Performance studies of resistive Micromegas chambers for...

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ATL-MUON-PROC-2015-016 21 November 2015 EPJ Web of Conferences will be set by the publisher DOI: will be set by the publisher c Owned by the authors, published by EDP Sciences, 2015 Performance studies of resistive Micromegas chambers for the upgrade of the ATLAS Muon Spectrometer Konstantinos Ntekas 1,2, a on behalf of the ATLAS Muon Collaboration 1 National Technical University of Athens, Zografou Campus, 9, GR-159 73 Athens, Greece 2 Brookhaven National Laboratory, Building 510, Upton NY 11973, US Abstract. The ATLAS collaboration at LHC has endorsed the resistive Micromegas technology (MM), along with the small-strip Thin Gap Chambers (sTGC), for the high luminosity upgrade of the first muon station in the high-rapidity region, the so called New Small Wheel (NSW) project. The NSW requires fully ecient MM chambers, up to a particle rate of 15 kHz/cm 2 , with spatial resolution better than 100 μm independent of the track incidence angle and the magnetic field (B 0.3 T). Along with the precise tracking the MM should be able to provide a trigger signal, complementary to the sTGC, thus a decent timing resolution is required. Several tests have been performed on small (10 × 10 cm 2 ) MM chambers using medium (10 GeV/c) and high (150 GeV/c) momentum hadron beams at CERN. Results on the eciency and position resolution measured during these tests are presented demonstrating the excellent characteristics of the MM that fulfil the NSW requirements. Exploiting the ability of the MM to work as a Time Projection Chamber a novel method, called the μTPC, has been developed for the case of inclined tracks, allowing for a precise segment reconstruction using a single detection plane. A detailed description of the method along with thorough studies towards refining the methods performance are shown. Finally, during 2014 the first MM quadruplet (MMSW) following the NSW design scheme, comprising four detection planes in a stereo readout configuration, has been realised at CERN. Test- beam results of this medium size (1 × 0.5m 2 ) prototype are discussed and compared to theoretical expectations. 1 The ATLAS New Small Wheel Upgrade Project (NSW) The upgrade of the ATLAS [1] muon spectrometer is pri- marily motivated by the high background radiation ex- pected during Run 3 (2020) and ultimately at L = 7 × 10 34 cm -2 s -1 in HL-LHC (2025). Owing to this the detec- tors that occupy the innermost muon station called Small Wheel (SW), MDT, CSC & TGC, will go beyond their de- sign luminosity limit of L = 1 × 10 34 cm -2 s -1 . In addition, the muon trigger rate will exceed the available bandwidth because of the fake endcap muon triggers (90% is com- ing from low energy particles, generated in the material located between the Small Wheel and the outer endcap muon station). The collaboration has decided to replace the SW with a NSW system [2], shown in Fig. 1, com- bining sTGC [3] & resistive MM detectors [4, 5]. Both detector technologies should provide tracking and trigger- ing information for redundancy. The NSW will contribute to the suppression of fake triggers by reconstructing high quality (σ θ 1 mrad) IP pointing segments online. More- over, ecient & precise oine tracking (σ r 100 μm) even for the maximum expected rate of 15 kHz/cm 2 is re- quired. a e-mail: [email protected] Figure 1. The muon system of the ATLAS experiment. The NSW will combine four MM and four sTGC detection layers per sector (eight small and eight large sectors per wheel). 2 Performance studies using test beams In order to demonstrate the excellent performance of the MM technology and also optimise the design and op- erational parameters of the detector, several small and medium size chambers have been tested with medium and high momentum hadron beams at CERN. A graphical rep-

Transcript of Performance studies of resistive Micromegas chambers for...

