Contents lists available atScienceDirect
Physics
Letters
B
www.elsevier.com/locate/physletb
Search
for
heavy
neutrinos
in
K
+
→
μ
+
ν
μ
decays
.
The NA62
Collaboration
a
r
t
i
c
l
e
i
n
f
o
a
b
s
t
r
a
c
t
Articlehistory: Received24May2017
Receivedinrevisedform25July2017 Accepted25July2017
Availableonline27July2017 Editor:W.-D.Schlatter Keywords:
Kaondecays Heavyneutrinos
TheNA62experimentrecordedalargesampleofK+→
μ
+ν
μdecaysin2007.Apeaksearchhasbeenperformedinthereconstructedmissing massspectrum.Intheabsenceofasignal,limits inthe range 2×10−6to10−5havebeensetonthesquaredmixingmatrixelement|U
μ4|2betweenmuonandheavy
neutrinostates,forheavyneutrinomassesintherange300–375 MeV/c2.Theresultextendstherange
ofmassesforwhichupperlimits havebeenset onthevalueof|Uμ4|2 inpreviousproductionsearch
experiments.
©2017TheAuthor(s).PublishedbyElsevierB.V.ThisisanopenaccessarticleundertheCCBYlicense (http://creativecommons.org/licenses/by/4.0/).FundedbySCOAP3.
1. Introduction
Thefactthatneutrinososcillateimpliesthattheyhavenon-zero
masses. While in the Standard Model (SM) neutrinos are
mass-less by construction, the SM can be extended in various ways
to accommodate neutrino masses [1]. In a large class of mod-els, the see-saw mechanism is used to explain the lightness of the SM neutrinos by introducing additional heavy neutrino mass stateswhichmix withthe SM flavour states[2]. Oneexample of models including heavy neutrinos is the neutrino minimal Stan-dard Model (
ν
MSM), in which three right-handed neutrinos are addedto the SM withone ofthem beingat theGeVscale [3,4]. Forheavy neutrinoswithmassesbelowthekaonmass,limitson theirmixingmatrixelementscanbeplacedbysearchingforpeaks inthemissingmassspectrumof K± decays[5].In thefollowing,two-bodykaondecaystoa muonanda SMneutrinoaredenoted
K+
→
μ
+ν
μ,whilethosewithamuon anda heavyneutrinoare denoted K+→
μ
+ν
h; the notation K+→
μ
+N indicates eithercase.Limitson
|
Uμ4|
2intheextendedneutrinomixingmatrixus-ingtheprocessK+
→
μ
+ν
hcomefromexperimentswithstoppedkaons,andareoftheorderof10−8upto300 MeV/c2[6]and10−6 upto330 MeV/c2 [7].
TheratiooftheK+decaywidthtoheavyneutrinotothedecay widthtoSMmuonneutrinosisrelatedto
|
Uμ4|
2[5]:B
(
K+→
μ
+ν
h)
B
(
K+→
μ
+ν
μ)
= |
Uμ4
|
2f(
mh) ,
(1)wheremh isthemassoftheheavyneutrino,and f
(m
h)
accountsforthephasespacefactorandthehelicitysuppression,andvaries intherange1.5–4.0formh intheregion300–375 MeV/c2
consid-eredinthepresentanalysis.
Under theassumption that heavy neutrinos decayonly toSM particles, the lifetime of a heavy neutrino is determined by the mixing matrix elements and by its mass [8].For heavy neutrino massesintherange300–375 MeV/c2,thedominantdecaymodes are
ν
h→
π
0ν
e,μ,τ andν
h→
π
+−, where
=
e,μ
. Assuming|
U4|
2<
10−4 with=
e,μ
,
τ
,themeanfree pathofheavyneu-trinosatNA62foranymassintherangeconsideredisgreaterthan 10km,andthereforetheirdecayscanbeneglected,sincethe prob-abilityofdecayinginthedetectorordecayvolumeisbelow1%.
2. Beam,detectoranddatasamples
The beam line and detector of the earlier NA48/2
experi-ment were reused by the NA62 experiment during 2007 data
taking; they are described in detail in [9,10].Primary protons of
400 GeV/c, extracted from the CERN SPS, impinged on a 40 cm
long,0.2 cmdiameterberylliumtarget.Secondarybeamsof posi-tivelyandnegativelychargedhadronswereproduced, momentum-selected, similarlyfocused andtransportedto the detector.These beamscouldberunsimultaneouslyorseparately.Thecentralbeam
momentumof74 GeV/c was selectedbythefirsttwomagnetsin
a four-dipole achromat andby momentum-defining slits incorpo-ratedintoa3.2mthickcopper/ironprotonbeamdump,whichalso provided thepossibilityofblockingeitherof thetwobeams.The beams hada momentum spread of
±
1.
