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提出了在bb′τ +τ-最终状态下希格斯玻色子的共振和非共振对产生的搜索。 该搜索使用36.1 fb-1的pp碰撞数据(s = 13 TeV),该数据由ATLAS在2015年和2016年的大型强子对撞实验记录。至少有一个τ轻子对的τ轻子对的衰变通过强子和一个衰变衰减到最终状态。 考虑中微子。 在数据中没有观察到超出预期背景的明显过量。 非共振希格斯玻色子对的横截面乘以分支比率被限制为小于30.9 fb,是标准模型预期的12.7倍,置信水平为95%。 还对数据进行了分析以探究共振希格斯玻色子对的产生,从而基于两个双峰和Randall-Sundrum大引力子模型来约束具有扩展希格斯扇形的模型。 上限设置在共振希格斯玻色子对横截面乘以分支比上,在tanβ= 2的简化hMSSM最小超对称模型中不包括质量范围305 GeV <mX <402 GeV的共振X,并且不包括本体Randall-Sundrum引力子 对于k / M′Pl = 1,质量范围为325 GeV <mGKK <885 GeV的GKK。
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Search for Resonant and Nonresonant Higgs Boson Pair Production in the b
¯
bτ
+
τ
−
Decay Channel in pp Collisions at
ffiffi
s
p
=13 TeV with the ATLAS Detector
M. Aaboud et al.
*
(ATLAS Collaboration)
(Received 2 August 2018; published 7 November 2018)
A search for resonant and nonresonant pair production of Higgs bosons in the b
¯
bτ
þ
τ
−
final state is
presented. The search uses 36.1 fb
−1
of pp collision data with
ffiffiffi
s
p
¼ 13 TeV recorded by the ATLAS
experiment at the LHC in 2015 and 2016. Decays of the τ -lepton pairs with at least one τ lepton decaying to
final states with hadrons and a neutrino are considered. No significant excess above the expected
background is observed in the data. The cross-section times branching ratio for nonresonant Higgs boson
pair production is constrained to be less than 30.9 fb, 12.7 times the standard model expectation, at
95% confidence level. The data are also analyzed to probe resonant Higgs boson pair production,
constraining a model with an extended Higgs sector based on two doublets and a Randall-Sundrum bulk
graviton model. Upper limits are placed on the resonant Higgs boson pair production cross-section times
branching ratio, excluding resonances X in the mass range 305 GeV <m
X
< 402 GeV in the simplified
hMSSM minimal supersymmetric model for tan β ¼ 2 and excluding bulk Randall-Sundrum gravitons
G
KK
in the mass range 325 GeV <m
G
KK
< 885 GeV for k=
¯
M
Pl
¼ 1.
DOI: 10.1103/PhysRevLett.121.191801
In 2012, the ATLAS and CMS Collaborations at the
LHC discovered a new particle with a mass of approx-
imately 125 GeV [1–3]. According to all current measure-
ments it is compatible with the standard model (SM) Higgs
boson (H) [4–8]. An important pending test of the Brout-
Englert-Higgs mechanism is the measurement of Higgs
boson pair production. At the LHC, pairs of SM Higgs
bosons can be produced via the Higgs self-interaction
(“triangle diagram”) and the destructively interfering top-
quark loop (“box diagram”) [9,10]. Nonresonant Higgs
boson pair production (NR HH) can be significantly
enhanced relative to the SM prediction by modifications
to the top-quark Yukawa coupling, the trilinear Higgs
boson coupling λ
HHH
, or by introducing production mech-
anisms with new intermediate particles. Many theories
beyond the SM predict heavy resonances that could decay
into a pair of SM Higgs bosons, such as a heavy CP-even
scalar X in two-Higgs-doublet models [11], or spin-2
Kaluza-Klein (KK) excitations of the graviton, G
KK
,in
the bulk Randall-Sundrum (RS) model [12–14].