Page 1: Performance studies of resistive Micromegas chambers for ...cds.cern.ch/record/2104314/files/ATL-MUON-PROC-2015-016.pdfExploiting the ability of the MM to work as a Time Projection

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EPJ Web of Conferences will be set by the publisherDOI: will be set by the publisherc⃝ Owned by the authors, published by EDP Sciences, 2015

Performance studies of resistive Micromegas chambers for the upgrade ofthe ATLAS Muon Spectrometer

Konstantinos Ntekas1,2,a on behalf of the ATLAS Muon Collaboration1National Technical University of Athens, Zografou Campus, 9, GR-159 73 Athens, Greece2Brookhaven National Laboratory, Building 510, Upton NY 11973, US

Abstract. The ATLAS collaboration at LHC has endorsed the resistive Micromegas technology (MM), alongwith the small-strip Thin Gap Chambers (sTGC), for the high luminosity upgrade of the first muon station inthe high-rapidity region, the so called New Small Wheel (NSW) project. The NSW requires fully efficient MMchambers, up to a particle rate of ∼ 15 kHz/cm2, with spatial resolution better than 100µm independent of thetrack incidence angle and the magnetic field (B ≤ 0.3 T). Along with the precise tracking the MM should be ableto provide a trigger signal, complementary to the sTGC, thus a decent timing resolution is required. Several testshave been performed on small (10 × 10 cm2) MM chambers using medium (10 GeV/c) and high (150 GeV/c)momentum hadron beams at CERN. Results on the efficiency and position resolution measured during thesetests are presented demonstrating the excellent characteristics of the MM that fulfil the NSW requirements.Exploiting the ability of the MM to work as a Time Projection Chamber a novel method, called the µTPC, hasbeen developed for the case of inclined tracks, allowing for a precise segment reconstruction using a singledetection plane. A detailed description of the method along with thorough studies towards refining the methodsperformance are shown. Finally, during 2014 the first MM quadruplet (MMSW) following the NSW designscheme, comprising four detection planes in a stereo readout configuration, has been realised at CERN. Test-beam results of this medium size (1×0.5 m2) prototype are discussed and compared to theoretical expectations.

1 The ATLAS New Small Wheel UpgradeProject (NSW)

The upgrade of the ATLAS [1] muon spectrometer is pri-marily motivated by the high background radiation ex-pected during Run 3 (2020) and ultimately at L = 7 ×1034 cm−2s−1 in HL-LHC (2025). Owing to this the detec-tors that occupy the innermost muon station called SmallWheel (SW), MDT, CSC & TGC, will go beyond their de-sign luminosity limit ofL = 1×1034 cm−2s−1. In addition,the muon trigger rate will exceed the available bandwidthbecause of the fake endcap muon triggers (90% is com-ing from low energy particles, generated in the materiallocated between the Small Wheel and the outer endcapmuon station). The collaboration has decided to replacethe SW with a NSW system [2], shown in Fig. 1, com-bining sTGC [3] & resistive MM detectors [4, 5]. Bothdetector technologies should provide tracking and trigger-ing information for redundancy. The NSW will contributeto the suppression of fake triggers by reconstructing highquality (σθ ∼ 1 mrad) IP pointing segments online. More-over, efficient & precise offline tracking (σr ≤ 100µm)even for the maximum expected rate of 15 kHz/cm2 is re-quired.

ae-mail: [email protected]

Figure 1. The muon system of the ATLAS experiment. TheNSW will combine four MM and four sTGC detection layers persector (eight small and eight large sectors per wheel).

2 Performance studies using test beams

In order to demonstrate the excellent performance of theMM technology and also optimise the design and op-erational parameters of the detector, several small andmedium size chambers have been tested with medium andhigh momentum hadron beams at CERN. A graphical rep-

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resentation of the resistive MM internal structure and prin-ciple of operation is shown in Fig. 2. For the results thatare presented, the front-end electronics were based on theAPV25 ASIC (128 channels) [6], which will not be em-ployed in the NSW, readout through the Scalable ReadoutSystem (SRS) developed by the RD51 collaboration [7].The front-end ASIC providing the trigger and trackingprimitives for both the MM and sTGC of the NSW willbe the VMM [8] currently being produced in its secondprototype version.

