Fast track reconstruction in the muon system and transition radiation detector of the CBM experiment at FAIR Andrey Lebedev 1,2 Claudia Höhne 3 Ivan Kisel.

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Presentation transcript:

Fast track reconstruction in the muon system and transition radiation detector of the CBM experiment at FAIR Andrey Lebedev 1,2 Claudia Höhne 3 Ivan Kisel 1 Gennady Ososkov 2 1 GSI Helmholtzzentrum für Schwerionenforschung GmbH, Darmstadt, Germany 2 Laboratory of Information Technologies, Joint Institute for Nuclear Research, Dubna, Russia 3 Justus Liebig University Giessen, Germany

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”2 CBM experiment MUON Exploration of the QCD phase diagram in regions of high baryon densities and moderate temperatures. Comprehensive measurement of hadron and lepton production in pp, pA and AA collisions from 8-45 AGeV beam energy. Fixed target experiment. ELECTRON STS/MVD track, vertex and momentum reconstruction RICH electron identification OR MUCH muon identification TRD global tracking, electron identification TOF time of flight measurement ECAL photons and neutral particles

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”3 MUCH and TRD 3 detector stations between the absorbers Low mass vector mesons 5 Fe absorbers (125 cm) Charmonium 6 Fe absorbers (225 cm) Measurements of: MUCH: Choose alternating detector- absorber layout for continuos tracking of the muons through the absorber Detector challenges: High hit density (up to 1 hit per cm 2 per event) Position resolution < 300 μm → use pad readout (e.g. GEMs), minimum pad size 2.8x2.8 mm 2. → for the last stations straw tubes are under investigation TRD: Particle tracking and electron identification Layout: 3 stations at 5 m, 7 m, 9 m from the target Each station is divided into 4 layers Each layer consists of radiator and read out Pad sizes: 0.03÷0.05 cm across the pad and 0.27÷3.3 cm along the pad Pads are rotated on 90 degrees from layer to layer

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”4 Challenges for tracking Peculiarities for CBM: large track multiplicities ‒ up to 1000 charged particles per reaction in +/- 25˚ high reaction rate ‒ up to 10 MHz measurement of rare probes  need for fast and efficient trigger algorithms high hit density large material budget – especially in the muon detector complex detector structure, overlapping sensors, dead zones enormous amount of data: foreseen are currently 1Gb/s archiving rate (600Tb/week) Central Au+Au collision at 25 AGeV (UrQMD + GEANT3) → fast tracking algorithms are essential

Track reconstruction algorithm Two main steps: – Tracking – Global track selection Track propagation Inhomogeneous magnetic field: ‒solution of the equation of motion with the 4 th order Runge-Kutta method Large material budget: ‒ Energy loss (ionization: Bethe-Bloch, bremsstrahlung: Bethe-Heitler) ‒ Multiple scattering (Gaussian approximation) Tracking is based on Track following Initial seeds are tracks reconstructed in the STS ( fast Cellular Automaton (CA), I.Kisel ) Kalman Filter Validation gate Hit-to-track association techniques ‒ nearest neighbor: attaches the closest hit from the validation gate Global track selection aim: remove clone and ghost tracks tracks are sorted by their quality, obtained by chi-square and track length Check for shared hits

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”6 Optimization of the algorithm Minimize access to global memory o Approximation of the 70 MB large magnetic field map  7 degree polynomial in the detector planes was proven the best Simplification of the detector geometry o Problem  Monte-Carlo geometry consists of nodes  Geometry navigation based on ROOT TGeo  Take into account absorbers and staggered Z positions of the stations o Solution  Create simplified geometry by converting Monte-Carlo geometry  Implement fast geometry navigation for the simplified geometry Computational optimization of the Kalman Filter o From double to float o Implicit calculation on non-trivial matrix elements o Loop unrolling o Branches (if then else..) have been eliminated All these steps are necessary to implement SIMD tracking

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”7 Parallelism SIMD – Single Instruction Multiple Data o CPU’s have it! o Today: SSE bit registers  4 x float o Future: AVX  AVX: 8 x float o Benefits:  X time more operations per cycle  X time more memory throughoutput Multithreading o Many core era coming soon… o Tool for CPU: Threading Building Blocks 4 concurrent add operations Cores HW Threads SIMD width

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”8 SIMDization of the track fitter Vectorization of the tracking data ‒ X vector contains (X 0,X 1,X 2,X 3 ) Vectorization of the track fitter algorithm ‒ in the CBMROOT framework SSE instructions are overwritten in a header files All tracks are independent and fitted by the same algorithm: 4 tracks packed into one vector and fitted in parallel Finally SIMD version of the track fitter can fit 4 tracks at a time!

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”9 Serial tracking for (nofTrackSeeds) Follow each track through the detector Pick up nearest hits end for (nofTrackSeeds) Can not be directly used in SIMD approach, so it has to be significantly restructured! Initial serial scalar version

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”10 Parallel tracking for (station groups) parallel_for (nofTracks/4) PackTrackParameters SIMDPropagateThroughAbsorber end parallel_for (nofTracks/4) for (stations) parallel_for (nofTracks/4) PackTrackParameters SIMDPropagateToStation AddHitToTrack end parallel_for (nofTracks/4) end for (stations) end for (station groups) Parallel loop

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”11 Performance of the track fit in MUCH Computer with 2xCPUs Intel Core i7 (8 cores in total) at 2.67 GHz Time [μs/track]Speedup Initial1200- Optimization1392 SIMDization4.43 Multithreading Final ResidualsPulls X [cm]Y [cm]Tx * Ty * q/p *10 -3 [GeV -1 ] XYTxTyq/p Track fit quality Speedup of the track fitter Throughput: 2*10 6 tracks/s

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”12 Performance of the tracking in MUCH Simulation: 1000 UrQMD events at 25 AGeV Au-Au collisions + 5 μ + and 5 μ - embedded in each event Time [ms/event]Speedup Initial 730- Optimization SIMDization Multithreading Final Initial versionParallel version Efficiency [%] Computer with 2xCPUs Intel Core i7 (8 cores in total) at 2.67 GHz Speedup of the track finder

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”13 Parallel tracking in TRD Propagation from the STS to the first TRD station: – 4 m distance; – stray magnetic field; – RICH detector in between. 5 m STS RICH TRD Preliminary results: – Efficiency drops for the parallel tracking in the TRD on 5%. However, the speedup factor is significant (about 400). – More investigations are needed in order to achieve the same efficiency as for the initial tracking algorithm in TRD. Algorithm details: – Use similar approach as for the MUCH detector; – Field approximation for the virtual planes between STS and TRD (each 10 cm) Important in order to make SIMDized track propagation; Approximation accuracy is not enough to propagate a track on a large distance; – Nearest neighbour tracking Branching performs better in TRD, but currently not implemented in a parallel version. virtual planes store field approximation

A. Lebedev, “Track reconstruction in the muon system and transition radiation detector of the CBM experiment”14 Summary fast reconstruction algorithms are essential! succesful demonstration that tracking in the muon detector is feasible in a high track density environment: – 95% tracking efficiency for muons passing the absorber – low rate of ghosts, clones and track mismatches Considerable optimization and parallelization of the algorithms allows to achieve a speed up factor of 2400 for the track fit and a factor 487 for the track finder; Results of the first implementation of the parallel tracking in the TRD detector look promising, however, more investigations are needed in order to boost the efficiency.