Download presentation
Presentation is loading. Please wait.
1
OLYMPUS Luminosity Monitors
OLYMPUS Collaboration Meeting, DESY, April 6-7, 2009 OLYMPUS Luminosity Monitors Michael Kohl Hampton University, Hampton, VA Jefferson Laboratory, Newport News, VA 23606
2
Proposed Experiment Electrons/positrons (100mA) in multi-GeV storage ring DORIS at DESY, Hamburg, Germany Unpolarized internal hydrogen target (buffer system) 3x mA → L = 2x1033 / (cm2s) Large acceptance detector for e-p in coincidence BLAST detector from MIT-Bates available Measure ratio of positron-proton to electron-proton unpolarized elastic scattering to 1% stat.+sys. Redundant monitoring of luminosity Pressure, temperature, flow, current measurements Small-angle elastic scattering at high epsilon / low Q2 Moller scattering?
3
Control of Systematics
OLYMPUS: DORIS Luminosity monitors 10o Change BLAST polarity once a day Change between electrons and positrons regularly, randomly Left-right symmetry = redundancy
4
Control of Systematics
(Naïve) argument in the past (also in proposal etc.): i = e+ or e- j= pos/neg polarity Geometric proton efficiency: Ratio in single polarity j Geometric lepton efficiency:
5
Control of Systematics
(Naïve) argument in the past (also in proposal etc.): Super ratio: Cycle of four states ij Repeat cycle N times -> reduction of systematics by √N Change between electrons and positrons every other day Change BLAST polarity regularly, randomly Left-right symmetry = redundancy
6
Cancellation of geometric efficiencies?
Proton detection efficiencies Lepton detection efficiencies Does the “geometric efficiency” for coincidence of p-l really factorize? ε(pp,θp,pl,θl) =? κp(pp,θp) x κl(pl,θl) Does the coincidence of lepton and proton generate a correlation? What does “geometric efficiency” mean? p and l are kinematically correlated for the elastic process, as knowledge of just one variable (i.e. Q2) fully determines the elastic reaction kinematics The “detection efficiency” is independent of the kinematic correlation and hence factorizes for p and l, if detected at different locations in the detector (as is the case) But the “acceptance” is not! “Geometric efficiency” = “Detection efficiency” x “Acceptance”
7
Differential cross section
Event counts: A(Ω) = Acceptance function Bin-averaged differential cross section: Phase space integral Require acceptance simulation to determine phase space integral numerically!
8
Control of Systematics
i = e+ or e- j= pos/neg polarity A = Acceptance function (phase space integral) MORE REALISTICALLY: Proton ”detection” efficiency: Ratio in single polarity j Lepton detection efficiency:
9
Control of Systematics
MORE REALISTICALLY: Super ratio: Cycle of four states ij Repeat cycle many times Ratios of acceptances (phase space integrals) Change between electrons and positrons every other day Change BLAST polarity regularly, randomly Left-right symmetry = redundancy
10
Luminosity Monitoring
(Naïve) argument in the past (also in proposal etc.): Forward-angle (high-epsilon, low-Q) elastic scattering (se+ = se-) Measure Lij relatively (i.e. Nijfwd) and continuously to ~1%/hour At forward angle:
11
Control of Systematics
(Naïve) argument in the past (also in proposal etc.): Super ratio: Cycle of four states ij Repeat cycle many times Change between electrons and positrons every other day Change BLAST polarity regularly, randomly Left-right symmetry = redundancy
12
Luminosity Monitoring
MORE REALISTICALLY: Forward-angle (high-epsilon, low-Q) elastic scattering (se+ = se-) Measure Lij relatively (i.e. Nijfwd) and continuously to ~1%/hour At forward angle:
13
Control of Systematics
MORE REALISTICALLY: Super ratio (“triple ratio”): Cycle of four states ij Repeat cycle N times -> reduction of systematics by √N Change between electrons and positrons every other day Change BLAST polarity regularly, randomly Left-right symmetry = redundancy Determine ratios of phase space integrals from Monte-Carlo simulation