This Letter describes a search for resonant and nonreso-
nant Higgs boson pair production in a final state with two b
quarks and two τ leptons using 36.1 fb
−1
of pp collision
data recorded with the ATLAS detector [15,16] in 2015 and
2016. The τ
lep
τ
had
and τ
had
τ
had
decay channels are consid-
ered, where the subscripts (lep ¼ electron or muon,
had ¼ hadrons) indicate the decay mode of the τ lepton.
Previous searches for Higgs boson pair production were
performed at center-of-mass energies
ffiffiffi
s
p
¼ 8 TeV [17–19]
and
ffiffiffi
s
p
¼ 13 TeV [20–22] by the ATLAS and CMS
Collaborations. The ATLAS search in the 4b channel
constitutes the most sensitive result to date and the
observed (expected) limit excludes a cross section greater
than 13.0 (20.7) times the SM prediction at 95% confidence
level (C.L.).
The SM nonresonant HH process was simulated with
M
AD
G
RAPH
5_aMC@NLO at next-to-leading order (NLO)
[23–27] using the CT10 parton distribution function
(PDF) set [28]. Parton showers and hadronization were
simulated with H
ERWIG
++ [29] using the UEEE5 set of
tuned parameters (tune) [30]. The events were reweighted
to reproduce the m
HH
spectrum obtained in Refs. [9,31],
which fully accounts for the finite mass of the top quark.
The cross-section times branching ratio to the bbττ final
state, evaluated at next-to-next-to-leading order (NNLO)
and including next-to-next-to-leading logarithm (NNLL)
corrections and NLO top-quark mass effects, is 2.44
þ0.18
−0.22
fb
[32]. Events with a generic narrow-width scalar X or
G
KK
decaying into HH were produced in M
AD
G
RAPH
5_
aMC@NLO at leading order (LO) and interfaced to the
P
YTHIA
8 [33] parton shower model using the A14 tune [34]
together with the NNPDF23LO PDF set [35]. The cross
section and width of the G
KK
were taken from Ref. [36] and
*
Full author list given at the end of the article.
Published by the American Physical Society under the terms of
the Creative Commons Attribution 4.0 Internationa l license.
Further distribution of this work must maintain attribution to
the author(s) and the published article’s title, journal citation,
and DOI. Funded by SCO AP
3
.
PHYSICAL REVIEW LETTERS 121, 191801 (2018)
0031-9007=18=121(19)=191801(24) 191801-1 © 2018 CERN, for the ATLAS Collaboration
depend on k=
¯
M
Pl
, where k corresponds to the curvature of
the warped extra dimension and
¯
M
Pl
¼ 2.4 × 10
18
GeV is
the effective four-dimensional Planck scale. Events with
k=
¯
M
Pl
¼ 1 and k=
¯
M
Pl
¼ 2 were simulated.
The dominant SM background processes are t
¯
t, QCD
multijet and Z bosons produced in association with jets
originating from heavy-flavor quarks (bb; bc; cc), sub-
sequently referred to as Z þ heavy flavor [37]. SM Higgs
boson production in association with a Z boson, sub-
sequently decaying into a bbττ [38] final state, is an
irreducible background in this analysis. The t
¯
t and single-
top-quark background events were simulated using
P
OWHEG
-B
OX
[39], with the CT10 PDF set, and
M
AD
S
PIN
[40]. The parton showers were simulated using
P
YTHIA
6 [41] and the Perugia 2012 tune [42]. The t
¯
t
background was scaled to match the NNLO þ NNLL cross
sections [43], while the single-top samples were corrected to
NLO [44,45] (approximate NNLO [46]) predictions for the
t- and s-channel (Wt final state). Events with W or Z bosons
and associated jets were simulated with the S
HERPA
2.2.1
generator [47–51], using the NNPDF30NNLO PDF set [52]
and normalized to the NNLO cross sections [53]. Diboson
and Drell–Yan backgrounds were produced with S
HERPA
2.2.1 [47] using the CT10NLO PDF set and the generator
cross-section predictions. Quark-induced ZH processes
were generated with P
YTHIA
8, using the A14 tune and
the NNPDF23LO PDF set. The samples were normalized to
NNLO cross sections for QCD and NLO for electroweak
processes [54–60]. The gluon-induced ZH process [61] was
generated with P
OWHEG
using the CT10 PDF set and using
P
YTHIA
8 with the AZNLO tune [62] to simulate parton
showers. Cross sections [63–67] were scaled to NLO þ
NLL in QCD. SM Higgs boson production in association
with a top-quark pair was simulated with M
AD
G
RAPH
5_
aMC@NLO; P
YTHIA
8 was used to simulate the parton
shower, while the cross section was taken from Ref. [10].