4 GeV/c (rms).
Forabout 1.
8×
1012primary protonsincidentonthetargetper SPSspillof4.8 sduration, the secondarybeam fluxesattheentrance to the decayvolumewere,respectively,1
.
7×
107and0.
8×
107 positively andnegativelychargedparticlesperspill.The fraction of kaons ineach beamwas about6%. The beam
kaons decayed in a fiducial volume contained in a 114 m long
cylindricalevacuatedtank.The K+and K−beamsweredeflected
http://dx.doi.org/10.1016/j.physletb.2017.07.055
0370-2693/©2017TheAuthor(s).PublishedbyElsevierB.V.ThisisanopenaccessarticleundertheCCBYlicense(http://creativecommons.org/licenses/by/4.0/).Fundedby SCOAP3.
kickof265 MeV/c tochargedparticles,andthespectrometerhad amomentum resolutionof
σ
p/p
=
0.
48%⊕
0.
009%·
p,wherethemomentum p isexpressedinGeV/c.A hodoscope (HOD)
consist-ingoftwoplanesofplasticscintillatorstripsproducingfasttrigger signalswas placed afterthe spectrometer. A liquidkrypton (LKr) electromagnetic calorimeterof thickness 127 cm (27X0) was
lo-catedfurtherdownstream.Its13248readoutcellshadatransverse sizeof2
×
2 cm2eachwithnolongitudinalsegmentation.Theen-ergyresolutionwas
σ
E/
E=
3.
2%/
√
E
⊕
9%/E
⊕
0.
42%,andthe spa-tialresolutionforthetransversecoordinatesx andy ofanisolated electromagnetic shower wasσ
x=
σ
y=
0.
42 cm/
√
E
⊕
0.
06 cm, whereE isexpressedinGeV.Amuondetector(MUV)waslocatedfurther downstream.The MUVwas composed of three planesof
plasticscintillatorstrips(aligned horizontallyinthefirst andlast planes,andverticallyinthemiddleplane)readoutby photomulti-pliersatbothends.Eachstripwas2.7 mlongand1 cmthick.The widthsofthestripswere25 cminthefirsttwoplanes,and45 cm inthethirdplane.TheMUVwasprecededbyahadronic calorime-ter(6.7nuclearinteractionlengths)notusedforthepresent
mea-surement.Each MUVplane was precededby an additional0.8 m
thickironabsorber.
Generaldatatakingconditionsaredescribed in[11].Themain trigger condition for selecting the sample of K+
→
μ
+N decays requiredthecoincidence intime andspaceof signalsinthe twoHOD planes (HOD signal), and loose lower and upper limits on
theDCHhitmultiplicity(1-tracksignal),downscaledbyafactorof 150.Datatakingperiodswithsimultaneousbeamswere collected withalead barinstalled betweenthetwo HODplanes formuon identificationstudies.Fordatacollectedwiththeleadbarinplace, the vetoing power for backgrounds with photons is reduced, so thesedataareexcludedfromthepresentanalysis.Sincethemuon halobackgroundissmallerintheK+sample,thisanalysisisbased ondatawiththe K+ beamonly(43%oftheintegratedkaonflux, asusedin[12]),whiledatatakenwithonlytheK−beamareused tostudythebackgroundfromhalomuons.
3. Analysisstrategy
In the decay K+
→
μ
+N the neutrino mass can berecon-structed asm2
h
=
m2miss= (
pK−
pμ)2,where pK and pμ arethefour-momenta of the kaon andthe muon respectively. The kaon
momentumis not measured on an event-by-event basis,and pK
is obtained, assuming the kaon mass, from the average
three-momentummeasuredwithK+
→
π
+π
+π
−decaysapproximatelyevery 500 SPS spills. The muon four-momentum pμ is
deter-mined asthatof areconstructed chargedtrack, assumedto be a muon.
istsbelow300 MeV/c2 [7].Thereconstructedmissingmassrange 245–298 MeV/c2,wherethe
ν
h presenceisexcludedbythislimit,
isusedasacontrolregiontomeasurethetriggerefficiencyforthe backgroundevents.
