Signatures of lepton-jet production at the LHC Eva Halkiadakis (Rutgers University) with Adam Falkowski, Yuri Gershtein (Rutgers University) Josh Ruderman.

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Presentation transcript:

Signatures of lepton-jet production at the LHC Eva Halkiadakis (Rutgers University) with Adam Falkowski, Yuri Gershtein (Rutgers University) Josh Ruderman (Princeton University) Tomer Volansky (Institute for Advanced Study)

Motivation  Hidden valley models give rise to hidden sector  Weakly couple to SM particles  New physics could escape detection  Source of dark matter?  Could SUSY also be hidden?  If so, is it still possible to search for it at the LHC?  Investigate case when lightest visible neutralino is allowed to cascade into the hidden sector  This SUSY cascade produces a signature of lepton jet production  Clusters of collimated leptons  Individual leptons in the lepton jets can be quite soft and not isolated  Large multiplicity of lepton jets  Large missing energy BOOST E. Halkiadakis2

Lepton Jets Production Example Squark pair production to quark and neutralino (only last step in visible sector cascade shown) BOOST E. Halkiadakis3

Lepton Jets Production Example Neutralino decay to hidden sector Blue = visible sector Red = hidden sector BOOST E. Halkiadakis4

Lepton Jets Production Example Cascade into hidden sector Blue = visible sector Red = hidden sector BOOST E. Halkiadakis5

Lepton Jets Production Example Signature we are considering here: 2 regular jets, plus 2 lepton jets, plus MET lepton jet jet lepton jet Hidden photons decay back to SM BOOST E. Halkiadakis6

 7 TeV  gg  squark squark  q q N 1 N 1 generated with Madgraph  ~0.7 pb cross section  M squark = 400 GeV, M n1 = 5 GeV M  d = 700 MeV mostly decays to hadrons o Today’s talk primarily focuses on this M  d = 100 MeV decays to e+e-  7 TeV  N-jet (2, 3, 4+) QCD generated with Madgraph  Binned in H T GeV, GeV, GeV, 1000-inf GeV  MLM matching used  Analysis  PGS 4  Signal & Background Falkowski, Ruderman, Volansky, Zupan BOOST E. Halkiadakis7

Event Selection  Use k T jet clustering algorithm with cone 0.5  Select ≥ 4 jets with p T > 40 GeV  Jet |  | < 5 (PGS default)  At least one isolated lepton jet  Define a narrow lepton jet cone of  R = 0.15  Define an isolation cone between  R = BOOST E. Halkiadakis8

Lepton Jet Isolation  Isolation has a dependence on Jet E T  Cut on: Iso < 0.2  exp(-E T Jet / 70)+0.01 Signal  d 700MeV (hadronic channel) QCD BackgroundSignal  d 100MeV (di-electron channel) BOOST E. Halkiadakis9

Missing E T for QCD Events  Signal expected to have large MET and point in direction of lepton jet  Can we use MET as a handle?  Use MET distribution in QCD events selected with no lepton jets to predict events with exactly one lepton jet  Similar shapes  Number of events with MET>80 GeV in 100 pb-1  Predicted (zero lepton-jet): 2.03 ± 0.40  Observed (one lepton-jet): 0.96 ± 0.12 BOOST E. Halkiadakis10

Missing E T for QCD Events  Similarly, use MET distribution in QCD events selected with one or no lepton jets to predict events with exactly two lepton jet  Again, similar shapes  Number of events with MET>80 GeV in 100 pb-1  Predicted (zero lepton-jet): ±  Predicted (one lepton-jet): ±  Observed (two lepton-jets): 1.1 ± 1.0 BOOST E. Halkiadakis11

Missing E T with Signal Events  Predicted (zero lepton-jet): 0.13 ± 0.02  Predicted (one lepton-jet): 0.56 ± 0.01  Observed (two lepton-jets): 7.9 ± 0.4  Now adding hadronic channel signal events:  Predicted (zero lepton-jet): 3.1 ± 0.4  Observed (one lepton-jet): 13.5 ± 0.3 BOOST E. Halkiadakis12

Invariant Mass  Reconstruct invariant mass  Assume MET is in direction of lepton jet  Two possible pairs of jet+lepton jet  Chose pair that gives closest masses  Plot the average of the two masses QCD onlyAdding Signal BOOST E. Halkiadakis13

Conclusions & Future Prospects  Investigating signatures of lepton jet production in SUSY cascades at the LHC  Initial studies assuming 100 pb -1 seem promising  Lepton jet isolation dependence on jet E T as a distinguishing variable  Potential gain: use of “shrinking cone” as is done for tau ID at the Tevatron  Studied MET and invariant mass of jet + lepton jet  Further study  Two extreme cases of  d decays into mostly pions or into only electrons. BOOST E. Halkiadakis14