sensitivity of anomalous HVV coupling @ ILC Tomohisa Ogawa, Junping - - PowerPoint PPT Presentation

sensitivity of anomalous hvv coupling ilc
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sensitivity of anomalous HVV coupling @ ILC Tomohisa Ogawa, Junping - - PowerPoint PPT Presentation

sensitivity of anomalous HVV coupling @ ILC Tomohisa Ogawa, Junping Tian, Keisuke Fujii (KEK) 14th Regular Meeting of the New Higgs Working Group, Aug. 4-5 @ Toyama ongoing study, results are rather preliminary outline methodology to measure


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sensitivity of anomalous HVV coupling @ ILC

Tomohisa Ogawa, Junping Tian, Keisuke Fujii (KEK) 14th Regular Meeting of the New Higgs Working Group, Aug. 4-5 @ Toyama

  • ngoing study, results are rather preliminary
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  • utline

methodology to measure anomalous HVV @ ILC sensitivity of aHZZ obtained by analysis based

  • n full detector simulation @ ILC

comparison with aHVV @ LHC summary and next plan

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H(125): J=0 is now strongly favoured by LHC data

Test alternative fixed spin and parity hypotheses relative to the SM 0+ hypothesis Results favour the spin 0+ hypothesis Alternatives: 0-, 1-, 1+, various spin 2 models are typically excluded at > 99.9% CL

Also Tevatron results:

PRL 114, 151802 (2015)

Large anomalous couplings are excluded. Next step: look for presence of smaller contributions (P . Savard@EPS-HEP2015)

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next: probe tensor structure of HVV coupling LHV V = 2M 2

V (1

v + a Λ)HVµV µ + b ΛHVµνV µν + ˜ b ΛHVµν ˜ V µν

effective field theory approach (dimension 5) V: W/Z; Vμν: field tensor; : dual tensor Λ: new physics scale (set to 1 TeV) a,b, : anomalous coupling (dimensionless) a term: SM like, CP-even b term: “B⋅B - E⋅E” type, CP-even b-tilde term: “E⋅B” type, CP-odd

˜ Vµν

˜ b

strategy we follow @ ILC:

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5

  • bservables sensitive to anomalous couplings
  • Y. Takubo et al, arxiv:1011.5805

∆φ .vs. bt PW .vs. b cross section (a,b,bt) angle between two decay planes (bt) V momentum (b,bt) helicity angle in V—>ff (b,bt)

example in H—>WW*

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previous study: use just e+e-—>ZH—>(νν)(WW*)

  • Y. Takubo et al, arxiv:1011.5805

O(1) constraints on b and b-tilde mainly limited by low efficiencies of c-tagging, in the case of soft jets from W*

a .vs. bt a .vs. b b .vs. bt

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new study: more comprehensive channels

exploit all production vertex at ILC, V*—>VH, V*V—>H, and all decay vertex H—>VV* interesting channels: e+e- —> e+e-H via ZZ-fusion, where Δφ can be very well reconstructed (but cross section is not large) e+e- —>ννH via WW-fusion, where cross section is very large (but Δφ is difficult due to missing neutrinos) e+e- —>ZH, using both Z—>ll or Z—>qq, where cross section is large and full kinematics are reconstructed (the most sensitive channel)

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)

+

,e

  • (e

φ ∆

1 2 3 4 5 6

Normalized

0.005 0.01 0.015 0.02 0.025

SM a = 1 b = 1 = 1 b ~

8

example in e+e- —> e+e-H via ZZ-fusion

H

e+ e−

Z Z

e+ e−

Δφ between two decay planes —> Δφ between final electron pairs

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P(H) [GeV]

50 100 150 200 250 300

Normalized

0.01 0.02 0.03 0.04

SM a = 5 b = 5 = 5 b ~

9

example in e+e- —> ννH via WW-fusion

though Δφ can’t be reconstructed, PH is very useful

ν ν

− W W H

e+ e−

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f

φ

1 2 3 4 5 6

Normalized

0.005 0.01 0.015 0.02 0.025 0.03

SM a = 1 b = 1 = 1 b ~

10

example in e+e- —> ZH, Z—>ll/qq

Z H

μ+ μ− e+ e−

Z X

Z* is at rest —> Δφ can be simplified by Δφ between production plane and Z decay plane