In all signal and background samples, the mass of the H
bosons was set to 125 GeV. The contributions from other SM
Higgs boson processes are negligible. E
VT
G
EN
v1.2.0 [68]
was used to model the properties of bottom and charm
hadron decays for all processes except those simulated in
S
HERPA
. The detector response to the generated events was
simulated with G
EANT
4 [69,70]. Simulated events are
reweighted to match the distribution of the number of
inelastic collisions per event (pileup) in data.
Events are required to have at least one collision vertex
reconstructed from at least two charged-particle tracks
with transverse momentum [71] p
track
T
> 0 .4 GeV. The
primary vertex for each event is selected as the vertex
with the highest
P
ðp
track
T
Þ
2
. Jets are formed using the anti-
k
t
algorithm [72] with a radius parameter R ¼ 0.4 and
calorimeter energy clusters as inputs [73–75]. These jets are
taken as seeds for the reconstruction of the visible products
of hadronically decaying τ leptons (τ
had-vis
) [76–78], which
are subsequently required to have one or three associated
tracks. In order to distinguish τ
had-vis
from quark- and
gluon-initiated jets, a boosted decision tree (BDT) [79],
trained separately for τ
had-vis
with one and three charged
particles, is employed. Selected τ
had-vis
candidates must
satisfy the “medium” BDT working point [77]. Electron
candidates are identified using a likelihood technique in
combination with additional track-hit requirements [80];
the transition region between the barrel and end cap
calorimeters is excluded. Information from the tracking
and muon systems is used to reconstruct muon candidates
[81]. Only isolated electrons and muons are considered,
where no nearby tracks or calorimeter energy deposits
within a p
T
-dependent variable-size ΔR cone around the
lepton are allowed. Jets arising from pileup are suppressed
using dedicated track and vertex requirements [82]. The
missing transverse momentum, with magnitude E
miss
T
,is
defined as the negative vectorial sum of all reconstructed
and fully calibrated objects in the event, along with an
additional track-based soft term [83]. Jets containing b
hadrons are identified using the MV2c10 multivariate
discriminant [84,85] trained against a light-quark-flavor
sample also containing 10% of c hadrons. A working point
with 70% efficiency on simulated t
¯
t events is used. An
overlap-removal procedure is applied to the reconstructed
electrons, muons, τ
had-vis
, and jets to prevent double
counting of energy deposits in the detector as described
in Ref. [86].
The selected final state is characterized by one electron
or muon and one τ
had-vis
of opposite charge, or two τ
had-vis
of opposite charge, plus two b-tagged jets and E
miss
T
. In all
cases, events with additional electrons or muons above
7 GeV or τ
had-vis
above 20 GeV are rejected. The off-line
selection criteria for the electron, muon, and τ
had-vis
depend
on the triggers used. In the τ
lep
τ
had
channel events are
selected with a single-lepton trigger (SLT) and a lepton
plus τ
had
trigger (LTT), which are analyzed separately
and combined with the τ
had
τ
had
channel in the final fit.