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Figure 2. Cross-section of the resistive MM internal structure.A layer of resistive strips matching the read-out pattern makesthe detector insensitive to discharges coming from massive ioni-sations.

3 Hit & Track reconstruction

The APV25 chip samples the charge every 25 ns over apredefined range (≤ 675 ns). By analyzing the evolutionof the integrated charge on each strip, as described in Fig.3, the arrival time of each primary cluster along with thecharge amplitude is calculated. Utilising the measuredcharge and time information, two different hit reconstruc-tion techniques have been developed:

• (Charge) Centroid : Average of the strip positionweighted by the strip charge.

• µTPC : 2D track reconstruction transforming the arrivaltime into distance. The hit is defined from the track in-terpolation in the middle of the drift gap. The track an-gle is also measured using the slope of the reconstructedsegment.

The charge centroid method reconstructs hits with high ac-curacy when the particle traverses the chamber plane per-pendicularly. In this case the charge is shared among onlya few strips allowing for a very precise charge interpola-tion. The spatial resolution determined with this methodis well below 100 µm for perpendicular tracks. The µTPCmethod does not provide accurate results in this case asthe pulse in each strip is the aggregation of pulses inducedby more than one primary ionisation clusters generated atdifferent heights within the drift gap. When a charged par-ticle crosses the detector under an angle, the primary ion-isation charge is distributed along several readout strips,with the signal induced in each strip is most probably com-ing from one primary cluster. In this occasion the µTPC

method provides a very accurate measurement of the par-ticle hit position on the detector. However, the strip signalamplitude becomes sensitive to the primary cluster chargefluctuations and thus the accuracy of the charge centroidmethod deteriorates with increasing track inclination an-gles.

Figure 3. The time evolution of the integrated charge in a singlestrip over 25 sample of 25 ns each. A Fermi-Dirac function isused to describe the rising edge of the distribution and extractthe time tFD and the charge amplitude QMAX. (Taken from Ref.[9])

3.1 Refinement of the µTPC method

In the NSW the MM will be exposed to particle trackangles between 8◦ and 30◦. Thus, the performance of theµTPC track reconstruction method is of great importancefor the ATLAS NSW MM project and a lot of effort hasbeen dedicated in optimising the performance of thistechnique.

An advanced clustering algorithm has been developedthat properly treats events with more than one track, orevents with noise and/or delta rays (∼ 10% of the events).A pattern recognition, using the Hough transform, is usedfor the the track identification increasing the efficiencyof the event selection and improving the accuracy of thereconstructed track by removing outlying strips [10].

Moreover, owing to the readout/resistive elements ge-ometry, there is a non-negligible capacitance betweenadjacent strips causing the ionization charge to be sharedamong the neighbouring readout elements. The effecthas been studied in simulation concluding that ∼ 10%of the charge induced on a strip is capacitively coupledto its neighbours1. This may bias the reconstructed trackby artificially increasing the track footprint. A filteringalgorithm has been developed identifying strips withcharge coupled only from their neighbours discardingthem from the track reconstruction procedure.

Another parameter that should be finely tuned is theassignment of the hit position along the strip pitch. In

1The effect depends on the strip pitch and width. The value mentionedcorresponds to a geometry with strips 300µm wide separated by a gap of100µm was used.

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/ ndf = 2.234 / 32χConstant 29.3± 2016

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Figure 4. Left: Distribution of the track angle reconstructed withthe µTPC method for a MM chamber inclined by 30◦ with re-spect to the beam. Right: The peak reconstructed angle as afunction of the track inclination angle before and after the refine-ment of the µTPC method. (Taken from Ref. [9])

the offline reconstruction each strip position is usuallyassigned in the middle of the strip pitch. Actually, this iscorrect only for the middle strips of the cluster where thehit position is uniformly distributed along the strip pitch.For the edges of the cluster it is more probable for the hitposition to be towards the strip pitch edge neighbouring tothe cluster strips. The assignment of the hit in the middleof the strip pitch for the cluster edges results in biasingthe reconstructed track towards larger inclination values,thus a method has been developed tuning the hit positionon the cluster edges [11].

