1 |
– |
|
1 |
|
\section{Introduction} |
2 |
|
\label{ref:intro} |
3 |
|
|
4 |
< |
The published analysis |
5 |
< |
%``A Search For New Physics in Z + Jets + MET using MET Templates'' %AN/old title |
6 |
< |
%arxiv title |
7 |
< |
``Search for physics beyond the standard model in events with a Z boson, jets, |
8 |
< |
and missing transverse energy in pp collisions at $\sqrt{s}$ = 7 TeV'' |
9 |
< |
(SUS-11-021) |
10 |
< |
searches for new physics in the final state of a |
11 |
< |
leptonically ($ee$ and $\mu\mu$) decaying Z boson, two or more jets and |
12 |
< |
missing transverse energy (\MET) |
13 |
< |
\cite{ref:oszpaper} \cite{ref:osznote} \cite{ref:oszpas}. |
14 |
< |
This analysis will be referred to throughout this note as the ``nominal'' |
15 |
< |
analysis. The basic analysis strategy is to select Z bosons and |
17 |
< |
use data-driven methods to predict the \MET\ distribution in the signal |
18 |
< |
regions. |
19 |
< |
The Z+Jets background is predicted using the |
20 |
< |
\MET\ templates method \cite{ref:templates1}\cite{ref:templates2}, the |
21 |
< |
\ttbar\ background is predicted using opposite flavor ($e\mu$) events, |
22 |
< |
and the diboson (WZ, ZZ) background is taken from Monte Carlo. |
23 |
< |
|
24 |
< |
The analysis presented in this note is a straightforward extension of |
25 |
< |
the nominal analysis in that the analysis strategy and methodology |
26 |
< |
remain unchanged. |
27 |
< |
The only changes with respect to the nominal analysis are the addition |
28 |
< |
of cuts to increase sensitivity to new physics with |
29 |
< |
diboson production (WZ and/or ZZ) and \MET . |
30 |
< |
|
31 |
< |
An example of one such new physics scenario is the electroweak |
32 |
< |
production of SUSY particles. |
33 |
< |
In a generic SUSY framework, the neutralinos |
34 |
< |
(for example, $\chi_2^0$ or $\chi_1^0$) |
35 |
< |
may decay to a Z boson and another neutral SUSY particle such as the LSP. |
36 |
< |
|
37 |
< |
%Although SUSY production involving strongly interacting particles |
38 |
< |
%(such as gluinos and squarks) is normally targeted due to its expected |
39 |
< |
%larger production cross section as compared with electroweak production, |
40 |
< |
%such searches have as of yet failed to discover new physics. |
41 |
< |
%Another logical search is for electroweak production, |
42 |
< |
%and in this case, a final state involving Z bosons is a natural place |
43 |
< |
%to start since leptonically decay Zs are an extremely clean signature. |
44 |
< |
|
45 |
< |
In the case in which a neutralino is pair produced, the final state |
46 |
< |
may be ZZ+\MET. In addition, production of a neutralino and chargino |
47 |
< |
may lead to a final state of WZ+\MET. |
48 |
< |
When the Z decays leptonically and the other boson (either |
49 |
< |
a W or Z) decays to jets, the final state is Z plus two jets plus \MET, |
50 |
< |
to which the nominal \MET\ templates analysis is particularly well suited. |
51 |
< |
Given that we are now searching for the specific final states WZ plus \MET\ or ZZ plus \MET , |
52 |
< |
rather than the more general Z plus jets plus \MET\ signature, |
53 |
< |
we can apply additional cuts to increase the sensitivity. |
54 |
< |
|
55 |
< |
In the nominal analysis, the search is performed in the high \MET\ tail. |
56 |
< |
\MET\ cuts used for signal regions are 100, 200, and 300 GeV. |
57 |
< |
At such high \MET\ cuts, \ttbar\ background in which (the same-flavor |
58 |
< |
opposite-sign) dileptons happen to fall in the Z mass window dominate. |
59 |
< |
Because all \ttbar\ events contain b jets, a b jet veto is |
60 |
< |
very effective in suppressing this background. |
61 |
< |
|
62 |
< |
Because the final state targeted involves the decay of W (Z) to jets, |
63 |
< |
the dijet mass peaks at the W (Z) mass. In contrast, the jets from the |
64 |
< |
background processes Z+jets and \ttbar\ have a very broad distribution. |
65 |
< |