Depending on the data period, the electron or muon that
passes the SLT trigger is required to have p
T
>
25–27 GeV. Events which fail this requirement are con-
sidered for the LTT category if the electron (muon) has
p
T
> 18 GeV (15 GeV). In all cases, these p
T
require-
ments are 1 GeV higher than the trigger thresholds to
ensure a nearly constant trigger efficiency relative to the
off-line selection. The τ
lep
τ
had
events are required to have
one τ
had-vis
candidate with jηj < 2.3 and p
T
> 20 GeV for
SLT events, raised to 30 GeV for LTT events due to τ
had-vis
p
T
requirements applied in this category of triggers. In the
τ
had
τ
had
channel a logical OR of single τ
had
triggers (STT)
and di-τ
had
triggers (DTT) is used. The leading τ
had-vis
candidate is required to have a minimum p
T
of 40 GeV for
DTT and between 100 and 180 GeV for STT events,
depending on the data-taking period. The subleading τ
had-vis
is required to have a minimum p
T
of 20 (30) GeV for
STT (DTT) events. The leading jet is required to have
PHYSICAL REVIEW LETTERS 121, 191801 (2018)
191801-2
p
T
> 45 GeV, except in the LTT and DTT channels where
this is raised to 80 GeV due to a requirement on the
presence of a jet at the Level 1 trigger to reduce the rate
(during 2016 data taking only for the DTT). In all cases the
subleading jet must have p
T
> 20 GeV. The invariant mass
of the di-τ system, m
MMC
ττ
, is calculated using the Missing
Mass Calculator [87] and is required to be greater than
60 GeV. Signal region (SR) events are defined as those
meeting the criteria above, and in addition containing two
b-tagged jets; they are further separated into τ
lep
τ
had
SLT,
τ
lep
τ
had
LTT and τ
had
τ
had
categories.
BDTs are used in the analysis to improve the separation
of signal from background. Their distributions in the three
signal regions, along with control region yields to constrain
the normalization of the dominant backgrounds, form the
inputs to the final fit. The BDTs for the τ
had
τ
had
channel are
trained against the main backgrounds, t
¯
t, Z → ττ, and
multijet events; in the τ
lep
τ
had
channel they are trained
solely against the dominant t
¯
t background. For the BDT
trainings, the t
¯
t and Z → ττ backgrounds are taken purely
from simulation, while the multi-jet events are estimated
using the data-driven approach described below. Variables
which provide good discrimination and are minimally
correlated are used as inputs to the BDTs, as summarized
in Table I. The variables selected in each channel differ,
reflecting the different background compositions. In the
resonant search, BDTs are trained separately for each signal
mass considered, from 260 to 1000 GeV (800 GeV for
LTT), where the signal model combines the target reso-
nance mass and its two neighboring mass points, to be
sensitive to masses between the simulated points. For NR
HH production, the BDTs are trained on a signal sample
with the SM admixture of the contributions from the box
diagram and triangle diagram. The BDTs are more sensitive
to the box diagram where the two Higgs bosons are
produced at higher p
T
and the selection efficiency is
greater.
In both channels, simulated events are used to model
background processes containing reconstructed τ
had-vis
that
are matched to generated τ
had
within ΔR ¼ 0.2 (sub-
sequently referred to as true τ
had
) and other minor back-
ground contributions. The rate of events with at least one
true τ
had
and a jet reconstructed as an electron or muon is
found to be negligible. For t
¯
t background events containing
one or more true τ
had
the normalization is obtained in the
final fit, constrained mainly by the low τ
lep
τ
had
BDT score
regions, resulting in a normalization factor of 1.06 0.13.
The normalization of the Z → ee=ττ þ heavy-flavor back-
ground is determined using Z → μμ þ heavy-flavor events.
Their selection closely follows the event selection used for
signal events. Instead of two τ-lepton candidates, two
muons with p
T
> 27 GeV and dimuon invariant mass
between 81 and 101 GeV are selected. To remove the
contribution from SM ZH ðH → bbÞ production, m
bb
is
required to be lower than 80 GeV or greater than 140 GeV.
The normalization is determined by including the Z →
μμ þ heavy-flavor control region yield in the final fit,
resulting in a normalization factor of 1.34 0.16.
