LEP 2 Energy Calibration and the Spectrometer

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LEP 2 Energy Calibration and the Spectrometer Goals of LEP 2 m W measurement LEP 2 Energy Model the Magnetic Extrapolation Cross-checking with the Flux Loop (no details!) Cross-checking with the Synchrotron Tune (nor on this!) Cross-checking with the Spectrometer Conclusions Guy Wilkinson, Oxford University, for the LEP ECAL group and Spectrometer team, 3 Sep 22, Lausanne

Measuring the W boson mass Higgs search aside, main goal of LEP 2 ( 96-2) has been high precision measurement of the W mass, m W m W measured through reconstruction of W + & W within a kinematic fit, with beam energy (E b ) as constraint 35 3 25 2 15 1 5 WW qqlν 2C Kinematic Fit Hadronic Mass 4 5 6 7 8 9 1 Invariant Mass (GeV) How well should E b be known? δm W m W = δe b E b Statistical error of LEP 2 sample 25 MeV. So should know E b to 2 MeV (2 1 4 ) or better... and know means really know! Fully correlated between channels, experiments & years Surely easy? At LEP 1 E b measured to 2 1 5 for m Z

m W andtheendofspin Not so! The prime tool of LEP 1 energy calibration was resonant depolarisation (RDP), but this no longer works! Max polarisation (%) 7 6 5 4 3 2 1 Here be Ws! 4 5 6 7 8 9 1 E b [ GeV ] Instead, recall E b B.dl& perform magnetic extrapolation NMR probes (precise, continual readout, low sampling only 16) Flux loop (high sampling 96.5%, infrequent readout) Dipole Yoke Coil Beam Pipe NMR Probe Flux Loop NMRs used in defining energy model, & flux loop to set error

Magnetic extrapolation method Calibrate NMR readings against known energy in RDP region (4-6 GeV), and apply in W + W regime ( 1 GeV). E pol - E NMR [ MeV ] 1 8 6 4 2-2 -4-6 -8-1 97 98 99 97-4 42.5 45 47.5 5 52.5 55 57.5 6 Depolarisation energy (E pol ) [ GeV ] It works & is stable! However, how does above banana evolve to 1 GeV, & is sampling representative of total B.dl? Cross-calibrate NMRs vs flux loop... No significant non-linearity! δe b 2 MeV...but method indirect. Needs cross-checking!

Checking the extrapolation Q s vs V RF E b obtainable by fitting synchrotron tune against RF volts Q s.18 6/6 optics.16.14.12.1.8 E nom = 5.5 GeV E nom = 6.589 GeV.6 2 3 4 5 6 7 8 9 1 V RF / MV data-fit/1-3 2 1-1 -2 2 3 4 5 6 7 8 9 1 V RF / MV E b at 8 GeV with an error of < 2 1 4 : Results need to be extrapolated (a little) to 1 GeV Appear to validate NMR model & agree with flux loop

Checking the extrapolation the LEP spectrometer Can we measure E b directly to 1 2 1 4 in the W regime? The idea (1997) θ B.dl E b ϑ Better still, measure change when going from 5 to 1 GeV The reality (1999) Quad Wire Position Sensors Steel Dipole Synchrotron Absorbers Quad BPM Pickups NMR Probes m 1m Such a measurement imposes extremely tight tolerances!

Main Spectrometer Topics Brief overview on following issues: Knowledge of dipole bending field Knowledge / effect of field in field free region Shielding of BPM blocks Wire position sensors RF Sawtooth BPMs problems & global data analysis All serious data taking took place in 2 not ideal as in competition with the Higgs search... 17 fills in which spectrometer calibrated at low energy and ramped to 93 GeV Other experiments scanned low energy region to cross-check performance Plus several dedicated experiment to investigate systematic effects

Knowing B.dl Prior to installation, conducted extensive mapping campaign NMR Probe Steel Dipole Hall Probe Marble Bench 1 m Precision Stage Carbon Fiber Arm Hetrodyne Ruler Model developed to relate B.dlto values of 4 reference NMRs in dipole as function of coil temperature etc B dl Linear Residual (Relative x 1-5 ) 8 6 4 2-2 -4-6 -8 Error Bars indicate RMS of individual maps Standard Mapping In Situ Maps (Lab) In Situ Maps (Tunnel) 4 5 6 7 8 9 1 11 Nominal Beam Energy (GeV) Value of model residuals 9 vs 5 GeV 1 1 5

Knowing B.dl Cross-check in situ inside beam pipe with burrowing mole Two NMR Probes 8 cm Coil for End Field Measurement Further mapping in 21 and 22 with improved Hall probes -5 Relative Fit Residual 1 1 8 6 4 2 Mapping Campaigns: System 1 (LAB 1999) System 2 (LAB 1999) System 2 (LEP Tunnel 1999) System 1 (LAB 21) System 1 (LAB 21 using 1999 Hall Probes) -2-4 Nov 1998-Mar 1999 Mar 1999 Mar 1999 Feb 21-May 21 Feb 22 Time Results seen are very consistent. Excursion understood as Hall probe systematic. Max uncertainty induced on E b < 2 1 5!