4. Eventselection
Charged particle trajectories and momenta are reconstructed fromhitsanddrifttimesinthespectrometerusingadetailed mag-neticfieldmap.Thereconstructed K+
→
π
+π
+π
−invariantmass is usedfor fine calibrationof thespectrometer momentum scale andDCHalignmentthroughoutthedatataking.Clustersofenergy depositionintheLKrcalorimeterarefoundbylocatingmaximain space andtime in the digitized pulses fromindividual cells. Re-constructed energies are corrected forenergy outside thecluster boundaries,energylostinisolatedinactive cells(0.8% ofthetotal number),sharingofenergybetweenclusters,andnon-linearityfor clusterswithenergybelow11 GeV.Theselectionrequiresexactlyonepositivelychargedtrackwith the following characteristics: within the DCH, LKr calorimeter
andMUVgeometricalacceptance; momentum p between 10and
65 GeV/c;within 20 nsofthetriggertime recordedbytheHOD;
distance of closest approach (CDA) between the track and the
beam axis, as monitored with K+
→
π
+π
+π
− decays, smaller than3 cm; trackextrapolationassociatedintimeandspacewith MUVsignalsfromthefirsttwoplanes.Selected events are required to be free of clusters of energy deposition inthe LKrcalorimeterexcept foranyofthe following configurations:theclusterenergyislowerthan2 GeV;thecluster time ismorethan12 nsaway fromthe tracktime;thecluster is consistentwithbremsstrahlungfromthetrackbeforedeflectionby thespectrometermagnet(within6 cm ofthestraight-line extrap-olatedupstreamtrack);theclusterpositioniswithin40 cmofthe extrapolateddownstreamtrack.
5. Backgroundcontributions
Thebackgroundreceivescontributions frommuon halo, evalu-ated withthecontrol data sample,and fromkaondecays, evalu-atedwithsimulation.
5.1. Muonhalobackground
A data driven approach is used in modelling the muon halo
contribution,andindesigningaselectionthatminimizesthis back-groundwhilepreservingsignalacceptance.Thedistributionofhalo backgroundeventsisestimatedusingthecontrolsample(see Sec-tion 3). The majority of reconstructed
μ
+ in the control sampleFig. 1. Distributionofhaloeventsinthe(zvertex,θ)plane(left)and(zvertex,p)plane(right).Thecontoursshowtheprojectionsofthefive-dimensionalselectioncriteria.The
eventsoutsidethecontoursarerejected.Thearrowindicatesthestartofthefiducialvolume.SeeSection5fordetails.
comesfrommuonhalowithtwosourcesofcontamination:1) K+
in specific momentum bands pass through the beam absorbers
(witha probability ofup to 5
×
10−4 depending on momentum)anddecayinto K+
→
μ
+ν
μ; asimulation showsthatthe recon-structedmmiss calculatedassuming thenominalkaonmomentumislowerthan280 MeV/c2,andthereforethiscomponentdoesnot
enter the signal region; 2) the contribution from mis-identified positivelychargedpions from K−
→
π
−π
−π
+ decaysentersthe signalregion,andissimulatedandsubtracted.To studythe halo, the event selection described in Section 4
is used with a relaxed CDA condition (CDA
<
8 cm). The distri-bution ofthe eventsin thecontrol sample passing thisselection is shown in Fig. 1 in the variables zvertex, track momentum pand
θ
, whereθ
isthe anglebetweenthe K+ beamaxisandthe measuredmuondirection.Tomimimizethehalocontribution, ad-ditionalselection criteria are applied ina five-dimensional space (zvertex,
θ,
p,CDA,
φ
), whereφ
isthetrackazimuthal angleinthetransverseplane.ThecontoursinFig. 1showexampleprojections ofthesefive-dimensionalcriteria;theeventsoutsidethecontours are rejected. The signal acceptance reduction due to the multi-dimensionalcriteriawithrespecttotheselectiondescribedin Sec-tion4isintherange40–45%dependingonmh.
The estimated number of halo background events in the
fi-nal sample is obtained from the number of events observed in
the control sample, normalized to the K+ data in the range
m2
miss
>
0.
05 GeV2
/c
4 and3<
CDA<
8 cm.5.2. Kaondecaybackground
Thetotal numberofkaondecaysinthefiducialregion, NK, is
used to scale the simulated distributions of the expected back-grounds. It is measured with a sample of K+
→
μ
+ν
μ decays using the selection described in [11] after adding the kinematic criteria; the numberof events in the missing mass squared dis-tribution within|
m2miss|
<
0.