/ ndf = 79.62 / 642χ

corep 12.1± 826.8

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Figure 5. Left: Distribution of the position difference, divided by√2, between the reconstructed µTPC hits of two MM chambers

inclined by 30◦ with respect to the beam. Right: The measuredsingle spatial resolution for the centroid and the µTPC method,before and after the refinement, are shown as a function of thetrack angle. (Taken from Ref. [9])

The refined µTPC reconstruction algorithm was appliedin test beam data with small size (10 × 10 cm2) prototypesexposed to a 120 GeV/c π+ beam at CERN under differentinclination angles. The reconstructed track angle and themeasured spatial resolution with and without the refinedalgorithm are compared. The improvement in the accu-racy of the µTPC method, using the techniques describedabove, is not only evident in the better agreement of themeasured incident angle with the true one shown in Fig. 4,but also in the measurement of the spatial resolution whichis displayed in Fig. 5. The impact is more significant forsmaller incident angle values.

4 The effect of pillars in hit reconstructionIn addition to the precise hit position reconstruction theNSW MM detectors should be fully efficient even atthe highest rates of 15 kHz/cm2 that are expected afterthe LHC upgrade. Along these lines, the efficiency ofthe small MM chambers has been studied in test beamsin order to fully characterise and understand possiblecontributions to the detector inefficiency. Results forchambers with different characteristics and with differenttrack inclination angles are presented.

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Figure 6. Left: The 300µm in diameter cylindrical pillars placedevery 2.5 mm supporting the mesh contribute 1.5% inefficiencyin the case of perpendicular tracks. For inclined tracks the pil-lars are transparent to the efficiency owing to the larger numberof strips fired per track. Right: Owing to the distortion of theelectric field lines the reconstructed hit position is biassed in theregion around the pillars by as much as 150µm. (Taken fromRef. [9])

Th efficiency is calculated by comparing the hits recon-structed in a single chamber with the reference chambersof the experimental set-up. The measured efficiency isplotted as a function of the reference track hit position fora MM chamber with a single readout layer in Fig. 6 (leftcolumn). In the top left plot, the case where the chamberplane is positioned vertically with respect to the beamaxis is shown. Local efficiency drops, up to 5%, owingto the pillars appear every 2.5 mm. The total measuredefficiency is rather high with only ∼ 1.6% geometricalinefficiency attributed to the pillars. However, when thechamber is inclined by 30◦ with respect to the beam thepillars are no longer visible as shown in Fig. 6 (bottomleft). The larger track footprint for inclined tracks makesthe efficiency measurement insensitive to the pillars andan efficiency close to ∼ 100% is reached.

Apart from affecting the MM efficiency, the presence ofpillars locally distorts the electric field lines [12] biassing

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the reconstructed hit position in their vicinity. The effecthas been measured for perpendicular tracks in a test beam,by calculating the residuals between a reference track andthe reconstructed hit as a function of the reconstructed hitposition. A MM chamber with 2D readout [13] was usedand only hits reconstructed across "bands of pillars", asshown in Fig. 6 (bottom right), were included in the anal-ysis. A bias in the reconstructed hit position around eachpillar is evident in Fig. 6 (top right) with a maximum devi-ation of ∼ 150µm which is in qualitative agreement withwhat has been measured in simulation studies of a MMwith different operational parameters [12].

5 Performance study of the first MMquadruplet

The performance of the recently developed MM quadru-plet (MMSW) [14] was studied in a dedicated test beamat CERN. The MMSW was positioned in the beam linealong with a hodoscope equipped with small MM cham-bers providing the 2D reference track. The operation ofthe MMSW, using the standard Ar+7%CO2 gas mixture,was smooth during the whole period of irradiation withall the four layers being ∼ 99% efficient. For the resultspresented here the chamber was kept perpendicular to thebeam axis.

