1 / 22

Mass Reconstruction Methods in ATLAS

Mass Reconstruction Methods in ATLAS. S. Laplace On behalf of the ATLAS collaboration. Physics at LHC – Cracow, Poland SUSY Session, July 4 th 2006. Outline. Introduction: ATLAS Activities in SUSY SUSY Phenomenology and Meas. Strategies Discovering SUSY Mass Measurements:

ramiro
Download Presentation

Mass Reconstruction Methods in ATLAS

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Mass Reconstruction Methodsin ATLAS S. Laplace On behalf of the ATLAS collaboration Physics at LHC – Cracow, Poland SUSY Session, July 4th 2006 S. Laplace, "Mass Reconstruction Methods"

  2. Outline • Introduction: ATLAS Activities in SUSY • SUSY Phenomenology and Meas. Strategies • Discovering SUSY • Mass Measurements: • Masses: Endpoint Method • Masses near Dilepton Endpoint and Mass Relation Method • From Measurements to Model Parameters • Conclusion (note: no time to talk about stop mass measurement and other methods than endpoints like Mass Relation Method…) S. Laplace, "Mass Reconstruction Methods"

  3. Introduction • ATLAS activities in SUSY: • TDR (1998): fast simulation studies  discovery potential • Currently: • Full simulation studies (preliminary results) • Commissioning, systematics • Background estimation (from latest MC and plans to • measure it from data) • New measurement techniques • Note: in this talk, • MET = Missing Transverse Energy • Sleptons = selectrons and smuons (will explicitly call a stau a stau) S. Laplace, "Mass Reconstruction Methods"

  4. SUSY Phenomenology and Mass Measurement Strategies • If R-parity ( ) is conserved, then: • Lightest Supersymetric Particle (LSP) is stable • LSP not detected thus large MET (few x 100 GeV) • Event is not fully reconstructed: no mass peak • Sparticles produced in pairs: both sides of event are not reconstructed ! • Mass measurement strategy: exploit kinematics of long decay chains • Production of SUSY at LHC: strong interactions dominates:  decay chain starts from a gluino or a squark: S. Laplace, "Mass Reconstruction Methods"

  5. (RPC) SUSY Models SUSY Parameters (SM = 19): M.S.S.M. 105 (note: if RPV + 48) Constrained models: mSUGRA m0, m1/2, A0, tan β, sgn μ 5 G.M.S.B. λ, Mmes, N5, tan β, sgn μ, Cgrav 6 A.M.S.B. m0, m3/2, tan β, sgn μ 4 Simple benchmark: mSUGRA Focus point (m0 3 TeV) + funnel region at large tan g-2 bs WMAP Bulk (SPS1a) Stau coannihilation Ellis et al., Phys. B565 (2003) 176 S. Laplace, "Mass Reconstruction Methods"

  6. Discovering SUSYand Evaluating MSUSY RPC models signature: MET + several high-pT jets  Build discriminating variable Meff: where Coannihilation point Full sim 20.6fb−1 SUSY signal SM Bkg (Herwig) S. Laplace, "Mass Reconstruction Methods"

  7. Mass Measurement:Endpoint Method • Example: dilepton endpoint • mll has a kinematic endpoint that • depends on the masses of the • sparticles in the chain • Does not need a-priori knowledge • of any sparticle mass • Backgrounds: • SM & uncorrelated (not Z) SUSY: • use Same Flavour (SF) – • Different Flavour (DF) • Edge fit: stat. error = 0.05%, syst. error • dominated by lepton energy scale (0.1%) SPS1a Fast sim 300 fb−1 B.K. Gjelsten et al, J. High Energy Phys. JHEP12(2004)003  S. Laplace, "Mass Reconstruction Methods"

  8. A Variety of Endpoint Measurements Sequential: Branched: SPS1a Fast sim 300 fb−1 Bulk Full sim 4.20fb−1 S. Laplace, "Mass Reconstruction Methods"

  9. Di-lepton Endpoint inVarious mSUGRA Scenarii Depending on point: different shape, number of edges, 2-body vs 3-body decay, … Focus Point Coannihilation ATLAS MC truth lL MC truth lR Full sim 6.9fb−1 signal Full Sim 20.6fb−1 • 2 edges for left and right slepton • m0 large,heavy scalars •  no sleptons in  decays • direct 3-body decay: • small BR • at least 1 lepton with • small pT S. Laplace, "Mass Reconstruction Methods"

  10. Extraction of Sparticle Masses from Endpoints 100 fb-1 MC toy of 10000 ATLAS experiments, use inversion formulae to get masses from edges: SPS1a All masses are strongly correlated with B.K. Gjelsten et al, J. High Energy Phys. JHEP12(2004)003  S. Laplace, "Mass Reconstruction Methods"

