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Sequential 4th Family Quarks at ATLAS

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Title: Sequential 4th Family Quarks at ATLAS


1
Sequential 4th Family Quarks at ATLAS
September 21, 2007 UCL ATLAS Physics
  • V. E. Özcan
  • University College London
  • In collaboration with
  • G. Unel S. Sultansoy

2
Sequential 4th Family
  • SM itself does not make an argument on the number
    of generations
  • Why 3 generations then?
  • 1973 KM point out 6 flavors in 3 generations
    would accommodate CP violation in the SM
  • 1979 studies on abundances of light elements
    start to put constraints on of light neutrinos
  • 1989 SLC LEP experiments establish 3 light
    neutrinos (with mass lt mZ/2).
  • So we naturally assume that 3 is the number.
  • On the discovery of the muon, I. I. Rabi Who
    ordered that?
  • Heavier quarks leptons expected in many
    theories t in Little Higgs models, iso-singlet
    iso-triplet fermions in E6 GUT, some models of
    dynamical symmetry breaking, etc.
  • For this study, we look for a sequential 4th
    family a full new generation of fermions within
    the SM, much like the first three.

3
Signal
  • Search for 4th family quarks as predicted under
    the assumption of Flavor Democracy.
  • All flavors have comparable Yukawa couplings to
    start with, so the mass matrix is democratic.
    However this is slightly broken.
  • Prediction of this model 4 families with
    quasi-degenerate 4th generation quarks, ie.
    m(u4)-m(d4)few GeV
  • No fundamental reason to assume the 4x4 CKM
    follows the same trend of the 3x3 version
  • ATLAS TDR 4th family mixes predominantly with
    the 3rd family.
  • New study 4th family mixes predominantly with
    1st or 2nd.
  • Final state
  • pp gt q4q4 gt Wjjj Wlnj ( 2 hard u,d,s,c jets
    2 Ws)

4
Event Generation
  • 12k signal events with CompHep for 3 different
    choices of mass.
  • (Later dropped 250 GeV due to recent upper limit
    from CDF.)
  • A total of 250k BG events generated with
    Madgraph
  • WWjj, WZjj, WWbb (tt), WWbbj (ttj)

5
Reconstruction Selection
  • Leptonic W from missing ET e/m
  • Hadronic W from 3rd 4th highest-PT jets
  • Combine W candidates with two hardest jets.
  • Do both combinations and choose the min
    DmjWm1q4-m2q4
  • All 4 jets used have to be non b-tagged.

6
Example Distributions
The tail due to cases where W has high PT and
ends up being a single jet. gt Analysis can be
improved.
7
Reco. mq4
  • Tricky part Doing the fits

8
Fits
  • Finding the right fit function is difficult.
  • PT cuts on the hard jets effect the lower end of
    the BG mq4 distribution.
  • Even for cases which initially looked promising,
    problems were encountered when we went to Toy MC
    studies.
  • We want a fit that can run with as minimum human
    interaction as possible.
  • Finally settled with
  • For signal, a Breit-Wigner 3 parameters
  • For BG, a reverted Crystal Ball function (a
    Gaussian core and a power-law tail added together
    so that the function is not only contentious, but
    also smooth.) 5 parameters

9
Results
  • S Integrate background function within 2s of
    the signal peak
  • B Integrate signal function within 2s of the
    signal peak
  • The fit BG functions for the two masses are in
    agreement with each other (within statistics).
    Then, one can use these to generalize results to
    different q4 masses
  • Compute the x-sections
  • Estimate BG around the new peaks by integrating.
  • Estimate cut efficiency by interpolating

10
5s Reach
1 fb-1 mq4 lt 650 GeV 30 fb-1 mq4 lt 850 GeV
11
Conclusion
  • You can see the draft paper
  • ATL-COM-PHYS-2007-044
  • All comments will be highly appreciated!
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