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full simulation analysis probing anomalous HZZ @ ILC

produce SM signal and all SM background events based

  • n full detector simulation

do the “normal” analysis to suppress BG (not to bias the distribution of observables used for probing aHZZ) extract the observables for signals and get acceptance function by comparing to generator use the acceptance function to give the observables in case of any anomalous coupling compare the observables by SM events and anomalous events, to draw the sensitivity of aHZZ coupling

brief procedure:

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example in e+e- —> ZH —> qqbb

Φ 3

f f

Φ 1 2 3 Entry 500 1000 1500 2000 2500 3000

Theory & Observed+Error

Φ Φ Φ

Φ Φ 3

f f

Φ 1 2 3 Ratio 0.2 0.4 0.6 0.8 1

Detector acceptance

Φ Φ

θ θ θ θ θ Φ ∆ 3 ZH straulung (reco) Φ ∆ 1 2 3 ZH straulung (true) Φ ∆ 1 2 3 Φ ∆ Φ ∆ [GeV]

higgs

M 90 100 110 120 130 Weighted 200 400 600 800

) b b → qqH(H ) b Not_b → qqH(H llll → ZZ llqq → ZZ qqqq → ZZ llll → WW llqq → WW qqqq → WW llll → ZZWW qqqq → ZZWW lvlv → sWlv qqlv → sWlv llee → sZee qqee → sZee llvv → sZvv qqvv → sZvv llll → sZsW ll → Z qq → Z bhabhag → Z

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results of sensitivity of aHZZ @ ILC (a .vs. bt)

b ~

  • 0.5

0.5 a

  • 0.5

0.5

ZH->qqbb @ 250 GeV ZH->llh @ 250 GeV eeh->eebb @ 500 GeV All combined 250 fb-1 @ 250 GeV 500 fb-1 @ 500 GeV P(e-,e+)=(-0.8,+0.3) use Δφ & x-sec

three contours for each color: 1σ/2σ/3σ constraints

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b ~

  • 0.5

0.5 b

  • 0.5

0.5

14

results of sensitivity of aHZZ @ ILC (b .vs. bt)

ZH->qqbb @ 250 GeV ZH->llh @ 250 GeV eeh->eebb @ 500 GeV All combined 250 fb-1 @ 250 GeV 500 fb-1 @ 500 GeV P(e-,e+)=(-0.8,+0.3) use Δφ & x-sec

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b

  • 0.5

0.5 a

  • 2
  • 1

1 2

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results of sensitivity of aHZZ @ ILC (a .vs. b)

ZH->qqbb @ 250 GeV ZH->llh @ 250 GeV eeh->eebb @ 500 GeV All combined 250 fb-1 @ 250 GeV 500 fb-1 @ 500 GeV P(e-,e+)=(-0.8,+0.3) use cosθ & x-sec

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Probe potential CP-mixing and tensor structure of Higgs interactions

  • Amplitude describing interaction between a spin 0 and two spin 1 particles:

Phys Rev D. 89.035007

σi : xs for ai = 1 Λ1 = 1 TeV

16

(P . Savard@EPS-HEP2015)

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CMS/ATLAS comparison (Michael Duehrssen) Lagrangian describing interaction between a spin 0 and a pair of W or Z bosons (from JHEP 1311 (2013) 043):

ATLAS paper: JHEP 1311 (2013) 043

No significant contributions from BSM terms are observed

17

(P . Savard@EPS-HEP2015)

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comparison of aHVV in Snowmass

(arxiv: 1310.8361; 1309.4819)

convension: transalte fai at different collider, Ecm to fai in decay

translate our new result O(0.1) sensitivity on b-tilde at 250 GeV using 250 fb-1 —> fCP ~ 1.0x10-4, which is already improved by a factor of 7 —> fCP ~ 1.2x10-5, b-tilde ~ O(0.03), assuming 2 ab-1 in H20 scenario —> fCP ~ 1.0x10-6, b-tilde ~ O(0.01), + 4 ab-1 @ 500 GeV in H20 scenario

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summary and next plan

spin 0 is favoured for H(125), and CP-even fraction should be dominant; next experimental challenge is to probe a possible small CP-odd mixture d5 effective field theory approach is commonly adopted to study the tensor structure of HVV coupling at the ILC, taking advantage of the major Higgs production channels, HVV coupling can be precisely measured based on full simulation analysis, anomalous couplings, a/b/b-tilde, can be probed up to O(0.01) with Λ=1TeV at ILC assuming H20

