P3H22105 TTP22064 Collider probe of heavy additional Higgs bosons solving the muon g2 and dark matter problems

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P3H–22–105, TTP22–064
Collider probe of heavy additional Higgs bosons solving the muon g2
and dark matter problems
Monika Blanke1, 2, and Syuhei Iguro1, 2,
1Institute for Theoretical Particle Physics (TTP),
Karlsruhe Institute of Technology (KIT), Engesserstraße 7, 76131 Karlsruhe, Germany
2Institute for Astroparticle Physics (IAP), Karlsruhe Institute of Technology (KIT),
Hermann-von-Helmholtz-Platz 1, 76344 Eggenstein-Leopoldshafen, Germany
We study the Large Hadron Collider (LHC) search potential of a Z4-based two Higgs doublet model
which can simultaneously explain the muon g2 anomaly and the observed dark matter. The neutral
scalars in the second Higgs doublet couple to µand τand largely contribute to the muon anomalous
magnetic moment through the one-loop diagram involving τand scalars. An additional singlet scalar
which is charged under the discrete symmetry can be a dark matter candidate. An upper limit on the
scalar mass originates from the unitarity constraint, and the µτ flavor-violating nature of the scalars
predicts non-standard signatures at the LHC. However, the previously proposed µ±µ±ττsignal
via the electroweak heavy neutral scalar pair production at the LHC loses sensitivity for increasing
scalar mass. We revisit this model and investigate the LHC prospects for the single production of
the µτ flavor-violating neutral scalar. It is shown that the single scalar process helps to extend the
LHC reach to the 1 TeV mass regime of the scenario. The search potential at the high energy LHC
is also discussed.
———————————————————————————————————————————
Keywords: Multi-Higgs Models, Muon g2, Dark Matter, Large Hadron Collider
I. INTRODUCTION
Most experimental results so far support the standard
model (SM) of particle physics. However, the SM falls
short of explaining dark matter, the baryon asymmetry
of the universe, neutrino masses and so on. Each of these
problem has many possible solutions, and thus more ex-
perimental hints are required to specify the correct new
physics (NP) scenario. One of the most notorious and
long-lived discrepancies between the SM prediction and
the measurement exists in the muon anomalous magnetic
moment (aµ) [13]. The comparison of the SM prediction
with the experimental value is given as
aµ=aexp
µaSM
µ= (2.51 ±0.59) ×109.(1)
The SM prediction is taken from the theory white pa-
per [1]#1 which is mainly based on the data-driven de-
termination of the hadronic vacuum-polarization contri-
bution.#2 It is known that the discrepancy is of the
same order as the electroweak contribution, i. e. a new
O(100) GeV weakly coupled particle can explain the dis-
crepancy. However, no signal of NP at this scale has been
found at the Large Hadron Collider (LHC) so far. This
fact implies that in order to explain the discrepancy in
monika.blanke@kit.edu
igurosyuhei@gmail.com
#1 See Refs. [423] for relevant original work.
#2 We note that the estimate based on the recent lattice simulation
differs and is more consistent with the measured muon g2
[2426]. Recent results from other lattice groups are converging
towards the BMW result [24,27]. However, the lattice results are
in tension with the low energy σ(e+ehadrons) data [2830],
so that further clarification is needed. In this paper we consider
the discrepancy as quoted in Eq. (1).
terms of NP, some enhancement mechanism in the NP
contribution to g2 is necessary.#3
A popular method to enhance the g2 contribu-
tion is the introduction of a new flavor-violating particle.
The dipole operator underlying g2 requires a chirality
flip, which corresponds to the muon mass within flavor-
conserving scenarios. A one-loop contribution involving
aµτ flavor-violating particle is instead enhanced by a
factor of mτ/mµ'17 [3260].#4 This mechanism can
lift the mass scale of the new particle by more than a
factor of four. However, lepton flavor-violating (LFV)
interactions are stringently constrained and easily spoil
the model if the particle also has lepton flavor-conserving
couplings. Therefore one needs to ensure the absence of
flavor-diagonal couplings for the τmass enhanced muon
g2 solution to be viable.
This specific coupling alignment can be realized by a
discrete Z4flavor symmetry within the two Higgs doublet
model (2HDM) [45].#5 In this model the g2 contri-
bution is proportional to the µτ LFV coupling and the
mass difference of the additional neutral scalars. Re-
cently it was proposed that the singlet scalar extension
of the model can explain the relic density of the dark
matter (DM) through the thermal freeze-out mechanism
[60]. The Z4symmetry is then used both to stabilize the