The dijet mass is therefore a variable which can further discriminate between |
66 |
< |
signal and background (see section \ref{sec:eventSelection}). |
67 |
< |
|
68 |
< |
The final sub-leading backgrounds in the nominal analysis are Z plus jets |
69 |
< |
and dibosons (WZ and ZZ). In the case of WZ, real \MET\ is produced from |
70 |
< |
the leptonically decaying W. In order to suppress this background, we |
71 |
< |
introduce a veto on events with three or more leptons (e or $\mu$). |
4 |
> |
This note presents two searches for beyond-the-standard model (BSM) physics in events |
5 |
> |
containing a leptonically-decaying Z boson, jets, and missing transverse energy. This |
6 |
> |
is an update of previous searches performed with 2011 data~\cite{ref:Zpaper,ref:EWKPAS}. |
7 |
> |
The search is based on a data sample of pp collisions collected at $\sqrt{s}=8$ TeV in 2012, |
8 |
> |
corresponding to an integrated luminosity of \lumi. |
9 |
> |
|
10 |
> |
The production of Z bosons is expected in many BSM scenarios, for example supersymmetric (SUSY) |
11 |
> |
models. For example, Z bosons may be produced in the decays $\chi^0_2\to Z \chi^0_1$ |
12 |
> |
$\chi^0_1\to Z \tilde{G}$, where $\chi^0_2$ is the second lightest neutralino, $\chi^0_1$ is |
13 |
> |
the lightest neutralino, and $\tilde{G}$ is the gravitino. Such decays may occur in the cascade |
14 |
> |
decays of the strongly-produced squarks and gluinos, or via direct production of the electroweak |
15 |
> |
charginos and neutralino. Examples of such processes (see Fig.~\ref{fig:diagrams}) are: |
16 |
|
|
73 |
– |
In summary, we use the same selection as in the approved analysis SUS-11-021 and |
74 |
– |
place three additional requirements: |
17 |
|
\begin{itemize} |
18 |
< |
\item Veto events containing a b-tagged jet |
19 |
< |
\item Require a dijet mass consistent with the hadronic decay of a W/Z boson |
78 |
< |
\item Veto events with three or more leptons (e or $\mu$) |
18 |
> |
\item strong production: $pp\to\tilde{g}\tilde{g}\to (q\bar{q}\chi^0_2) (q\bar{q}\chi^0_2)\to(q\bar{q}Z\chi^0_1) (q\bar{q}Z\chi^0_1)\to$ ZZ + 4 jets + \MET |
19 |
> |
\item electroweak production: $pp\to\chi^\pm_1\chi^0_2\to (W \chi^0_1)(Z \chi^0_1) \to$ WZ + \MET |
20 |
|
\end{itemize} |
21 |
|
|
22 |
< |
This note is organized as follows. |
23 |
< |
In Sec.~\ref{sec:datasets} we review the datasets used. |
24 |
< |
In Sec.~\ref{sec:eventSelection} we discuss the event selection. |
25 |
< |
In Sec.~\ref{sec:yields} we present the data and MC yields passing the event preselection. |
26 |
< |
In Sec.~\ref{sec:sigregion} we define the signal regions. |
27 |
< |
In Sec.~\ref{sec:results} we present the results. |
28 |
< |
In Sec.~\ref{sec:systematics} we discuss systematics on the background predictions. |
29 |
< |
In Sec.~\ref{sec:bsm} we provide a new physics interpretation of the results. |
30 |
< |
Additional material is included in the following appendices: |
31 |
< |
supplemental results (App. \ref{app:results}), |
32 |
< |
supplemental interpretation (App. \ref{sec:app_bsm}), |
33 |
< |
kinmatical distributions (App. \ref{sec:appkin}), |
34 |
< |
combination of interpretation results (App. \ref{app:combo}), |
35 |
< |
and the \MET\ templates (App. \ref{sec:appendix_templates}). |
36 |
< |
|
37 |
< |
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
38 |
< |
|
39 |
< |
%OLD NOTE |
40 |
< |
|
41 |
< |
\begin{comment} |
42 |
< |
|
43 |
< |
In this note we describe a search for new physics in the 2011 |
44 |
< |
opposite sign isolated dilepton sample ($ee$, $e\mu$, and $\mu\mu$). |
45 |
< |
The main sources of high \pt isolated dileptons at CMS are Drell Yan and \ttbar. |
46 |
< |
Here we concentrate on dileptons with invariant mass consistent |
47 |
< |
with $Z \to ee$ and $Z \to \mu\mu$. A separate search for new physics in the non-\Z |
48 |
< |
sample is described in~\cite{ref:GenericOS}. |
49 |
< |
|
50 |
< |
We search for new physics in the final state of \Z plus two or more jets plus missing |
