: Slow (1 measurement ~ 1/2 minute) Large statistical jitter at low beams intensities Needed: Beams current measurement e+, e (ФЭУ) 4 beam sizes * (with current dependent dynamic * and emittance)  reconstruction from 16 beam profile monitors. Assumptions: Lattice model well known (transport matrices) Focusing distortion concentrated within IP vicinity. Beam profile preserve Gaussian distribution. 2  4 = 8 parameters / 8  2  2 = 32 measured values.

Luminosity monitor 800 MeV 180 MeV

Extracted from luminosity beam size @ IP 537.5 MeV

High order resonances {} Ib, mA Weak-strong tune scan of threshold counter beam current value. {} Single positron beam lifetime as a function of betatron tune. 20mA @ 500MeV

Intrabeam scattering and DA Single beam emittance growth with beam current, E=220 MeV Calculated in simple model DA dependence with * variation. {}=0.128, E=1 GeV