Impact of orbit perturbations on luminosity calibrations

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Presentation transcript:

Impact of orbit perturbations on luminosity calibrations W. Kozanecki (CEA-Saclay & University of Manchester) Orbit drifts: why doesn't this beam stay still !? impact on van der Meer (vdM) scans impact on length-scale calibrations (LSC) Hysteresis effects during LSC & vdM scans Summary

Impact of orbit drifts on vdM calibration: 2 (+1) effects In-plane drift: x [y] during x [y] scan  S x [y] equivalent to a change in calibration of closed-orbit bump (i.e. in length scale) +ve {-ve} drift in x [y]  increase {decrease} of S x [y] Lpeak, x/y unaffected Peak-to-peak drift [x &/or y]  mpeak, x & y  beams poorly centered in y during x scan (and/or v-v)  L ➘ Sx/y unaffected Out-of-plane drift: y [x] during x [y] scan  S x [y] ➘ : in practice, negligible Pure-gaussian calculation Pure-gaussian calculation

Orbit drifts during vdM scans: the real world IP1 vdM scan 1 28 Jul 2017 Orbit drifts during vdM scans: the real world Horiz. separation @ IP1 {mm] Drift consistent btwn DOROS & Arc BPMs (this time – but not always!) Hor. (x) scan DOROS: "head-on" (!) DOROS: scanning Arc BPMS extrap  IP Beam-beam deflection + ?? Vert. separation @ IP1 {mm] Vertical drift often smaller, consistent btwn DOROS & Arc BPMs (this time – but not always!) Vert. (y) scan 30 mm total span Apparent x y coupling? Beam-beam deflection Time on 28 Jul 2017

Orbit drifts during vdM scans: correction procedure Parameterize drift in x & y beam separation DOROS: include only quiescent periods, exclude scanning periods avoid b-b deflections, apparent x-y coupling, in-scan hysteresis, DOROS length scale Arc BPMS: include all data only if knob leakage negligible (not true for all optics!); otherwise as for DOROS average extrapolations from Left & Right of the IP  eliminate x-y coupling signature Correct svis for each x-y scan pair separately (all 3 effects) final vdM calibration is scan-averaged svis value from all head-on scans OD-related syst. uncertainty: typically Arc-DOROS difference on < svis >  the tricky part! Time on 28 Jul 2017 Vert. separation {mm] IP1 vdM scan 6Y 30 Jun 2018 IP1 vdM scan 1X 28 Jul 2017 Horiz. separation {mm] DOROS: "head-on" (!) DOROS: scanning Arc BPMS extrap  IP Time on 28 Jul 2017

Impact of orbit drifts on absolute L calibration: in numbers Rule of thumb [± 6 s vdM scan, e ~ 3 mm, b* ~ 19 m, √s = 13 TeV  S ~ 130 mm] Bias on svis (for one x-y scan pair), if left uncorrected: In-plane drift: 10 mm total  ~ 1 % on S (per plane, ±) Peak-to-peak drift: 10 mm  ~ 0.15 % on svis (x or y, always -ve) Out-of-plane drift: 10 mm total  ~ 0.004 % on svis (per plane, always +ve) NB: apparent x-y coupling seen by DOROS ~ 6-7 mm total  negligible impact Orbit-related systematic uncertainties on absolute L (2015-18, 13 TeV) Main issue: scan-to-scan consistency of bunch-averaged svis values Orbit-drift correction critical to reducing these inconsistencies: 1.2 / 0.6 % (2.0 / 1.0 % ) S-to-S inconsistency in 2017/2018 w/ (w/o) orbit-drift correction Uncertainties on orbit-drift correction vdM scans: 0.1 - 0.2 % on scan-averaged svis value ( Sx/y, mpeak, x/y) LSC scans: ~ 0.3 % on x*y length-scale product (reflected in svis ~ 1/ Sx Sy) Beam-position jitter: from rapid position jumps within a scan step evaluated using sample-to sample IP-position jitter (Arc BPMS): Dsvis / svis ~ 0.2 - 0.3 %

Impact of orbit drifts on length-scale calibration Principle beams are scanned transversely // to each other over approximately ± 3 sb, while remaining in head-on collision (exc. for mini-scans of the "other" beam) compare nominal beam displacement (= IP-knob setting) to transverse displacement of the luminous centroid (with the beams perfectly centered) done separately for the 4 closed-orbit bumps B1X, B2X, B1Y, B2Y the requirement that beams be perfectly centered is achieved by miniscans of the "other" beam (say B2) around the setting of the bump being calibrated (say B1) Jul'12 LSC Time  Nov'17 LSC Beam position @ IP1  B2X ➘ B1X➚ B2Y ➘ No drift 20 mm drift of calibrated beam  apparent change of slope B1Y➚