/ ndf = 269.8 / 1022χ

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Figure 7. Left: Distribution of the hit position difference, di-vided by

√2, between the precision coordinate layers of the

MMSW. Right: Residual distribution of the MMSW second co-ordinate hit position with a second coordinate hit coming fromone of the reference chambers. (Taken from Ref. [9])

By plotting the hit position difference between the first twolayers of the MMSW, with readout strips parallel to eachother, we were able to determine the spatial resolution ofeach of the two precision layers equal to 75µm as shownin Fig. 7 (left). Exploiting the stereo readout strip geom-etry of the quadruplet, the second coordinate is also re-constructed. The chambers of the reference telescope areused to reconstruct the second coordinate of the extrapo-lated track on the MMSW frame. By comparing this withthe second coordinate hit reconstructed combining the in-formation from two stereo readouts the spatial resolutionof the second coordinate is measured to be of the level of2.2 mm, Fig. 7 (right) which is in accordance with theo-retical expectations. Simulation studies of the stereo stripsconfiguration dictate, that by combining two stereo layers,with a 3◦ angle between them, the second coordinate canbe reconstructed with an uncertainty of ∼ 2.2 mm, assum-ing single layer spatial resolution of ∼ 80µm [15].

6 Conclusions

A series of performance studies in order to optimise theMM performance and operating conditions, in the contextof the ATLAS NSW upgrade, are presented. The stud-ies are mainly focussed on the development and optimi-sation of the µTPC reconstruction method that providesa precise segment reconstruction using a single detectorgap. Moreover, studies on the contribution of the pillarsin the measured efficiency and hit reconstruction accuracyare discussed. A non-negligible effect is measured for per-pendicular tracks which is in qualitative agreement withsimulation calculations. Finally, the MMSW quadrupletprototype, that follows the final NSW MM quadruplet lay-out, has been studied in test beam and the results presentedfollow the simulation and theoretical expectations.

Acknowledgements

The present work was co-funded by the European Union(European Social Fund ESF) and Greek national fundsthrough the Operational Program "Education and Life-long Learning" of the National Strategic Reference Frame-work (NSRF) 2007-2013. ARISTEIA-1893-ATLAS MI-CROMEGAS.

References

[1] ATLAS Collaboration, JINST 3 S08003 (2008)[2] ATLAS Collaboration, CERN-LHCC-2013-006,

ATLAS-TDR-020 (2013)[3] V. Smakhtin et al., Nucl. Instr. Meth. A 598 196-200

(2009)[4] Y. Giomataris et al. , Nucl. Instr. Meth. A376, 29-35,

(1996)[5] T. Alexopoulos et al., Nucl. Instr. Meth. A 640 110-

118 (2011)[6] M.J. French et al., Nucl. Instr. Meth. A466, 359-365,

(2001)[7] S. Martoiu et al., Nucl. Sc. Symp. and Med. Imag.

Conf., IEEE, pp.2036,2038 (2011)[8] G. De Geronimo et al., IEEE Transactions on Nuclear

Science, vol. 60, no. 3, (2013)[9] ATLAS NSW Public Results :

https://twiki.cern.ch/twiki/bin/view/AtlasPublic/NSWPublicResults

[10] T. Alexopoulos et al., ATL-UPGRADE-PUB-2014-001 (2014)

[11] K Ntekas, ATL-MUON-PROC-2014-011 (2014)[12] P. Bhattacharya et al., Nucl. Instr. Meth. A 793, 41-

48 (2015)[13] M. Byszewski et al., Journal of Instrumentation 7 02,

C02060 (2015)[14] M. Bianco et al., arXiv:1511.03884 (2015)[15] T. Alexopoulos et al., ATL-MUON-PUB-2015-001

(2015)

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