Normalization factors are not applied to the Z þ
light-flavor contributions. The modeling of the BDT score
TABLE I. Variables used as inputs to the BDTs for the different channels and signal mo dels. Here, m
HH
is
reconstructed from the ττ and bb systems using a 125 GeV Higgs mass constraint; m
MMC
ττ
is the invariant mass of
the di-τ system, calculated using the Missing Mass Calculator [87]; m
bb
is the invariant bb-mass; ΔRðτ; τÞ is
evaluated between the electron or muon and τ
had-vis
(two τ
had-vis
) in the case of the τ
lep
τ
had
(τ
had
τ
had
) channel; E
miss
T
ϕ
centrality qua ntifies the relative angular position of the E
miss
T
relative to the visible τ decay products in the transverse
plane [88] and is defined as ðA þBÞ=ð
ffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi
A
2
þB
2
p
Þ, where A ¼sinðϕ
E
miss
T
− ϕ
τ
2
Þ=sinðϕ
τ
1
− ϕ
τ
2
Þ, B ¼ sinðϕ
τ
1
− ϕ
E
miss
T
Þ=
sinðϕ
τ
1
− ϕ
τ
2
Þ, and τ
1
and τ
2
stand for electron or muon and τ
had-vis
(two τ
had-vis
) in the case of the τ
lep
τ
had
(τ
had
τ
had
)
channel; m
W
T
is the transverse mass of the lepton and the E
miss
T
; ΔϕðH; HÞ is the azimuthal angle between the two
Higgs boson candidates; Δp
T
ðlep; τ
had-vis
Þ is the difference in p
T
between the electron or muon and τ
had-vis
.
Variable
τ
lep
τ
had
channel
(SLT resonant)
τ
lep
τ
had
channel
(SLT nonresonant & LTT)
τ
had
τ
had
channel
m
HH
✓✓✓
m
MMC
ττ
✓✓✓
m
bb
✓✓✓
ΔRðτ; τÞ ✓✓✓
ΔRðb; bÞ ✓✓✓
E
miss
T
✓
E
miss
T
ϕ centrality
✓✓
m
W
T
✓✓
ΔϕðH; HÞ ✓
Δp
T
ðlep; τ
had-vis
Þ ✓
Subleading b-jet p
T
✓
PHYSICAL REVIEW LETTERS 121, 191801 (2018)
191801-3
distributions is validated in the 0-b-tag and 1-b-tag regions
as well as in dedicated t
¯
t and Z þ heavy-flavor validation
regions.
Contributions from processes in which a quark- or
gluon-initiated jet is misidentified as a τ
had-vis
candidate
(fake-τ
had
) are estimated using data-driven methods for
major backgrounds. A fake-τ
had
enriched sample is defined
by requiring that a τ
had-vis
fails the “medium” BDT
identification but satisfies a very loose requirement on
the BDT score. This selection maintains a composition of
quark- and gluon-initiated jets similar to those mimicking
τ
had-vis
in the SR. In the case where the event contains more
than one such fake τ
had
, one is chosen randomly. The SR
selection, except for the τ
had-vis
identification, is applied to
the fake-τ
had
enriched sample to extract template distribu-
tions for the fake-τ
had
background after the true-τ
had
contamination is subtracted using simulation. The tem-
plates are scaled with fake factors (FF) defined as the ratio
of the number of fake τ
had
that pass the τ
had-vis
identification
to the number that fail, calculated in dedicated control
regions (CR) and parametrized in p
T
ðτ
had-vis
Þ and the
number of associated tracks.
For the τ
lep
τ
had
final state, fake-τ
had
background con-
tributions from t
¯
t, W þ jets and multijet processes are
estimated using a combined fake-factor method similar to
that described in Refs. [86,89]. In order to account for the
different sources of fake τ
had
, the FFs are derived separately
for each background contribution. The CR for multijet
events is defined by inverting the isolation requirement
applied to the electron or muon for events with 0 or 1
b-tagged jets. The t
¯
t (W þ jets) control region is defined
by requiring two (zero) b-tagged jets and m
W
T
> 40 GeV,
where m
W
T
¼
ffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi
2p
lep
T
E
miss
T
ð1− cosΔϕ
lep;E
miss
T
Þ
q
, and Δϕ
lep;E
miss
T
is the azimuthal angle between the electron or muon and the
E
miss
T
. Fake factors for t
¯
t and W þ jets are found to be
consistent for both processes. The individual fake factors
are then combined as FFðcombÞ¼FFðQCDÞ × r
QCD
þ
FFðt
¯
t=W þ jetsÞ × ð1 − r
QCD
Þ, where r
QCD
is defined as
the fraction of fake τ
had
from (predominantly multijet)
processes contributing to the data in the fake τ
had
enriched
template region that are not accounted for by simulated
background processes, and is less than 5% in the 2-b-tag
region. Because of the different origin of fake τ
had
, the FFs
for t
¯
t=W þ jets can be up to 30% larger than those for
multijet processes. Events with two b-tagged jets but a
same-sign charge (SS) electron or muon and τ
had-vis
are
used for validating the fake-τ
had
background, showing all
distributions are well modeled. Given this, and the small
size of the contribution, no transfer factor is applied to
correct the multijet estimation from the 1-b-tag region to
the 2-b-tag region.