51 |
< |
transverse energy (MET). We reconstruct the \Z boson |
52 |
< |
in its decay to $e^+e^-$ or $\mu^+\mu^-$. Our search regions are defined as |
53 |
< |
MET $\ge$ \signalmetl~GeV (loose signal region), MET $\ge$ \signalmett~GeV |
54 |
< |
(medium signal region), MET $\ge$ 300~GeV (tight signal region), and two or more jets. We use data driven techniques to predict the |
55 |
< |
standard model background in these search regions. |
56 |
< |
Contributions from Drell-Yan production combined with detector mis-measurements that |
57 |
< |
produce fake MET are modeled via MET templates based on photon plus jets or QCD events. |
117 |
< |
Top pair production backgrounds, as well as other backgrounds for which the lepton |
118 |
< |
flavors are uncorrelated such as $W^+W^-$, DY$\rightarrow\tau\tau$, and single top, are |
119 |
< |
modeled via $e^\pm\mu^\mp$ subtraction. |
120 |
< |
|
121 |
< |
As leptonically decaying \Z bosons are a signature that has very little background, |
122 |
< |
they provide a clean final state in which to search for new physics. |
123 |
< |
Because new physics is expected to be connected to the Standard Model Electroweak sector, |
124 |
< |
it is likely that new particles will couple to W and Z bosons. |
125 |
< |
For example, in mSUGRA, low $M_{1/2}$ can lead to a significant branching fraction |
126 |
< |
for $\chi_2^0 \rightarrow Z \chi_1^0$. |
127 |
< |
In addition, we are motivated by the existence of dark matter to search for new physics with MET. |
128 |
< |
Enhanced MET is a feature of many new physics scenarios, and R-parity conserving SUSY |
129 |
< |
again provides a popular example. The main challenge of this search is therefore to |
130 |
< |
understand the tail of the fake MET distribution in \Z plus jets events. |
131 |
< |
|
132 |
< |
The basic idea of the MET template method~\cite{ref:templates1}\cite{ref:templates2} is |
133 |
< |
to measure the MET distribution in data in a control sample which has no true MET |
134 |
< |
and a similar topology to the signal events. |
135 |
< |
%Start the qcd vs photon discussion |
136 |
< |
Templates can be derived from either a QCD sample (as was done in the original implementation) |
137 |
< |
or a photon plus jets sample. |
138 |
< |
%In our case, we choose a photon sample with two or more jets as the control sample. |
139 |
< |
%Both the control sample and signal sample consist of a well measured object (either a |
140 |
< |
%photon or a leptonically decaying $Z$), which recoils against a system of hadronic jets. |
141 |
< |
In both cases, the instrumental MET is dominated by mismeasurements of the hadronic system, |
142 |
< |
and can be classified by the number of jets in the event and the scalar sum of their transverse |
143 |
< |
momenta. |
144 |
< |
The prediction is made such that the jet system in the control sample is similar to that of the |
145 |
< |
signal sample. |
146 |
< |
By using two independent control samples--QCD and photon plus jets--we are able to illustrate |
147 |
< |
the robustness of the MET templates method and to cross check the data driven background |
148 |
< |
prediction. |
149 |
< |
|
150 |
< |
This note is organized as follows. |
151 |
< |
In sections \ref{sec:datasets} and \ref{sec:trigSel} we descibe |
152 |
< |
the datasets and triggers used, followed by the detailed object definitions (electrons, muons, photons, |
153 |
< |
jets, MET) and event selections in sections \ref{sec:evtsel} through \ref{sec:jetsel}. |
154 |
< |
We define a preselection and compare data vs. MC yields passing this preselection in |
155 |
< |
Section~\ref{sec:yields}. |
156 |
< |
We then define the signal regions and show the number of observed events and MC expected |
157 |
< |
yields in Section~\ref{sec:sigregion}. |
158 |
< |
Section~\ref{sec:templates} introduces the MET template method and discusses its derivation |
159 |
< |
in some detail. |
160 |
< |