015 GeV2/c
4 is evaluated aftersub-tractinga sub-percent contributionfrombeam halo.The squared
missing mass distribution is shown in Fig. 2. The number of
K+
→
μ
+ν
μ decays after background subtraction is 9.
45×
106 andthe corresponding acceptance is 24.88%. The resulting num-berofkaondecaysinthefiducialvolumeintheanalyseddataset isNK= (
5.
977±
0.
015)
×
107.The decay K+
→
μ
+ν
μ forms a peak at zero m2miss with awidthdeterminedbythewidthofthekaonmomentumspectrum,
Fig. 2. Reconstructedsquaredmissingmassdistributionfordatapassingthefinal eventselection.
thebeamdivergenceandthespectrometerresolution;thepeakis well outside the300–375 MeV/c2 signal region.The contribution fromK+
→
μ
+ν
μγ
decayappearsasahigh-masstailinthem2miss distributionandistakenintoaccountbythesimulation.The domi-nantbackgroundfromkaondecaysinthesignalregioncomesfrom K+→
π
0μ
+ν
μ decays with an undetected
π
0 due to the non-hermeticgeometricalacceptance.ThehadronicdecayK+→
π
+π
0isonlyreconstructedassignalifthe
π
0 isundetectedandtheπ
+ismis-identifiedasamuonordecaysintoamuon.
The backgrounds due to kaon decays to three pions are
naturally suppressed because they involve either three tracks (K+
→
π
+π
+π
−)orphotons(K+→
π
+π
0π
0).Theeventswhichpass theselection typicallyappear at theupperendofthem2 miss
spectrum. Decays with positrons in the final state (K+
→
e+ν
e,K+
→
π
0e+ν
e)arerejectedwithparticleidentification. 6. Systematicuncertaintiesonthebackgroundestimate
The uncertainty on kaon decaybackground receives contribu-tions from theuncertainty onthe numberofkaon decaysin the fiducialvolume, NK,andtheindividual kaondecaybranching
missing mass,
π
+ momentum and direction spectra. From this comparisonitis inferred thatthe uncertaintyon thebackground estimatein the K+→
μ
+ν
h signal regiondoesnot exceed6% ofthetotalexpectedbackground;thisuncertaintyaffectsmostlythe low
ν
h massregion.The systematic uncertaintyattributed to the halo background arisesfromthelimitedsizeofthecontrolsample (halostatistical contribution),andfromtheassumptionthat thehalodistribution inthe control sample accurately reproduces that of the K+ data (halomodelcontribution).Thehalostatisticalcontributionis2–4% of the total expected background in the range 300–360 MeV/c2
andrises to 16%inthe range360–375 MeV/c2.The control sam-ple is divided into sub-samples according to selection variables
and each sub-sample is normalised to the K+ data. The halo
modelcontributionisevaluated bycomparing thenormalizations obtained with the different sub-samples with that obtained for theentiresample. Thiscontributionis1–3%ofthetotalexpected backgroundinthe range300–360 MeV/c2 andrises to 8% inthe range360–375 MeV/c2.Theuncertaintydueto thesubtractionof K−
→
π
−π
−π
+eventsisnegligible.A K+
→
μ
+ν
μ sample is used to measure the MUV muon identificationefficiencyasafunctionoftrackmomentum.Thisef-ficiencyvariesbetween 96% and98% over the momentum range
between10and 65 GeV/c. The simulationis tuned to reproduce thisefficiency to 1% precision, andtherefore a systematic uncer-taintyof1%isassignedtothetotalexpectedbackground.
TheHODtriggerinefficiencyis
(
1.
4±
0.
1)
% asdiscussedin[11];since the inefficiency depends mainly on the number of tracks
whichisthesameforsignal, K+
→
μ
+ν
μ decaysandmain back-grounds,itcancelsout toagoodapproximation.The1-track trig-ger inefficiency for K+→
μ
+ν
μ decays was measured withre-spect to the HOD trigger to be much smaller that the HOD
in-efficiency [11] and can be neglected. Conversions of undetected photons from K+
→
π
0μ
+ν
decays cause a 1-track inefficiencydue to events with high multiplicity of hits in the DCH cham-bers. The 1-track trigger efficiency for the background could be evaluated directly in the signal region, or by extrapolating the measurement performed in the control region to the signal re-gion. However, the possible presence of K+
→
μ
+ν
h decays inthesignal regionwould increase the apparent efficiency, thereby affecting the signal sensitivity. Therefore the 1-track trigger effi-ciencyforthebackgroundisevaluatedinthecontrolmmiss region
245–298 MeV/c2,since strong limits on the heavy neutrino
pro-duction in this region already exist. In this control region the 1-track efficiencyis
(
89.