DM candidate and also to realize the flavor alignment.
Since the new scalars are quark-phobic within the Z4-
based model, their production cross section at the LHC
is not large. However, the unique coupling structure
#3 See Ref. [31] for a recent review.
#4 Due to the loop function, scalar mediators receive a further en-
hancement.
#5 Note that a Z4-symmetric 2HDM always carries an accidental
U(1) symmetry [61], however further extensions of the scalar
sector can break the latter symmetry [62].
arXiv:2210.13508v2 [hep-ph] 5 May 2023
2
FIG. 1. Representative Feynman diagrams that contribute to the µ±µ±ττsignal at the LHC. The left diagram displays
the electroweak pair production channel. The middle and right diagrams correspond to the single production process where φ
denotes Aor H. In addition, there are also contributions obtained by exchanging µand τwhich are included in our numerical
calculation.
predicts that the neutral scalars φ=A, H decay into
µ±τ. Previously we pointed out the smoking-gun sig-
nature of a µ±µ±ττfinal state via electroweak scalar
pair production (left of Fig. 1) with a special focus on the
case where all Yukawa and scalar potential couplings are
smaller than one [47]. We argued that the full Run 2 data
set can test the model up to 500 GeV scalar mass thanks
to the very unique double µτ LFV resonance nature of
the signal events. However, if we accept relatively large
coupling of O(1), the model can still explain the discrep-
ancy with 1 TeV scalars.
In this paper we revisit the model’s collider prospects
in the presence of larger couplings. The pair production
cross section is governed only by the electroweak coupling
and decreases rapidly when the scalars get heavier. We
thus propose the single scalar production process (middle
and right of Fig. 1) to assist to cover the heavier scalar
scenario. To search for the heavy lepto-philic bosons, it is
known that the inclusion of photon-initiated processes is
important [51]. We combine those processes and evaluate
the search potential at the future LHC.
The layout of the paper is given as follows. In Sec. II,
we briefly introduce our setup of the 2HDM and review
the muon g2 explanation. There we determine how
heavy the scalar can be and discuss relevant constraints.
In Sec. III, we focus on the collider phenomenology and
show the impact of the single scalar production process
to evaluate the future LHC reach. Sec. IV is devoted to
the summary and discussion.
II. MODEL, MUON g2AND DARK MATTER
We consider a two Higgs doublet model with an ad-
ditional scalar singlet (S) and a discrete Z4symmetry
under which the Higgs and lepton fields transform as
given in Tab. I. The gauge charge assignments of other
SM fields, e. g. quarks, are the same as in the SM, and
they trivially transform under Z4.#6
We assume the Z4symmetry to be unaffected by elec-
troweak symmetry breaking, so that the two Higgs dou-
#6 In order to obtain realistic neutrino masses and mixings the
model needs to be extended. See Ref. [60] for details.
Field H1H2(Le, Lµ, Lτ) (eR, µR, τR)S
SM gauge (1,2)1/2(1,2)1/2(1,2)1/2(1,1)1(1,1)0
Z411 (1, i, i) (1, i, i)i
TABLE I. Relevant field content and charge assignment of the
model. The notation of SM gauge quantum numbers is given
as (SU(3)C, SU(2)L)U(1)Y.
blets H1,2are in the Higgs basis [63,64] in which only
one Higgs doublet has a non-vanishing vacuum expecta-
tion value (vev) of v'246 GeV. In this basis, the two
Higgs doublets can be decomposed as
H1= G+
v+h+iG
2!, H2= H+
H+iA
2!,(2)
where G+and Gare the SM Nambu-Goldstone bosons,
and H+and hare a charged Higgs boson and the dis-
covered CP-even Higgs boson, respectively. Hand A
correspond to additional neutral scalars. Note that a
non-zero vev of the singlet Swould spontaneously break
the Z4symmetry. The presence of hSi 6= 0 would not
alter the phenomenology discussed in the present paper,
hence we do not discuss this possibility further.
The scalar potential of our model is given by [60]
V=M2
1H
1H1+M2
2H
2H2+λ1(H
1H1)2+λ2(H
2H2)2
+λ3(H
1H1)(H
2H2) + λ4(H
1H2)(H
2H1)
+λ5
2h(H
1H2)2+ h.c.i
+M2
S|S|2+λS|S|4+λ0
SS4+ h.c.+λS1(H
1H1)|S|2
+λS2(H
2H2)|S|2+κh(H
1H2)S2+ h.c.i.(3)
Since the mass spectrum of the scalars is of crucial im-
portance for the muon g2 as well as the collider phe-
nomenology, we explicitly show the mass relations:
m2
h=λ1v2, m2
A=M2
2+λ3+λ4λ5
2v2,
m2
H=m2
A+λ5v2, m2
H±=m2
Aλ4λ5
2v2,
m2
S=M2
S+λS1
2v2.(4)
摘要:

P3H{22{105,TTP22{064ColliderprobeofheavyadditionalHiggsbosonssolvingthemuong2anddarkmatterproblemsMonikaBlanke1,2,andSyuheiIguro1,2,y1InstituteforTheoreticalParticlePhysics(TTP),KarlsruheInstituteofTechnology(KIT),Engesserstrae7,76131Karlsruhe,Germany2InstituteforAstroparticlePhysics(IAP),Karlsruh...

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