% and is followed by a demonstration in Section~\ref{sec:mc} |
161 |
< |
%that the method works in Monte Carlo. |
162 |
< |
Section~\ref{sec:topbkg} introduces the top background estimate based on opposite flavor subtraction, |
163 |
< |
and contributions from other backgrounds are discussed in Section~\ref{sec:othBG}. |
164 |
< |
Section~\ref{sec:results_combined} shows the results for applying these methods in data. |
165 |
< |
We analyze the systematic uncertainties in the background predictions and in signal acceptance |
166 |
< |
in Section~\ref{app:systematics}. |
167 |
< |
We then proceed to calculate upper limit on the BSM physics processes |
168 |
< |
in Section~\ref{sec:bsm}. |
169 |
< |
%Efficiencies which can be used to test specific models of new physics are given |
170 |
< |
%in Section \ref{sec:outreach}. |
171 |
< |
%Finally, in Section~\ref{sec:models} we calculate upper limits on the quantity \sta\ |
172 |
< |
%assuming efficiencies and uncertainties from sample benchmark SUSY processes. |
22 |
> |
\begin{figure}[!h] |
23 |
> |
\begin{center} |
24 |
> |
\begin{tabular}{cc} |
25 |
> |
\includegraphics[width=0.4\textwidth]{plots/T5zz.pdf} & |
26 |
> |
\includegraphics[width=0.4\textwidth]{plots/TChiwz.pdf} \\ |
27 |
> |
\end{tabular} |
28 |
> |
\caption{ |
29 |
> |
Examples of BSM physics signatures targeted in this search. In the left diagram, Z bosons are produced |
30 |
> |
in the cascade decays of the strongly-interacting gluinos. In the right diagram, a Z boson is produced |
31 |
> |
via direct production of the weakly-coupled charginos and neutralinos. |
32 |
> |
\label{fig:diagrams} |
33 |
> |
} |
34 |
> |
\end{center} |
35 |
> |
\end{figure} |
36 |
> |
|
37 |
> |
We thus pursue two strategies. The first is an inclusive strategy which selects events with a Z$\to\ell\ell$ candidate, |
38 |
> |
at least two jets, and large \MET. This strategy is useful for targeting, e.g., the production of Z bosons in the |
39 |
> |
cascades decays of strongly-interacting particles as depicted in Fig.~\ref{fig:diagrams} (left). In the second strategy, |
40 |
> |
we impose additional requirements which strongly suppress the backgrounds while retaining high efficiency for events |
41 |
> |
with Z bosons produced via direct production of the weakly-coupled charginos and neutralinos. These two strategies |
42 |
> |
are referred to as the ``inclusive search'' and the ``targeted search,'' respectively. |
43 |
> |
|
44 |
> |
After selecting events with jets and a $\Z\to\ell^+\ell^-$ ($\ell=e,\mu$) candidate, |
45 |
> |
the dominant background consists of SM \Z production accompanied by jets from initial-state radiation (\zjets). |
46 |
> |
The \MET\ in \zjets\ events arises primarily when jet energies are mismeasured. |
47 |
> |
The \zjets\ cross section is several orders of magnitude larger |
48 |
> |
than our signal, and the artificial \MET\ is not necessarily well reproduced in simulation. |
49 |
> |
Therefore, the critical prerequisite to a discovery of BSM physics in the $Z+\rm{jets}+\MET$ final state is |
50 |
> |
to establish that a potential excess is not due to SM \zjets\ production accompanied by artificial |
51 |
> |
\MET\ from jet mismeasurements. In this note, the \zjets\ background is estimated with the \MET templates technique, |
52 |
> |
in which the artificial \MET in \zjets events is modeled using a \gjets control sample. |
53 |
> |
The second background category consists of processes which produce leptons with uncorrelated flavor. |
54 |
> |
These ``flavor-symmetric'' (FS) backgrounds, which are dominated by \ttbar but also contain WW, DY$\to\tau\tau$ |
55 |
> |
and single top processes, are estimated using a data control sample of e$\mu$ events. |
56 |
> |
Additional backgrounds from WZ and ZZ production are estimated from MC, after validation of the MC modeling |
57 |
> |
of these processes using 3-lepton and 4-lepton data control samples. |
58 |
|
|
174 |
– |
\end{comment} |