Impact of orbit drifts on length-scale calibration (2) Measured B1 displacement [mm] Elapsed time [arbitrary units] Elapsed time [arbitrary units] Measured B2 displacement [mm] Calibrate B1X knob Calibrate B1Y knob B1Y (DOROS) B2Y (DOROS) B2X (DOROS) B1Y (Arcs) ~ 20 mm B2X (Arcs) B2Y (Arcs) B1X (DOROS) B1X (Arcs) Typical impact: rule of thumb e ~ 3 mm, b* = 19.2 m, √s = 13 TeV sb ~ 91 mm, LSC scan over ± 2.5 sb : 10 mm drift (1 beam, 1 plane) / D = 450 mm * ½ [bec. vdM scans antisymmetric: length-scale = (B1+B2)/2] = 1.1% bias on L scale (if uncorrected)

Observation of hysteresis effects in length-scale scans Principle Compare nominal beam displacement (= IP-knob setting) to the single-beam displacements recorded by DOROS BPM linear? reproducible? sensitive to scan direction? The tricky parts – in order of increasing pain beam-beam deflection 0 (or negligible) if consider only mini-scan steps with nominalSeparation == 0 orbit drifts/jumps, real or instrumental: the curse! exacting requirements on the relative calibration of the DOROS wrt IP knobs LSC scans typically over ± 220 m  1% error on DOROS-knob intercalibration mimics a ~ 4 m (total) non-linearity Time  Nov'17 LSC Beam position @ IP1  Beam position @ IP1  Time  B1DXSet B1Xmeas B2Xmeas B2 ➘ B1➚

Residual displacement: B1,2X_res = s * B1,2X_DOROS – B1,2X_nom Out-of-plane scans masked Out-of-plane scans included After DOROS-knob intercalibration Residual displacement: B1,2X_res = s * B1,2X_DOROS – B1,2X_nom DOROS B1X calibration: s = 0.971 DOROS B2X calibration: s = 0.973 Nov'17 LSC DOROS B1X calibration: s = 0.966 DOROS B2X calibration: s = 0.976

Hysteresis effects in LSC: sign sensitivity Out-of-plane scans masked Hysteresis effects in LSC: sign sensitivity Time  Beam position @ IP1  Time  Beam position @ IP1  B1➚ B2 ➘ B1➚ B2 ➚ Nov'15 LSC Nov'17 LSC The B2 miniscans affect the reproducibility of the B2 displacement B2➚ B2 ➚ B2 ➘ B2➚ The sign of the orbit distortion flips with the scanning direction

Residual (= measured-nominal) beam displacement in vdM scans Nov'15 vdM (scans 1-3) B1X B1Y Residual beam displacement [m] Residual beam displacement [m] nom. sep. = 0 scanning Time [a.u.] Time [a.u.] Beam-beam deflection (corrected for) & hysteresis (not corrected for) add up in Dx, y = B1x, y - B2x, y  bias on Sx, y ? B2X B2Y Residual beam displacement [m] Residual beam displacement [m] Time [a.u.] Time [a.u.]

Summary Orbit drifts (OD) Hysteresis effects drifts as large as 20 mm/beam were observed during both vdM & LSC scans consistency between Arc & DOROS BPMs varies scan-to-scan:  multiple sources? main impact is scan-to-scan reproducibility of vdM calibrations [~ O (1-1.5%) ] vdM (LSC) uncertainty on OD correction ~ 0.2 % (0.3%) (partial cancellations!) Hysteresis effects Unambiguous evidence for small magnetic non-linearity of IP knobs independently from DOROS BPMs (LSC & vdM) & luminous-region data (LSC) The sign of the non-linearity is correlated, and flips, with the scan direction (ascending or descending), for both beams/both planes the characterization of the shape of the non-linearity (best attempted in LSC scans (b-b deflections!) is limited by the quality of the data (limited # points, orbit drifts) Implications essential to apply consistent + reproducible scan protocols in vdM & LSC scans reproducibility of magnetic non-linearity in consecutive vdM scans to be analyzed associated systematics on LSC & vdM calibrations to be quantified for final Run-2 L Orphan topics: beam-position jitter & apparent x-y coupling Help needed from our LHC colleagues to identify the sources! Systematic characterization during Run 3 needed (easy!)

