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This report by J. Thompson from SLAC explores the intricate measurements of beam sizes in the BaBar experiment at PEP-II. Key parameters such as bunch lengths, angular spread, and transverse sizes for both the High Energy Ring (HER) at 9 GeV and the Low Energy Ring (LER) at 3.1 GeV are analyzed. Various methodologies are discussed, including online monitoring and offline analysis for accurate beamspot measurement. The data highlights the challenges in measuring vertical emittances and emphasizes the ongoing effort to understand luminosity distributions and the hourglass effect influencing measurements.
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Beam Sizes measured by BaBar J. Thompson SLAC PEP-II MAC Review, 19 January 2006
Beam Sizes HER: 9 GeV e- LER: 3.1 GeV e+ Bunch length sz (~RF) Angular spread sx’2 = ex / bx(z) Transverse size sx2 = exbx(z) • Similarly for y • HER and LER are independent • 10 parameters so far need multiple measurements
In collision • BaBar sees the beams where they are colliding (use 2 prong events) • Luminous region (“beamspot”) size observables: • dL/dz – longitudinal luminosity distribution, online and offline • measure effective b*y • measure Sz; get sz,HER, sz,LER when RF voltage changes • sLx(z) – beamspot x size: good measurement online, great measurement offline • sLy(z) – beamspot y size: difficult measurement offline • due to hourglass effect, measure effective b*y • beamspotqxy, qx’y’ – coupling • sLx’ • sLy’(z) – measure vertical emittances and effective b*y • Crossing angles and tilts
Ongoing Analyses • B. Viaud, C. O’Grady: online monitoring of beamspot location and sizes; dL/dz fits • J. Thompson, A. Roodman: measurement of transverse beamspot sizes • M. Weaver, A. Cunha: angular distribution measurements
dL/dz Longitudinal luminosity distribution (assuming b*y,HER = b*y,LER): Si2 = si,HER2 + si,LER2 Hourglass effect gives a z dependence to sy: Fit the distribution to b*y and Sz • Questions: • b*y ~ 1.3 -1.5 cm is higher than expected • Clear change at ~run 45000 (February ’04) βy* [cm] This fit is now done online, with results updated once per BaBar run Run4 Run Number
dL/dz Longitudinal luminosity distribution (assuming b*yHER = b*yLER): Confirmed by independent fits I have done; true for both Run 4 and Run 5. Results shown here are the best validated to date. Si2 = si,HER2 + si,LER2 Hourglass effect gives a z dependence to sy: Fit the distribution to b*y and Sz • Questions: • b*y = 1.3 -1.5 cm is higher than expected • Clear change at ~run 45000 (February ’04) βy* [cm] This fit is now done online, with results updated once per BaBar run Run4 Run Number
New Online Measurements:β*y & Σz RFV(LER) = 4.5 -> 4.05 MV
New Online Plot: Phase Transient 1 Run! Abort gap Bucket number calculated with the “precise” t0 : σ=2 ns Not thoroughly tested though…
Transverse beamspot sizes • sLx (~60mm) is larger than resolution (~30mm) • can be extracted with good accuracy online • sLy (~5mm) is much harder • Requires offline analysis: • Offline analysis aims to measure sLx and sLy with a method that removes resolution from the measurement • Measure as a function of z
Lumi loss along minitrains Late Run 4 Early Run 5 5% loss 15% loss ~Luminosity ~Luminosity sLx (mm) sLx (mm)
sLx(z), sLy(z) sLx in bins of z: <sLx> = 65.5 ± 0.2 mm d(sLx)/dz = (7.2 ± 2.3) x 10-5 Sample Results: 2 days starting July 2 Global qxy = -10 ± 2 mrad sLy in bins of z: sLy(z=0) = 5.2 ± 0.4 mm b*y = 1.5 ± 0.4 cm
Run 5: x Results <sLx> (cm) • 2-day bins of time (some failed fits removed from plots) • Non-zero dsLx/dz first noticed in late Run 4 • Origin is an open question Date in Run 5 Date in Run 5
Run 5: y Results b*y (cm) No trend obvious; Average for all points: b*y = 1.40 ± 0.06 cm Date • 2-day bins of time • From fits to sy(z) sLy,z=0 (cm) Date
Bins of Specific Luminosity Integrating over Run 5 through August sLx (cm) b*y (cm) Specific luminosity Specific luminosity sLx(z) slope sLy,z=0 (cm) Specific luminosity Specific luminosity
z-dependence of angular spread fH = EHER/(EHER-ELER) ~ 1.5 fL = ELER/(EHER-ELER) ~ 0.5 HER dominates measurement
Angular spread: Data Results 14 ey,LER b*y (mm) 4 ey,HER 3.8 ey,HER 2.6 ey,LER bias is attributed to ISR (from simulation) zw (mm) b*y (mm) • Boost method results • Central values: • b*y = 14.6 mm • ey,HER = 3.2 nm rad • ey,LER ~ 9 nm rad • sLy(z=0) ~ 5-6 mm ey,HER zw (mm) zw (mm) ey,LER 14 15 b*y (mm)
x beam size determination -20.6 xz angle (mrad) -22.4 0 xz crossing angle (mrad) Individual x beam sizes! -1 This study done with quantities available online (BBR:BBRPEP:SVTDXDZ, BBR:BBRPEP:SVTXP) HER IP x angle change, Aug 23 2005
Publications • PAC05 papers: • BV, CO’G, WK, IN, AP: http://accelconf.web.cern.ch/AccelConf/p05/PAPERS/TPAT076.PDF • JT, AR, WK: http://accelconf.web.cern.ch/AccelConf/p05/PAPERS/MPPE057.PDF • Plans for: • EPAC papers this year • BV, CO’G, et al • MW et al • NIM paper bringing all the results together
Plans • dL/dz: • More bunch length measurements (December 9) • Add hadronic events to increase statistics • Transverse beam size fit: • Why is dsLx/dz non-zero? Does qxy have a z dependence? • Understand/reduce systematic error on sLy • Boost analysis • Work on bias due to ISR • Measurement of qx’y’ • Overall • Compare to simulation • How to best use the 3 methods together? • Interpret results: why is the b*y we observe so large? (Dispersion ruled out)
Extra Slides • Measurement methods: • Transverse beam sizes • Angular spread • Bunch length measurements • Additional transverse beam size results
sy(z) method • Each muon track is reconstructed independently, with a point-of-closest-approach (poca) to the beam axis • d measures production point • m measures the reconstruction resolution • Also use the estimated error on d, d (from the track fit) • 2 types of fit: • To m distribution, using d (determine resolution correction) • To d distribution, using d and corrected resolution: • using f, extract sLx, sLy • Also measure z for each event An e+e- m+m- event as reconstructed True production point m1 m2
Bunch Length Measurement Combine dL/dz fit with known scaling of bunch length with RF voltage Fit determines: Sz,HER = 11.1 ± 1.1 mm Sz,LER = 11.1 ± 1.1 mm
Bins of Beam Current: HER Integrating over Run 5 through August sLx (cm) b*y (cm) mA mA sLx(z) slope sLy,z=0 (cm) mA mA
Bins of Beam Current: LER Integrating over Run 5 through August sLx (cm) b*y (cm) mA mA sLx(z) slope sLy,z=0 (cm) mA mA