In the τ
had
τ
had
final state, only the multijet background is
estimated from data using the FF method. The differential
FFs are derived in a 1-b-tag SS control region, while the
overall normalization is taken from the 2 -b-tag SS control
region. The t
¯
t background is estimated from simulation,
where the fake-τ
had
t
¯
t contribution is corrected in bins of
ηðτ
had-vis
Þ using the probability for a jet from a hadronic
W-boson decay to mimic a τ
had-vis
candidate (fake rate), as
measured with data in the τ
lep
τ
had
t
¯
t control region [86].
Contributions from true τ
had
are subtracted using simulation.
The uncertainty in the integrated luminosity of the
combined 2015 þ 2016 data set is 2.1% [90] and is applied
to the signal and background components whose normal-
izations are derived from simulation. An uncertainty related
to the pileup reweighting procedure is also applied [91].
Experimental uncertainties in the identification and
reconstruction of the electron [92], muon [93], τ
had-vis
[76], and jets [74,94] are accounted for and propagated
through the analysis to determine their effect on the final
results. These affect the trigger requirements, the identi-
fication and reconstruction efficiencies, the isolation,
and the reconstructed energies and their resolutions. The
uncertainties are propagated to the calculation of the
E
miss
T
[83], which has an additional uncertainty from
the soft term. The uncertainties with the largest impact
on the result are those related to the τ
had-vis
identification
efficiency, which correspond to an uncertainty of 16% on
the NR signal strength, i.e., the simulated NR HH yield
assuming a cross-section times branching fraction equal to
the expected limit and normalized to the SM expectation
(σ
exp
=σ
SM
). Uncertainties in flavor tagging [95,96] also
have a significant impact, inducing an uncertainty in the
NR signal strength of 8.3%, dominated by those associated
with the b-tagging efficiency.
Theory uncertainties in the modeling of the t
¯
t background
containing one or more true τ
had
are assessed by varying
the matrix element generator (using aMC@NLO instead
of P
OWHEG
-B
OX
) and the parton shower model (using
H
ERWIG
++ instead of P
YTHIA
6), and by adjusting the
factorization and renormalization scales along with the
amount of additional radiation. The resulting variations in
the BDT distributions are included as shape uncertainties in
the final fit. In order to account for potential acceptance
differences between control and signal regions, the normali-
zation of the t
¯
t background containing true τ
had
, determined
predominantly from the τ
lep
τ
had
SR in the final fit, is allowed
to vary within a range determined by the acceptance
variations associated with the t
¯
t modeling uncertainties.
This amounts to þ30%= − 32% for the τ
had
τ
had
SR and
þ8.1%= − 9.3% for the Z → μμ þ heavy-flavor control
region. This is the dominant uncertainty in the t
¯
t modeling.
For the Z þ jets background, the theory uncertainties
in the modeling of the BDT shapes are derived by
comparing the nominal S
HERPA
sample with an alternative
M
AD
G
RAPH
5_aMC@NLO + P
YTHIA
8 sample and by
varying the choice of renormalization and factorization
scales, along with the PDF prescription [97]. The normali-
zation of the Z → ττ þ heavy-flavor background in the
PHYSICAL REVIEW LETTERS 121, 191801 (2018)
191801-4
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