8±
0.
6)
% andwas shownnot to depend onthemissingmass.Theuncertaintyonthetriggerefficiencyfor thebackgroundtranslatesintoa contributionof0.7%onthetotal expectedbackground.Fig. 3. Missingmass distributionsfor data,showing statisticaluncertainties,and fortheestimatedbackgroundcontributions,inbothsignalandcontrolregions.The lowerplotshowsthetotaluncertaintyonthebackgroundestimate.
7. Upperlimitsonheavyneutrinoproduction
The eventselection described in Section 4 with the addition ofthefive-dimensionalcriteriadescribedinSection5.1constitutes the final selection. Fig. 3 shows the mmiss distribution of events
passingthefinalselectionandtheestimatedbackgroundspectrum. Thehalocontributionvariesasafunctionofmmissbetween5%and
20% ofthe backgroundandcarriesthe largestrelative systematic uncertainty.
For each neutrino mass mh under consideration in the signal
region 300–375 MeV/c2, a window of
±
σ
h in the missing massspectrum is defined centred on mh, where
σ
h is the resolutionparametrized as
σ
h=
12 MeV/c
2−
0.
03·
mh. For each window,thewidthis roundedto thenearest multipleof10−4 GeV2
/c
4 inm2
miss.The signal acceptance,evaluated forarangeofheavy
neu-trino masses with simulation, is about 0.20 up to 360 MeV/c2
anddropstozeroforlargermasses.Thestatisticalanalysisis per-formedby applyingtheRolke–Lopez method[13]tofindthe90% confidenceintervalsonthenumberofreconstructed K+
→
μ
+ν
heventsforthecaseofaPoissonprocessinthepresenceofGaussian backgrounds.Inputstothecomputationineachmasswindoware the numberofdata eventsobserved,andthe estimate ofthe to-talnumberofbackgroundeventswithitsuncertainty.Thesquared uncertaintiesonthenumbersofexpectedeventsineachmass hy-pothesisareshowninFig. 4,wherethevariouscontributionscan beseen.
No signal is observed, the maximum local significance being 2.67 standard deviations at 357 MeV/c2. The upper limits (UL) at 90% CL on the numbers of reconstructed K+
→
μ
+ν
h eventsis indicated asnU L.The expected upperlimitsare calculated
as-sumingthat thenumberofeventsobserved isequaltothe num-ber of events expected, i.e. the number of background events. These upperlimits are convertedto upper limitson the branch-ing ratio
B(
K+→
μ
+ν
h)
as shown in Fig. 5, using the relationnU L
=
B
U L(K
+→
μ
+ν
h)A(m
h)N
K,where A(mh)
isthe signalac-ceptance,
B
U L isthe upperlimit on thebranching ratio,and NKis given in Section 5. The branching ratio is related to the neu-trinomixing-matrix element squared
|
Uμ4|
2 by equation (1).Theobtainedupperlimitson
|
Uμ4|
2 areshowninFig. 6,togetherwithFig. 4. Upperplot:squareduncertaintiesonthenumbersofexpectedbackground eventsateachheavyneutrinomass.Lowerplot:squaredstatisticaluncertaintyfor data.
Fig. 5. Expectedandobservedupperlimits(at90%CL)onthebranchingratioin 10−5unitsoftheK+→μ+νhdecayateachassumedνhmass.
8. Conclusions
Apeak search has beenperformedin themissingmass spec-trumobservedin K+
→
μ
+N decaysusingpartoftheNA622007 dataset.Limitsintherange2×
10−6to10−5 havebeensetonthe mixingmatrixelementsquaredbetweenmuonandheavyneutrinoFig. 6. Expected and observedupper limits (at90% CL)on the matrix element squared|Uμ4|2 ateach assumedνh mass.TheexistinglimitfromKEKE089[6]
isalsoshown(dottedline).Below300 MeV/c2 thereisalimitofO(10−8)from
BNLE949[7],notshown.
statesforassumedneutrinomassesintherange300–375 MeV/c2.
