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LPSC - Grenoble Julien MOREL 1Z' e+e- discovery potential computation
Z' Z' ee++ee-- discovery potential discovery potential computationcomputation
Julien MOREL
ATLAS Exotics groupIN2P3 – CNRS - LPSC - Grenoble
18 / 09 / 2007 – CSC dilepton/diphoton
LPSC - Grenoble Julien MOREL 2Z' e+e- discovery potential computation
CSC full simulated Z’…CSC full simulated Z’…
Z’ χ e+e- a 1 TeV
7250 Z’ with MZ’ = 1 TeV et Mll>500GeV
DataSet = 5605
Généré
Reconstruit
Mll (GeV)
Invariante mass spectrumInvariante mass spectrum Electron energy spectrumElectron energy spectrum
LPSC - Grenoble Julien MOREL 3Z' e+e- discovery potential computation
di-electron invariant mass spectrum modelisationdi-electron invariant mass spectrum modelisation
Background modelisation (DY)Background modelisation (DY)
/ Z
f
f
, ,u d s
, ,u d s
DY
M
( )pdfG M
# E
ven
t/ 1
0 G
eV Normalisa
tion 1 fb-1
Gpdf depand on the pdf
Fit with a 6 parameters ad-hoc function (Χ2/ndf = 726/557)
Good modelisation between 300 GeV et 6 TeV
-DY Pythia-DY (modelisation)
(GeV)M
2
LPSC - Grenoble Julien MOREL 4Z' e+e- discovery potential computation
# E
vén
em
en
ts /
10 G
eV
Normalisation 1 fb-1
-Z’ χ généré officiel-Modélisation du Z’χ
(GeV)M
di-electron invariant mass spectrum modelisationdi-electron invariant mass spectrum modelisation
Signal modelisation (DY + Z’)Signal modelisation (DY + Z’)
'Z
f
f
, ,u d s
, ,u d s
( )pdfG M'Z DY
M M
( )pdfG M
Only 4 experimental parameters :
•The mass•The total decay width•A Z’ amplitude•An interference amplitude
Model independent parameterization
2
(GeV)M
# E
vén
em
en
ts /
10 G
eV
Normalisation 1 fb-1
-DY Pythia-Modélisation DY-Modélisation Z’ (M=3 TeV, Γ=20 GeV)
2 Re / 'Z Z
f
f
,u d
,u d/ 'Z Z
f
f
,u d
,u d
Modelisation of a big interference:
LPSC - Grenoble Julien MOREL 5Z' e+e- discovery potential computation
Z’ performences Z’ performences
Gaussian partGaussian part
~83 % of eventsσ~8.5 GeVμ~-2.4 GeV
Negative tailNegative tail
~0.4 % of eventsMay be a DY systematic
(M(Mgenegene – M – Mrecoreco)/ M)/ Mgenegene for 1 TeV Z’ for 1 TeV Z’
Positive tailPositive tail
~ 17 % of eventsInclude crack eventsNon negligible contribution
LPSC - Grenoble Julien MOREL 6Z' e+e- discovery potential computation
di-electron invariant mass spectrum modelisationdi-electron invariant mass spectrum modelisation
Cross check with full simulated 1 TeV ZCross check with full simulated 1 TeV Z’’
Normalisation 1 fb-1
# E
vén
em
en
ts /
1 G
eV
-Z’ χ reco (CSC simulation)-DY reco (modelisation)-Z’ χ reco (modelisation)
(GeV)M
'Observed spectrum ( ) = Resolution( ) Efficiency( )ZM M MM
Taking into account the resolution and efficiencyTaking into account the resolution and efficiency
LPSC - Grenoble Julien MOREL 7Z' e+e- discovery potential computation
di-electron invariant mass spectrum modelisationdi-electron invariant mass spectrum modelisation
Cross check with full simulated 7 TeV ZCross check with full simulated 7 TeV Z’ ’ (private production)(private production)
-Z’ χ Reco (full simulation)-Z’ χ Reco (modelisation)
(GeV)M (GeV)M
# E
ven
t/ 1
0 G
eV
# E
ven
t/ 1
0 G
eV
-Z’ χ Gene (CSC simulation)-Z’ χ Gene (modelisation)
Fit of generation Reco modelisation from gene fit
LPSC - Grenoble Julien MOREL 8Z' e+e- discovery potential computation
di-electron invariant mass spectrum modelisationdi-electron invariant mass spectrum modelisation
We can modelise many Z’ at different massWe can modelise many Z’ at different mass
-Z’ χ Gene Efficiency-Z’ χ Reco (modelisation)
(GeV)M
Generation with pythiaFit the generated shape with our parameterizationInclude the resolution and efficiency
LPSC - Grenoble Julien MOREL 9Z' e+e- discovery potential computation
ZEUS NLO + NLOMRST NLO + NLOCTEQ NLO + NLO
CTEQ LO + LO
Systematic incertaintiesSystematic incertainties
LHAPDF/CTEQ error sets
NLO calculationNLO calculation
Effect : Cross section + 20 to 34 %Mclimit implementation -0% , +20%
PDF incertaintiesPDF incertainties
4 à 8 %
Mclimit implementation 5%F.Heinemann
F.Heinemann
LPSC - Grenoble Julien MOREL 10Z' e+e- discovery potential computation
Using MCLimit for 2 TeV Z’ exampleUsing MCLimit for 2 TeV Z’ example
Les résultats de MCLimitLes résultats de MCLimit
H0 = DY , H1 = 2 TeV Z’H0 = DY , H1 = 2 TeV Z’
Mass = 2 TeV
Width = 24.3 GeV
Ampl. Z’ = 499
Ampl. Interference = -793
Normalisation 1 fb-1
# E
ven
t/ 1
0 G
eV
-Z’ reco (modelisation)-DY reco (modelisation)-Pseudo data
(GeV)M
Few events
Hypo DY
Hypo Z’
5000 pseudo exp.Lumi = 1 fb-1 Using Lumi5s() :Using Lumi5s() : We need
0.37 fb-1 are enought to discover this Z’.
With 5000 pseudo exp. results may fluctuate a bit.
Need more calculation-2lnQ
fit from generation
fit from generation
LPSC - Grenoble Julien MOREL 11Z' e+e- discovery potential computation
Discovery potentiel Discovery potentiel
CMS ResultCMS Result
Etude de la découverte du Z’ via :Etude de la découverte du Z’ via :6 models: SSM, LRM, ALRM, χ, ψ, η3 differentes masses : 1, 3, 5 TeV
Preliminary discovery limit
For Z’ Chi
Z’ mass (TeV)
Int
lum
i (f
b-1)
ATLAS preliminaryATLAS preliminary
~5 fb-1 for 3 TeV~5 fb-1 for 3 TeV
LPSC - Grenoble Julien MOREL 12Z' e+e- discovery potential computation
Luis result on 4 decembre 2007 fit based Luis result on 4 decembre 2007 fit based approcheapproche