Environmental fields Field free arms of BPM triplets are not field free! vertical field (mg) 2 15 1 GeV field 5 GeV field 93 GeV field 5-5 -1-1 -8-6 -4-2 2 4 6 8 1 location (left and right of magnet) (m) (Spikes come from permanent magnets in vacuum pumps. Energy variation from currents in magnet cables.) Causes a bias which must be accounted for in analysis: Field magnitude monitored fill to fill with flux gates stable

Synchrotron shielding Synchrotron power E 4 b reaches kw/m BPM Copper Absorber Flexible Bellows BPMs stable to <.2 C block expansion < 1.5µm Temperature 45 4 35 3 25 LEP Fill BPM Block Cu Absorber 2 5 1 15 2 25 Time (hours)

Wire Position Sensors and Synchrotron Radiation Stability of BPMs monitored by stretched wire sensors Stretched Wire Position Sensors Jura Limestone Block These showed alarmingly large jumps at start of fill LEP current [ma] 6 4 2 5 1 15 2 25 3 35 4 45 5 time [h] WPS [µm] 1 5 5 1 15 2 25 3 35 4 45 5 time [h] Not real! Artefact caused by ionisation of air Cured with shielding and careful centring of wires Real movements found to be small corrected for in analysis

RF sawtooth Nearly 3 GeV lost and replenished per revolution at 1 GeV Need to relate local measurement of spectrometer to mean energy measured by resonant depolarisation Correction of 2 5 MeV Dependent on misalignments, misphasings, voltage scale E (MeV) 4 Fill 427 E = 183 GeV CM E CM(MeV) 8.6 12.1 6.3 14.7 2 2 Spectrometer 4 L3 ALEPH OPAL DELPHI L3 Model calibrated through orbit measurements in dedicated experiments, and controlled through comparing e vs e + Residual error of 5 MeV

Beam Position Monitor performance Use normal LEP BPMs, but with high precision electronics 7 6 RMS =.5 µm 1 2 3 T = X1 + X3 2 - X2 5 4 3 2 1-1 -8-6 -4-2 2 4 6 8 1 Triplet residual [ µm ] Triplet residuals demonstrate required µm resolution achieved! BUT large shifts are seen BETWEEN energy points! < Triplet Residual Shift > [ µm ] 2 1-1 -2-3 -4 Physics optics Polarisation optics 4 5 6 7 8 9 1 Energy [ GeV ] Possible reasons: Bunch length? Beam size? Drift with time? No certain answer on mechanism, but can be calibrated out

Global analysis of Spectrometer Measurements System of 3 + 3 BPMs gives 9 different energy estimates. Because of BPM systematics these are not identical. Study results from each combination vs size of systematic... (Spect - NMR) / NMR [ 1-5 ] (Spect - NMR) / NMR [ 1-5 ] 5 25-25 -5-75 -1-125 -15 5 25-25 -5-75 -1-125 -15 BPMs 6,5 & 2,3-6 -5-4 -3-2 -1 < Triplet Residual Shift > [ µm ] BPMs 5,4 & 1,2-6 -5-4 -3-2 -1 < Triplet Residual Shift > [ µm ]...observe some combinations more stable than others

Global analysis of Spectrometer Measurements Linear fit allows extrapolation back to zero systematic... (Spect - NMR) / NMR [ 1-5 ] 5 25-25 -5-75 -1-125 -15 BPMs 6,5 & 2,3-6 -5-4 -3-2 -1 < Triplet Residual Shift > [ µm ] (Spect - NMR) / NMR [ 1-5 ] 5 25-25 -5-75 -1-125 -15 BPMs 5,4 & 1,2-6 -5-4 -3-2 -1 < Triplet Residual Shift > [ µm ] (Spect - NMR) / NMR [ 1-5 ] 5 25-25 -5-75 -1-125 -15 BPMs 6,4 & 1,3-6 -5-4 -3-2 -1 < Triplet Residual Shift > [ µm ]...all combinations give same result Conclusions confirmed in parallel analysis at low energy

Conclusions Analysis of spectrometer data, & other LEP 2 energy calibration measurements, are very close to completion. Verdict on spectrometer: Crash programme carried out very efficiently Understanding of (relative) dipole field to 1 2 1 5 Stability ( 2µm) and monitoring (< 1µm) of apparatus in fierce environment BPMs very high performance achieved, but systematics at 2 4µm level Final result looks likely to have a precision of 2 1 4 And in wider context: Checks on magnetic extrapolation from flux loop, synchrotron tune and spectrometer appear to be consistent, with similar precisions Likely final uncertainty on E b to be 1 1.5 1 4 Becomes a small error contribution to m W Nice result from many years of close collaboration between (a few) machine physicists, particle physicists & engineers!