  11. Right-Handed Squark Mass q q • mSUGRA: 1 essentially a bino: Br( )  100% • If both gluino decay to right-handed squarks: • require 2 high-pT jets, MET • Discriminant: Cambridge variable MT2 endpoint gives • the right squark mass: (low pT) (high pT) Coannihilation Full sim 20.6 fb−1 SPS1a Fast sim 30 fb−1 True Mass 520 GeV True: 735 Fit: 7115 Fitted edge: 512 GeV Lower than true because of SUSY bkg SM bkg S. Laplace, "Mass Reconstruction Methods"

  12. Staus Signatures • SPS1a: dominant decay is • (because of relatively high tan value) • Look at hadronic  decays (dedicated algorithms for -jets) • Background (QCD jets misidentified as  ) evaluated from • same signs events: Same sign substracted: All: (Z+j, tt) (signal) SPS1a Fast sim 30 fb-1 (background) B.K. Gjelsten et al, ATL-PHYS-2004-007 S. Laplace, "Mass Reconstruction Methods"

  13. Sbottom and Gluino Masses:Near The l+l- Endpoint • Near l+l- endpoint: LSP and l+l- are at rest in frame, • thus can evaluate momentum (approximation): where and are known from endpoints b b • Add 1 or 2 b-jet to get sbottom and gluino masses: and SPS1a Fast sim 300 fb-1 Correlation between and =2.2 GeV Wrong associated b-jet SUSY bkg Spread from p(2)approximation is common to both masses Gluino – sbottom masses Gluino mass B.K. Gjelsten et al, ATL-PHYS-2004-007 S. Laplace, "Mass Reconstruction Methods"

  14. Sbottom and Gluino Masses:Mass Relation Method Alternative method to previous one using ALL data set (not only near endpoint) • Each event = 4D surface in 5D space • In principle: 5 events to determine • the 4 unknowns ! • In practice: know • so have following constraint: 5 parameters 4 unknowns (4-momentum) Endpoint only: Not obvious to resolve the 2 peaks ! SPS1a Fast sim 300 fb-1 Two possible solutions (2 lepton assignments) b1 b2 b1 b2  The two b-peaks are well resolved Mass Relation Method Kawagoe et al, hep-ph/0410160 S. Laplace, "Mass Reconstruction Methods"

  15. Obtaining the Fundamental Model Parameters LHC Measurements SUSY Model Ex: mSUGRA m0, m1/2, A0, tan, sgn() Spectrum Generator (Ex: SUSPECT, SoftSUSY, …) Ex: endpoints Fit: 2 Mes. Note: better to exploit edges than masses (correlations) S. Laplace, "Mass Reconstruction Methods"

  16. An Example SFITTER program: List of measurements (300 fb-1) mSUGRA Parameter determination Sign(μ) fixed Note: m(ll) most powerful input (m0 driven by 1st and 2nd generation slepton sector) R. Lafaye, T. Plehn, D. Zerwas, hep-ph/0512028 S. Laplace, "Mass Reconstruction Methods"

  17. Conclusion • New era for SUSY studies in ATLAS is currently starting: • large scale productions to prepare for real data analysis • study detector systematics • SM background: latest MC and plans to measure it from data • new models studied • new techniques developed • Discovery potential: in most models, a few fb-1 are sufficient to: • observe squarks and gluons below 1-2 TeV and sleptons below 300 GeV • accurately measure squark, slepton and neutralino masses using cascades S. Laplace, "Mass Reconstruction Methods"

  18. Backup S. Laplace, "Mass Reconstruction Methods"

  19. mSUGRA Excluded by b s (CLEO,BELLE) Favored by gμ−2 at the 2σ level Muon g−2 coll. Focus point WMAP: 0.094<Ωχh2<0.129 Stau1=LSP Funnel region s-channel Higgs-exchange. Stau coannihilation Bulk region t-channel slepton exchange. (ATL-PHYS-2004-011) (Ellis et al., Phys. B565 (2003) 176) S. Laplace, "Mass Reconstruction Methods"

  20. SPS1a Point • Mass spectrum : • mSUGRA fundamental parameters : • Main branching ratios : (note: ) S. Laplace, "Mass Reconstruction Methods"

  21. Meff: Parton Shower vs Matrix Element for Bkg Simulation TDR: LHC Point 5 Isajet (PS) Fast sim 10 fb-1 Recently: Alpgen (ME) Fast sim 10 fb-1 Parton Shower (only good in collinear region) Matrix Element (more correct)  Background increases by factor 2 to 5 ! S. Laplace, "Mass Reconstruction Methods"

  22. Stop Mass Measurement • SPS5: light stop • Reconstruct stop mass via • Signature: 2 b-jets, MET, 3 light-quark jets • Fit m(tb) distribution endpoint: Fast sim 300 fb-1 M(tb)fit= 258.7 ± 0.3(stat.) ± 2.6(syst.) S. Laplace, "Mass Reconstruction Methods"

More Related