Theresultextendstherangeofmassesforwhichupperlimitshave been set on the value of
|
Uμ4|
2 by previousν
h productionex-periments.Thanks tothedesignandexcellentperformanceofthe currentNA62setup [14],a substantialimprovementinsensitivity isexpected.
Acknowledgements
WegratefullyacknowledgetheCERNSPSacceleratorand beam-linestafffortheexcellent performanceofthebeamandthe tech-nical staff of the participating institutes for their efforts in the maintenanceandoperationofthedetector,anddataprocessing.
References
[1]R.N.Mohapatra,P.B.Pal,WorldSci.Lect.NotesPhys.72(2004)1.
[2]R.N.Mohapatra,etal.,Rep.Prog.Phys.70(2007)1757.
[3]T.Asaka,S.Blanchet,M.Shaposhnikov,Phys.Lett.B63(2005)151.
[4]T.Asaka,M.Shaposhnikov,Phys.Lett.B620(2005)17.
[5]R.Shrock,Phys.Lett.B96(1980)159.
[6]R.S.Hayano,etal.,KEKE089Collaboration,Phys.Rev.Lett.49(1982)1305.
[7]A.V.Artamonov,etal.,BNLE949Collaboration,Phys.Rev.D91(2015)052001.
[8]D.Gorbunov,M.Shaposhnikov,J.HighEnergyPhys.0710(2007)015; D.Gorbunov,M.Shaposhnikov,J.HighEnergyPhys.1311(2013)101(Erratum).
[9]J.R.Batley,etal.,NA48/2Collaboration,Eur.Phys.J.C52(2007)875.
[10]V.Fanti,etal.,NA48Collaboration,Nucl.Instrum.MethodsA574(2007)433.
[11]C.Lazzeroni,etal.,NA62Collaboration,Phys.Lett.B719(2013)326.
[12]C.Lazzeroni,etal.,NA62Collaboration,Phys.Lett.B698(2011)105.
[13]W.A.Rolke,A.M.Lopez,Nucl.Instrum.MethodsA458(2001)745.
[14] E.CortinaGil,etal.,NA62Collaboration,2017JINST12P05025.
NA62Collaboration
C. Lazzeroni
∗
,
1,
N. Lurkin
∗
,
2,
F. Newson,
A. Romano
UniversityofBirmingham,Edgbaston,Birmingham,B152TT,UnitedKingdom
A. Ceccucci,
H. Danielsson,
V. Falaleev,
L. Gatignon,
S. Goy Lopez
3,
B. Hallgren
4,
A. Maier,
A. Peters,
M. Piccini
5,
P. Riedler
DipartimentodiFisicadell’UniversitàeSezionedell’INFNdiFirenze,I-50019SestoFiorentino,Italy
A. Antonelli,
M. Moulson,
M. Raggi
11,
T. Spadaro
LaboratoriNazionalidiFrascati,I-00044Frascati,Italy
K. Eppard,
M. Hita-Hochgesand,
K. Kleinknecht,
B. Renk,
R. Wanke,
A. Winhart
4InstitutfürPhysik,UniversitätMainz,D-55099Mainz,Germany12
R. Winston
UniversityofCalifornia,Merced,CA95344,USA
V. Bolotov
†,
V. Duk
5,
E. Gushchin
InstituteforNuclearResearch,117312Moscow,Russia
F. Ambrosino,
D. Di Filippo,
P. Massarotti,
M. Napolitano,
V. Palladino
13,
G. Saracino
DipartimentodiFisicadell’UniversitàeSezionedell’INFNdiNapoli,I-80126Napoli,Italy
G. Anzivino,
E. Imbergamo,
R. Piandani
14,
A. Sergi
4DipartimentodiFisicadell’UniversitàeSezionedell’INFNdiPerugia,I-06100Perugia,Italy
P. Cenci,
M. Pepe
Sezionedell’INFNdiPerugia,I-06100Perugia,Italy
F. Costantini,
N. Doble,
S. Giudici,
G. Pierazzini
†,
M. Sozzi,
S. Venditti
DipartimentodiFisicadell’UniversitàeSezionedell’INFNdiPisa,I-56100Pisa,Italy
S. Balev
†,
G. Collazuol
15,
L. Di Lella,
S. Gallorini
15,
E. Goudzovski
1,
2,
4,
G. Lamanna
16,
I. Mannelli,
G. Ruggiero
17ScuolaNormaleSuperioreeSezionedell’INFNdiPisa,I-56100Pisa,Italy