  • perating scenario; what kind of BSM models can be tested?

next step: finish remaining HZZ channels and move to HWW channels; combine individual observables to get better sensitivity, and eventually use optimal matrix element method

LHV V = 2M 2

V (1

v + a Λ)HVµV µ + b ΛHVµνV µν + ˜ b ΛHVµν ˜ V µν

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backup

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>. What we want to do : Estimate the sensitivity to anomalous components with several parameters using χ2 test (MC simulation) >. What we have to do : Estimate the detector acceptance for each sensitive parameter “θ* and Φ” with bias as less as possible (Full simulation) χ2 =

15

  • bin=1

ySM−MC

bin

− f theory w/accep(xbin; a, b,˜ b) σSM−MC

bin

2

Nbins

Theory model multiply by the effect of detector acceptance Error of observed signals

>. For less bias : Any angle cut (also related to angles) for Bkgs suppression should not be used. >. For less error : Values of each cut variables for Bkgs suppression are set to take the maximum significance.

Simulation Test

>. Procedure

Anomalous HVV Couplings P 21

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Difference of the Cross Section

Anomalous HVV Couplings P 22

>. 250GeV, Zh ➡ eeh/µµh (recoil analysis )

=0) b ~ a vs b (

  • 1
  • 0.5

0.5 1 [fb]

BSM

H) µ µ ( σ 5 10 15 20 25 30

x axis: a b = -1 b =+1 b = 0

b affect σ strongly

(b=0) b ~ b vs

  • 1
  • 0.5

0.5 1 [fb]

BSM

H) µ µ ( σ 5 10 15 20 25 30

x axis: b

(b=0) b ~ a vs

  • 1
  • 0.5

0.5 1 [fb]

BSM

H) µ µ ( σ 5 10 15 20 25 30

x axis: a bt = -1 bt =+1 bt = 0

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Difference of the Angle Distributions ( calculation is based on Lab frame )

* θ cos

  • 1
  • 0.5

0.5 1 * θ /d σ d σ 1/ 0.01 0.02 0.03 0.04

Change only b b = -1 b = 0 b =+1 Z production-angle in Z* rest-frame f f

Φ 2 4 6

f f

Φ /d σ d σ 1/ 0.01 0.02

Change only b b = -1 b = 0 b =+1 azimath angle btw i-f and f-fbar in Z* rest-frame f f

Φ 2 4 6

f f

Φ /d σ d σ 1/ 0.01 0.02

Change only bt bt = -1 bt = 0 bt =+1 azimath angle btw i-f and f-fbar in Z* rest-frame

Anomalous HVV Couplings P 23

>. 250GeV, Zh ➡ eeh/µµh (recoil analysis )

f f

Φ 2 4 6

f f

Φ /d σ d σ 1/ 0.02

Change only b b = -1 b = 0 b =+1 azimath angle btw i-f and f-fbar in Z* rest-frame f f

Φ 2 4 6

f f

Φ /d σ d σ 1/ 0.02

Change only bt bt = -1 bt = 0 bt =+1 azimath angle btw i-f and f-fbar in Z* rest-frame

* θ cos

  • 1
  • 0.5

0.5 1 * θ /dcos σ d σ 1/ 0.01 0.02 0.03

Change only b b = -1 b = 0 b =+1 Z production-angle in Z* rest-frame f f

Φ 2 4 6

f f

Φ /d σ d σ 1/ 0.01 0.02

Change only b b = -1 b = 0 b =+1 azimuth angle btw i-f and f-fbar in Lab frame f f

Φ 2 4 6

f f

Φ /d σ d σ 1/ 0.01 0.02

Change only bt bt = -1 bt = 0 bt =+1 azimuth angle btw i-f and f-fbar in Lab frame

>. 250GeV, Zh ➡ qqbb (hadronic process) >. 500GeV, eeh ➡ eebb ( ZZ-fusion )

cosθ* Φ Φ

— SM — parameter: - 1 — parameter: +1 >. Parameter “b” is changed >. Parameter “b” is changed >. Parameter “bt” is changed

θ cos

  • 1
  • 0.5

0.5 1 θ /dcos σ d σ 1/ 0.01 0.02 0.03

Change only b b = -1 b = 0 b =+1 H production-angle in Lab frame

cosθ of higgs prodaction angle

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