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3 hep-ph/ Current limits and discovery potential ● Better limits now come from the direct searches at Tevatron : - E6 : ~ GeV - depends on (LEP indirect : GeV). - LR : ~ 600 GeV Moriond EW 2005
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1
Searching for Z’ and model discrimination in ATLAS
● Motivations● Current limits and discovery potential● Discriminating variables in channel Z’ e+e-
- Natural width and cross section- Forward – backward asymmetry
B. Trocmé (LSPC Grenoble)
, ,u d s
, , 'Z Z
, ,u d s
e
e
2
Motivations for a Z’● Additional gauge bosons emerge in many extended gauge models:
- E6 models :• E6 SU(3)C x SU(2)L x U(1)Y x U(1) x U(1)
• Lightest Z’ : Z’ = cos() Z’ – sin()Z’
- LR model : • SO(10) SU(3)C x SU(2)L x SU(2)R x U(1)• Relative coupling strengths given by a parameter = gR/gL
● But also in extra dimensions models :- Kaluza Klein excitations.
● A sequential standard model is also often considered :- SM + 1 additional massive boson with the same couplings
constants.
3hep-ph/9504216
Current limits and discovery potential
● Better limits now come from the direct searches at Tevatron :- E6 : ~ 600-700 GeV - depends
on (LEP indirect : 400-600GeV).
- LR : ~ 600 GeV
Moriond EW 2005
4
Discovery potential in Atlas
● Possibility to discover a Z’ up to 4-5 TeV in Atlas in several channels: ee, , jets ().
100 fb-1
● Assuming that a Z’ is discovered, how could one determine its nature?
● In all the following, focus on the golden channel: Z’ e+e-
LArg calorimeter :
)eGeV750%(8.0
%7.0E%5.9
E)E(
(Mee) ~ 8GeV(Mee = 1.5TeV)
(Mrec-Mgen)/Mgen
5
Disentangling Z’ models ● Relevant observables sensitive to Z’ couplings :
- Natural width & cross section- Forward backward asymmetry
● Considered models :
● Atlas full simulation (Geant 3) + official reconstruction
one small extra dimension compactified
on S1/Z2. EPJ C39 (2005) 1-11
= 1
E6 models
6
The width & leptonic cross sections● Partial decay widths (light fermions at
tree level):
● Width / branching ratios variations in E6 models, assuming no exotic decays.
● Resonance shape for several models (arbitrary normalization)
● Caveat : total width altered if Z’ decays in exotic particles, e.g gauginos
Consider instead the product :ee x
Mgg481
cosgNff'Z 2
A2V2
2
C
7
The width extraction in Atlas
● Analytical fit of di-electron mass (convoluted with resolution function): model
MZ’ = 1.5TeVth. = 9.5 GeV
llDYllint McDY
Mc22222
ll
22BW
ll eaeMMM
MaMf
● Summary of measurements and discrimination power
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Forward backward asymmetry :the potential
● Typical spin 1 particle behaviour :
cosAcos18
3cosdd
FB2
Wide mass bins (off peak
analysis)
● Asymmetry at generation level for several models with MZ’ = 1.5 TeV and 100fb-1
Narrow mass bins (on peak
analysis)
9
Angles definition● Main challenge at LHC (pp collider):
- Determination of the quark direction.
● Z’ mainly originates from the annihilation of a valence quark with a sea antiquark.
cos * approximated by cos , the angle between the outgoing electron and the reconstructed Z’. - If Pquark > Pantiquark : unbiased estimator
only degraded by E/position resolution, ISR.
- Otherwise : maximally biased estimator (cos = - cos *).
10
Angles definition (2)● Study at Monte Carlo level to extract the
probability to be in the “maximal bias” configuration : (Y).- Differences between models explained
by the different u/d couplings in the initial state (source of systematic error).
● The impact of the imperfect knowledge of the quark direction:- : roughly computed with cos - - Artificial reduction of the observed
asymmetry. Known as the dilution effect.
● A new corrected asymmetry is defined
observedFB
correctedFB A21
1A
generationFB
observedFB A21A
observedFBA
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The AFB extraction in Atlas
● AFB is deduced with a differential method :- Compute AFB (cos ) by the basic counting method (N+- N-/N++N-)
in several bins of cos (* : generation / : observed-corrected).
- Extract AFB by fitting
● Example : model at MZ' = 1.5TeV (1.48TeV<M ll<1.52TeV)
2FBFB cos1
cosA38cosA
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● The results for all models in the central mass bins
● Possible to precisely measure the forward backward asymmetry in Atlas:- dilution correction works well, even in the case of an off peak analysis
(wider mass bins and reduced statistics – not shown here).- Systematic error associated to the parameterization estimated
around 10%.- very promising discriminating potential (especially when including
analysis of all mass bins – cf slide 8).
The AFB extraction in Atlas (2)
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Conclusion
● An additional neutral gauge boson is predicted in many models. Discovery potential of Atlas very promising up to 4-5TeV.
● A method to extract the natural width and the forward backward asymmetry was presented in Z’ e+e- channel. - With realistic statistics, the underlying model can be largely
constrained.
● The discrimination potential will be improved when including :- more channels decay : , - more variables : rapidity is especially sensitive to Z’ couplings
to initial quarks.
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Back Up Slides
15
Moriond 2005
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The on peak analysis● The summary of the whole analysis of 5 models in the 5 mass bins
(therefore 25 independent analyses).
Double peak structure (cf |AFB
gen| > |AFBobs|)
Dilution effect amplitude : 1.4 on average
The correction is an efficient and unbiased way to correct from the dilution
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The off peak analysis● Preliminary feasibility study :
- Only at MZ' = 1.5TeV. A single mass bin :800Gev-1400GeV.
● Correction procedure still efficient but less powerful than for the on peak analysis:
- Due to the incorrect estimate (large mass bin and too few statistic)
- Will be improved by an increased number of MC events to extract .