C. Cerri,
R. Fantechi
Sezionedell’INFNdiPisa,I-56100Pisa,Italy
S. Kholodenko,
V. Kurshetsov,
V. Obraztsov,
V. Semenov,
O. Yushchenko
G. D’Agostini
DipartimentodiFisica,UniversitàdiRomaLaSapienzaeSezionedell’INFNdiRomaI,I-00185Roma,Italy
E. Leonardi,
M. Serra,
P. Valente
Sezionedell’INFNdiRomaI,I-00185Roma,Italy
A. Fucci,
A. Salamon
Sezionedell’INFNdiRomaTorVergata,I-00133Roma,Italy
B. Bloch-Devaux
19,
B. Peyaud
DSM/IRFU–CEASaclay,F-91191Gif-sur-Yvette,France
J. Engelfried
InstitutodeFísica,UniversidadAutónomadeSanLuisPotosí,78240SanLuisPotosí,Mexico20
D. Coward
SLACNationalAcceleratorLaboratory,StanfordUniversity,MenloPark,CA94025,USA
V. Kozhuharov
21,
L. Litov
FacultyofPhysics,UniversityofSofia,BG-1164Sofia,Bulgaria22
R. Arcidiacono
23,
S. Bifani
4DipartimentodiFisicadell’UniversitàeSezionedell’INFNdiTorino,I-10125Torino,Italy
C. Biino,
G. Dellacasa,
F. Marchetto
Sezionedell’INFNdiTorino,I-10125Torino,Italy
T. Numao,
F. Retière
TRIUMF,Vancouver,BritishColumbia,V6T2A3,Canada
*
Correspondingauthors.E-mailaddresses:cristina.lazzeroni@cern.ch(C. Lazzeroni),nicolas.lurkin@cern.ch(N. Lurkin).
† Deceased.
1 SupportedbyaRoyalSocietyUniversityResearchFellowship. 2 SupportedbyERCStartingGrant336581.
3 Presentaddress:CIEMAT,E-28040Madrid,Spain.
4 Presentaddress:SchoolofPhysicsandAstronomy,UniversityofBirmingham,Birmingham,B152TT,UK. 5 Presentaddress:Sezionedell’INFNdiPerugia,I-06100Perugia,Italy.
6 Presentaddress:Ruprecht-Karls-UniversitätHeidelberg,D-69120Heidelberg,Germany.
7 Presentaddress:InstituteofNuclearResearchandNuclearEnergyofBulgarianAcademyofScience(INRNE-BAS),BG-1784Sofia,Bulgaria. 8 FundedbytheNationalScienceFoundationunderawardNo.0338597.
9 AlsoatDipartimentodiFisica,UniversitàdiModenaeReggioEmilia,I-41125Modena,Italy. 10 AlsoatIstitutodiFisica,UniversitàdiUrbino,I-61029Urbino,Italy.
11 Presentaddress:UniversitàdiRomaLaSapienza,I-00185Roma,Italy.
12 FundedbytheGermanFederalMinisterforEducationandResearch(BMBF)undercontract05HA6UMA. 13 Presentaddress:PhysicsDepartment,ImperialCollegeLondon,London,SW72BW,UK.
14 Presentaddress:Sezionedell’INFNdiPisa,I-56100Pisa,Italy.
15 Presentaddress:DipartimentodiFisicadell’UniversitàeSezionedell’INFNdiPadova,I-35131Padova,Italy. 16 Presentaddress:DipartimentodiFisicadell’UniversitàeSezionedell’INFNdiPisa,I-56100Pisa,Italy. 17 Presentaddress:DepartmentofPhysics,UniversityofLiverpool,Liverpool,L697ZE,UK.
18 PartlyfundedbytheRussianFoundationforBasicResearchgrant12-02-91513. 19 Presentaddress:DipartimentodiFisicadell’Università,I-10125Torino,Italy.
20 FundedbyConsejoNacionaldeCienciayTecnología(CONACyT)andFondodeApoyoalaInvestigación(UASLP). 21 AlsoatLaboratoriNazionalidiFrascati,I-00044Frascati,Italy.
22 FundedbytheBulgarianNationalScienceFundundercontractDID02-22. 23 AlsoatUniversitàdegliStudidelPiemonteOrientale,I-13100Vercelli,Italy.