Spacal alignment and calibration

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Spacal alignment and calibration Sebastian Piec AGH University of Science and Technology Al. Mickiewicza 3, Cracow, Poland Email: sepiec@poczta.onet.pl The main purpose of my work was alignment and calibration of Spacal - the backward detector which is used in the H experiment. Fundamental tool applied to perform these tasks was HOO Analysis Environment. The article contains short introduction to the H experiment, description of the Spacal detector and presentation of the results I have reached during my stay at DESY-Zeuthen. Introduction. HERA and H experiment The Hadron-Electron-Ring-Anlage HERA consists of two separate, 6.3 km long storage rings designed to accelerate 8 GeV protons and 3 GeV electrons (or positrons). Two big detectors were built in the eighties which use HERA in its ep colliding mode. These are located in the North Hall (H) and in the South Hall (ZEUS). The H was designed as a general purpose detector to study high-energy interactions of electrons and protons at HERA. The H detector is arranged cylindrically symmetric around the beam axis. The imbalance in the energy of the electron and the proton colliding beams implies that the detector is better instrumented in the outgoing proton direction, which defines, by convention, the positive Z direction of the H coordinate system. The components of the detector situated on the positive side from the interaction point are referred to as forward. Similarly the negative side is referred to as backward. The region around the interaction point is called the central part of the apparatus. The H detector is composed of central and a forward tracking chamber system surrounded by electromagnetic and hadronic calorimeters: a Liquid Argon calorimeter in the central and forward directions and a Lead-Fiber calorimeter (Spacal) in the backward part. A superconducting coil outside the Liquid Argon calorimeter provides a uniform magnetic field. In the forward direction the measurement of muons is Fig. : The H detector - 3D view. performed by drift chambers placed in a toroidal magnetic field.. Backward Detectors For kinematic reasons the backward detectors are the most important parts of H detector for the measurement of deep inelastic scattering at low Q GeV. The scattered electron is identififed as a cluster in the backward electromagnetic calorimeter. The angular measurement of the scattered electron relies mainly on the impact point determination in the backward tracking chamber.

Spacal alignment Tab. : Backward tracking chamber. BDC Radial coverage 6.5-7 cm Spatial resolution.3 mm Average reconstructed track multiplicity in 5 cm distance around the calorimeter cluster.5 Backward Drift Chamber (BDC) The backward drift chamber (BDC) is subdivided into 8 octants consisting of 4 double layers. The signal wires are strung in polygons around the beam axis in order to optimize the θ resolution. The double layers are rotated by.5 to obtain some measurement of φ. Each signal wire is contained in a separate cathode cell. The spatial resolution for individual hits is.3 mm, leading to a θ resolution better than mrad if no showering occured in the material between the vertex and the BDC. Spacal calorimeter The Spacal calorimeter comprises the electromagnetic and hadronic sections and the backward plug. The electromagnetic part of the Spacal consists of 9 cells with an active volume of 4.5 4.5 5cm 3 each. A transverse view of the calorimeter is given in Fig.. The cells are made of grooved lead plates and scintillating fibers with a diameter of mm. The scintillation light of each cell is converted into an electric pulse using photomultiplier tubes (PMT). The active length of the electromagnetic Spacal corresponds to 7.47 radiation lengths and hadronic interaction length. The angular coverage of the calorimeter is 53 < θ < 77.8. The hadronic part of the Spacal comprises 36 cells of 5cm 3 providing one nuclear interaction length. The fibers are of the same type as in the electromagnetic section but have a larger diameter of mm. The main parameters of the H backward setups are listed in Tab. and. Spacal alignment Method used in my analysis is independent of measurement in central tracker. In first step we Fig. : Transverse view of Spacal. Small boxes indicate individual cells. Tab. : Backward calorimeter. Spacal Spacal EM Spacal HAD Radial coverage 5.7-8 cm Sensitive length 7.5X, λ 9.4X, λ Moliere-radius.55 cm.45 cm Energy resolution at 7.5 GeV 3.% Energy resolution at GeV 5.6% Cell size 4.5 4.5 cm Spatial resolution 3.4mm select QED-Compton events. We require that both: the electron and the photon are reconstructed in Spacal. We demand the total energy of those two particles to be above 5GeV and the difference between their azimuthal angles to be close to 8. This way we get events with electron and photon moving in oposite directions. Next we connect two clusters created by particles with a line. Each line gives some contribution to 3D histogram, which shows density of the lines. Fig. 3 shows Spacal before alignment and on Fig. 4 aligned Spacal is shown. Correction factors are the following: x =.95cm and y =.4cm.

3 Hist.5 h Nent = 3.9368e+7 Mean x =.365 Mean y =.4 RMS x =.3 RMS y =.38 - - -.5 - - -.5 - -.5 Fig. 3: Spacal before alignment. Hist.5 h Nent = 3.9368e+7 Mean x =.584 Mean y = -.77 RMS x =. RMS y =.34 - - -.5 - - -.5 - -.5 Fig. 4: Aligned Spacal.

