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This tool provides algorithms for muon track reconstruction and matching with the central tracker, including error matrix propagation and combination of tracks. Future plans include efficiency and resolution checks.
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muo_trackreco (1) http://d0-france.in2p3.fr/WORKING_GROUPS/MUONS/muons.html • fit algorithm: • algorithm run in WAMUS and FAMUS • use a stand alone non linear fit class • when fit fails: returns first momentum estimation • compute the error matrix F. Deliot
muo_trackreco (2) • what is new : • the fit can change the particle sign (first calculated when computing geometric momentum estimation) • fit improvement when it tries too low Pt • error matrix variables adapted to propagation through calorimeter: (x,y,z,px,py,pz): 5 independant variables • new constructor for MuoTrack object adapted to fit algorithm new Ntuple block in muo_analyze F. Deliot
Analysis variables • trackfit block in muo_analyze: • track position in A layer: xa, ya, za • track momentum in A layer: pxa, pya, pza (set to first estimation if fit failed) • octant and region • charge result of the fit • chi2 of the fit • more information if needed (variables in BC layer) F. Deliot
Future plans • need some more developments: • check the efficiency and resolution for FAMUS • check the efficiency and resolution for multiple muons events • bad efficiency in | | 1 region (tracks cross two small toroid part) F. Deliot
Matching Muon Tracks with Central Tracker Tracks • goals: • combine reconstructed tracks from muon system and inner detector using error matrices • match muon error matrix from the fit (computed in muo_trackreco at BC layer) with central tracker error matrix • need error matrix propagation taking into account: • magnetic field • multiple scattering in matter • energy loss fluctuation in matter • new package: muo_globalmatch F. Deliot
Muo_globalmatch method: • propagate the (6 6) error matrix in position and momentum variables by infinitesimal step through a given materiel with a given magnetic field ( see Note) • combine the two tracks and the two error matrices and provide the final ones: F. Deliot
Muo_globalmatch (2) choice for the user: in principle, we want the algorithm to provide the following choice: • for the error matrix propagation: • propagate muon error matrix backward through toroid and calorimeter to central track • propagate central error matrix forward through calorimeter and toroid • for the error matrices matching point: • at the preshower limit (beginning of calorimeter) • at the DCA point F. Deliot
Muo_globalmatch (3) • what is currently done : • backward propagation of muon error matrix through toroid, calorimeter and solenoid (taking into account matter and real mapping for magnetic field) • matching of the propagated muon matrix with central error matrix at the DCA point • we are only at the beginning of testing this still a lot of things to do F. Deliot