Supplementary material

Residual displacement during LSC scan: B1X, B2X, collision point Out-of-plane scans masked Out-of-plane scans included After DOROS-knob intercalibration Residual displacement during LSC scan: B1X, B2X, collision point B1X_res B2X_res DOROS B1X calibration: s = 0.971 DOROS B2X calibration: s = 0.973 Nov'17 LSC B2X LSC (Jul'12) Collision point ~ (B1X_res + B2X_res) / 2 Only antisymmetric component can impact LS

x-y coupling in vdM-scanning knobs: apparent or real? IP1 vdM scan 5 28 Jul 2017 x-y coupling in vdM-scanning knobs: apparent or real? DOROS: scanning DOROS: head-on B1X during Y scan B1Y during X scan Candidates: BPM rotation? coupling in optics? tilted X/YCORs? elx cross-talk?? 2.5 m / 1160 m = + 2 mrad ~ + 4 mrad Same sign & magnitude  cancel in Dx = B1X - B2X Opposite sign  enhanced in Dy = B1Y - B2Y Is it real? Compare to luminous-centroid displacement in LSC B2X during Y scan B2Y during X scan ~ + 2 mrad ~ - 1.8 mrad If real: impact on svis from out-of plane drift ~ 0.002 %

A few examples of orbit-drift symptoms during vdM scans vdM Fill 6868 30 Jun-1 Jul 2018 Global orbit: 1 h before S2 B1X B1Y B2X B2Y

A few examples of orbit-drift symptoms during vdM scans vdM Fill 6868 30 Jun-1 Jul 2018 Global orbit: during S4X B1X B1Y B2X B2Y

Examples of orbit-drift symptoms during vdM scans (2) Beam position @ IP1: reoptimization following a long drift after S6 vdM Fill 6868 30 Jun-1 Jul 2018 S6X S6Y

Examples of orbit-drift symptoms during vdM scans (3) Beam position @ IP1: manual recentering between S4X & S4Y vdM Fill 6868 30 Jun-1 Jul 2018

A few examples of orbit-drift symptoms during vdM scans (4) IP1-orbit & L glitches during S2X vdM Fill 6868 30 Jun-1 Jul 2018

A few examples of orbit-drift symptoms during vdM scans (5) Inconsistency in peak L btwn S3Y & S5Y (off-axis  more sensitive) vdM Fill 6868 30 Jun-1 Jul 2018 S3X S3Y S5X S5Y

Impact of orbit drifts on vdM calibration: 2 (+1) effects In-plane drift: x [y] during x [y] scan  S x [y] Lpeak, x/y unaffected Peak-to-peak drift [x &/or y]  mpeak, x & y Sx/y unaffected Out-of-plane drift: y [x] during x [y] scan  S x [y] : typically negligible Pure-gaussian calculation Assumed orbit drift Pure-gaussian calculation Assumed orbit drift

Observation of hysteresis effects in length-scale & vdM scans Nov 2015 Principle beams are scanned transversely // to each other over approximately ± 3 sb, while remaining in head-on collision (exc. for mini-scans of the "other" beam) compare nominal beam displacement (= IP-knob setting) to displacement recorded by (i) DOROS BPM (single beams) & (ii) luminous centroid) linear? reproducible? sensitive to scan direction? The tricky parts – in order of increasing pain beam-beam deflection 0 (or negligible) if consider only mini-scan steps with nominalSeparation == 0 orbit drifts/jumps, real or instrumental: the curse! exacting requirements on the relative calibration of the DOROS wrt IP knobs LSC scans typically over ± 220 m  1% error on DOROS calibration mimics a ~ 4 m (total) non-linearity Time  Nov'15 LSC Beam position @ IP1  Beam position @ IP1  Time  B1DXSet B1Xmeas B2Xmeas B1➚ B2 ➚

DOROS calibration by the consistency method: B1X Out-of-plane scans not shown Nov 2015 LSC DOROS calibration by the consistency method: B1X B1X_res = .981* B1X_meas - B1DXSet B1X_res = .991 * B1X_meas - B1DXSet B1X_res = .971 *B1X_meas - B1DXSet

Comparison of nominal & measured displacements: X (Nov 2015 LSC) Out-of-plane scans not shown After DOROS-knob intercalibration Comparison of nominal & measured displacements: X (Nov 2015 LSC)

Comparison of nominal & measured displacements: Y (Nov 2015 LSC) Out-of-plane scans not shown After DOROS-knob intercalibration Comparison of nominal & measured displacements: Y (Nov 2015 LSC)

Sensitivity to relative DOROS-knob calibrations? Nominal calibration Nominal - 0.4% Nominal +0.4% Beams in head-on collision B1X A hard way to make a living… B2X