4 3 Spacal calibration 3 Spacal calibration 3. Description of method The energy measurement in each cell of the calorimeter is performed using photomultiplier tubes individually for each cell. Therefore, altogether 9 amplification gains have to be known to define the Spacal energy scale. The situation becomes more complicated as the amplification gains of the photomultiplier tubes can vary with time, changes at the percent level were detected during a few hours of operation. A special LED calibration system was developed in order to detect these variations. Information from LED system is written to the database and used for the Spacal energy reconstruction. Several methods were proposed for the Spacal energy scale determination. These used cosmic muon events, beam halo muon events and kinematic peak shape calibrations. In my work I have used double angle method introduced in []. The Spacal calibration task can be expressed here as a minimization of the functional of the following type: S( g ic ) = ev ( calibr ic ic (+ g ic )) () The first summation is performed over all selected events while the second one extends over all cells included in the electron s cluster. Ecalibr ev defines the energy scale of the event to which the calibration is performed, in our case it is equal to ev Eev ic corresponds to the energy measured by the cell ic for the event ev. This energy includes all corrections done before the final calibration. g ic is the correction to the amplification gain factor of the cell ic to be determined. E DA denotes energy double angle. The definition of the E DA is the following: E DA = E e( y DA ) sin θ e () tan θ h y DA = tan θ (3) h + tan θe In general minimization of the functional () requires to solve a system of 9 equations with 9 variables. In principle, it can be done since many of the non-diagonal elements in the correlation matrix are equal to. Instead the following iterative procedure can be used here. For each event, the event pull is introduced: δ ev = ic Eev ic ( + it g ic ) calibr = Eev cluster calibr (4) here it denotes the iteration number with g ic = for the first iteration. The relative contribution of the cell to the event pull is given by the fraction of energy deposited in it: w ev = Eev ( + it g ) cluster (5) By construction the sum of the weights w ev for any event is equal to. Finally, the weighted pull average over all events with removing of outliers can be calculated and the correction of all cell amplification gain factors can be expressed as follows: it+ g = it g (δ ev w ev ) (6) The iterative procedure is continued until max (δ ev w ev ) <.. Normally, 3-4 iterations are needed. 3. Realization The calibration according to the method described above has been done using HOO [] - [4] environment. HOO Analysis Environment stores data in three-layer system. The lowest level (ODS) is produced from DST or POT, so content of the ODS is -to- equivalent to the DST. Two additional layers (µods and HAT) contain calibrated and selected analysis-ready particle information (µods) and event-level information (HAT). µods ( kb/evt) and HAT (.4 kb/evt) are much smaller in size than the ODS, allowing a substantially faster selection of the events. To persistently store information that is not already on the official data layers, one can add a so-called user tree and fill it with information of his choice for a subsample of the events contained in the three official layers. The first step of my work on calibration was creation of a UserTree, which containes some selected information about clusters, cells and tracks in detector. Then using method described at the begining of the section the Spacal calibration was performed.

References 5 Data used for Spacal calibration were carefully preselected in order to provide high efficiency of the method. Firstly, a cut θ h < 8 was applied which selected events from the low y <, kinematic peak region. We demanded the energy of the cluster to be between GeV and 3 GeV. The energy of the hottest cell should be above the 6% of the total cluster energy, this way we got rid the hadronic background. Result of the Spacal double angle calibration is shown on Fig. 5. The graph shows how ratio ESpacal depends on Spacal radius. ESpacal denotes energy of Spacal cluster and defines energy double angle. We expect the ratio ESpacal to be close to. Error of the ratio is defined as ESpacal / N, where N denotes number of contributions to the bin. As one can see on the plot the ratio ESpacal is really centered around. Some fluctuations of the ratio are due to the very limited statistics. Production of UserTree takes a lot of time so only about very carefully selected events (from.5 mln in UserTree) were used for the calibration. A larger statistic should limit errors and eliminate fluctuations. F L (x, Q ) with the H Detector at HERA [] The HOO Group, The HOO Physics Analysis Proect [3] The OO Proect Team, Introduction to the HOO Analysis Environment [4] ROOT - An Obect-Oriented Data Analysis Framework, Users Guide 3.5 ESpacal / ESpacal /.5 ratio Entries Mean 38.5 RMS.48.5 3 4 5 6 7 R Spacal [cm] Fig. 5: ESpacal /. Acknowledgments I want to thank all the people in DESY Zeuthen for support during Summer Student Program. I d like to express a special gratitude to my supervisor Ewelina Lobodzinska for her valuable help and instructions. References [] A. A. Glazov, Measurement of the Proton Structure Functions F (x, Q ) and