14
Forward Elastic Luminosity Monitor
Forward angle electron/positron telescopes or trackers with good angular and vertex resolution Coincidence with proton in BLAST High rate capability GEM technology MIT protoype: Telescope of 3 Triple GEM prototypes (10 x 10 cm2) using TechEtch foils F. Simon et al., NIM A598 (2009) 432
15
Principle of GEM Detectors
GEM = Gas Electron Multiplier introduced by F. Sauli in mid 90’s, F. Sauli et al., NIMA 386 (1997) 531 Copper layer-sandwiched kapton foil with chemically etched micro-hole pattern gas amplification in the hole
16
GEM foils 70 µm Typically 5mm Cu on 50mm kapton ~104 holes/cm2 140 µm
Chemical etching R. De Oliveira (CERN-EST) TechEtch (MIT, BoNuS) 3M Corporation Laser drilling Tamagawa (RIKEN)
17
Multi-GEM Detectors GEMs can be cascaded for higher gain
Gain of 104 needed for efficient MIP detection Double GEM Triple GEM C. Buettner et al., Nucl. Instr. and Meth. A 409(1998)79 S. Bachmann et al., Nucl. Instr. and Meth. A 443(1999)464
18
Luminosity Monitors (I): Telescopes
Proposed version included in OLYMPUS proposal Sept. 2008 2 tGEM telescopes, 3.9 msr, 10o, R=160cm, dR=10cm, 3 tracking planes Forward telescopes 10o
19
Luminosity Monitors (I): Telescopes
Proposed version included in OLYMPUS proposal Sept. 2008 Two symmetric GEM telescopes at 10o Two-photon effect negligible at high-ε / low-Q2 Sub-percent (relative) luminosity measurement per hour for all energies 3.9 msr = 10 x 10 cm2 at ~160 cm distance Three GEM layers with ~0.1 mm resolution with ~10 cm gap → Vertex resolution (z) of ~1cm at 10o to match that of proton in BLAST Same readout pitch as in MIT prototype (635 mm), read every other channel Number of electronics channels per telescope: 3x( )/0.635 ~= 1000
20
Luminosity Monitors (I): Telescopes
Proposed version included in OLYMPUS proposal Sept. 2008
21
Luminosity Monitors (II): Trackers
Version presented at OLYMPUS meeting in July 2008 2 tGEM trackers, 30msr, 10o, R=160/230/300cm, dR=70cm, 3 tracking planes Forward trackers 10o
22
Luminosity Monitors (II): Trackers
Version presented at OLYMPUS meeting in July 2008 Extension of BLAST acceptance at ~5o-15o and ± 5o out of plane 30 msr = 28x28 cm2 at 160 cm distance, 40x40 at 230, 52x52 at 300 cm Three GEM layers with ~0.1 mm resolution with ~70 cm gap, like WC Same readout pitch as in MIT prototype (635 mm) Number of electronics channels per tracker: 2x( )/0.635 ~= 3800
23
Providing GEM technology
Collaboration HU-MIT Goal: Establish HU/Jlab GEM R&D Center Thia Keppel / Medical physics applications: Hampton University Proton Therapy Institute (HUPTI) under construction (2010) Howard Fenker / Jlab / Bonus collaboration Luminosity monitors for OLYMPUS ( ) C0 cylindrical and C1 planar GEM trackers for Time Reversal Experiment with Kaons (TREK) at J-PARC (~2012) Augment 12 GeV program at Jlab (~2014) Funding Requests (regular grant incl. postdoc+students) NSF Nuclear Physics (September 24, 2008) DOE OJI Program (December 1, 2008) Included 115 k$ in equipment money for monitors in both requests Decisions awaited
24
Next steps and timeline
Start GEANT4 simulation (can use one graduate student of HU nuclear physics group) -> design parameters: size, location, resolution Start simulations of phase space integral(s) Finalize design parameters and specifications until end of summer (at MIT visit in July) New research building at HU to be ready for move-in in fall 2009 Expect grant this or next year: equipment, postdoc, students Purchase of parts within first year of grant Assembling/testing with sources and cosmics starting summer 2010 Implementation into OLYMPUS in summer 2011 Development of analysis software / integration into BLAST analysis by 2011
Similar presentations
© 2025 SlidePlayer.com. Inc.
All rights reserved.