Boosted Higgs channels
Matthias Schlaffer
DESY
1312.3317 C. Grojean, E. Salvioni, MS,
- A. Weiler
1405.4295 MS, M. Spannowsky,
- M. Takeuchi, A. Weiler, C. Wymant
Blois, June 2015
Boosted Higgs channels Matthias Schlaffer DESY 1312.3317 C. - - PowerPoint PPT Presentation
Boosted Higgs channels Matthias Schlaffer DESY 1312.3317 C. Grojean, E. Salvioni, MS, A. Weiler 1405.4295 MS, M. Spannowsky, M. Takeuchi, A. Weiler, C. Wymant Blois, June 2015 New Physics in gluon fusion h h h F h F h F
Matthias Schlaffer
DESY
1312.3317 C. Grojean, E. Salvioni, MS,
1405.4295 MS, M. Spannowsky,
Blois, June 2015
h h F ⇒ h h F ⇒ h h F
if m2
h
4m2
F
≪ 1
⇔ Leff = αS 12πvGa
µνGa µνh
Matthias Schlaffer 1
h h F ⇒ h h F ⇒ h h F
if m2
h
4m2
F
≪ 1
⇔ Leff = αS 12πvGa
µνGa µνh
mt v t¯ th → κtLeff σgg→h ∝
+ κg ×
∝ |κt + κg|2
Matthias Schlaffer 1
> t¯ th-channel 95% CL limits: ATLAS: µ < 4.7 [CONF-2015-006] CMS: µ < 4.2 [1502.02485] .
Matthias Schlaffer 2
> t¯ th-channel 95% CL limits: ATLAS: µ < 4.7 [CONF-2015-006] CMS: µ < 4.2 [1502.02485] .
[1306.4581]
Break degeneracy by high pT Higgs production
Matthias Schlaffer 2
Situation in MCHM Situation in SUSY Analysis of pp → h + jet Collider study Conclusion ?
Matthias Schlaffer 3
Independent of mass spectrum (ξ = v2/f2):
[0711.0828, 1010.2753, 1110.5646, 1303.5701, 1308.0559]
κt + κg = v ∂ ∂h log det Mt(h)
∗
= 1 − 2ξ √1 − ξ Mt: mass matrix of top sector ∗: most realizations of MCHM
1 Ξ 400 600 800 1000 1200 0.2 0.0 0.2 0.4 0.6 0.8 1.0
mlightest GeV Κg Κt MCHM5, Ξ 0.1, 110 GeV mh 140 GeV
Matthias Schlaffer 4
σMSSM
incl
σSM
incl
= (1 + ∆t)2 with ∆t ≈ mt
4
m2
˜ t1
+
1 m2
˜ t2
− (At−µ/ tan β)2
m2
˜ t1m2 ˜ t2
200 400 600 800 1000 1200 mt
At GeV
0.0 0.1 0.1
200 400 600 800 10001200 200 400 600 800 1000 1200 mt
At GeV
0.0 0.1 0.1
400 600 800 10001200 200 400 600 800 1000 1200 mt
At GeV
0.0 0.1 0.1
m˜
t1 = 170 GeV
m˜
t1 = 220 GeV
m˜
t1 = 270 GeV
µ = 200 GeV tan β = 10 ∆t = const. mQ3, mu3 / ∈R unstable vacuum, A2
t > 3
˜ t1 + m2 ˜ t2
Matthias Schlaffer 5
σ(κt, κg) ∝
t + κg ×
σpmin
T (κt, κg)
σSM
pmin
T
= (κt + κg)2 + δκtκg + ǫκ2
g
pmin
T
[GeV] σSM
pmin
T
[fb] δ ǫ gg, qg [%] 100 2200 0.016 0.023 67, 31 . . . 800 0.37 3.7 8.4 42, 57
large pmin
T
⇔ large δ, ǫ ⇔ small cross section
Matthias Schlaffer 6
R = σ650 GeV(κt, κg)K650 GeV σ150 GeV(κt, κg)K150 GeV
Kpmin
T : NLO (mt → ∞) K-factor 0.6 0.8 1.0 1.2 1.4 0.3 0.2 0.1 0.0 0.1 0.2 0.3
Κt Κg
.0 2.19 103 .0 1.23 103 .0 0.692 103 Μincl
0.6 0.8 1.0 1.2 1.4 0.3 0.2 0.1 0.0 0.1 0.2 0.3
Κt Κg
.0 2.71 103 .0 1.69 103 .0 0.985 103 Μincl
h → ττ channel, L = 3 ab−1
κt = 0.8 κt = 1.0 κt = 1.2 κt = 0.8 κt = 1.0 κt = 1.2
SM SM
Matthias Schlaffer 7
> Decay channel: h → 2ℓ + / ET > Signal sample
– Generated in mt → ∞ limit – Reweighted along |κt + κg|2 = 1.0 ⇒ worst case scenario – Decay modes: h → WW ∗ → ℓ+ℓ−ν¯ ν (BR = 1.4%) h → τ +τ − → ℓ+ℓ−ν¯ ν (BR = 0.77%)
> Background samples
– W, Z, t¯ t + jets – W-modes: W → e, µ, τ including Ws from t decay – Z-mode: Z → τ +τ − → ℓ+ℓ−ν¯ ν
Matthias Schlaffer 8
> Boosted Higgs:
ET + pT,ℓ1 + pT,ℓ2
> Parton to recoil: 1 fat jet, pT > 200 GeV > Split by decay channel: h → WℓW ∗
ℓ
h → τℓτℓ Rest frame: ℓ ℓ ν ν ν ν ℓ ν ℓ ν Lab frame: / pT ℓ ℓ / pT ℓ ℓ / pT outside leptons / pT inside leptons
Matthias Schlaffer 9
ℓ channel
> / pT outside of leptons > m2
T,ℓℓ = m2 ℓℓ + 2(ET,ℓℓ /
ET − pT,ℓℓ · / pT ) ≤ m2
h
[GeV]
T,ll
m 100 200 300 400 Normalized distribution 0.1 0.2
WWj tt WW → h reject
> leptons close: ∆Rℓℓ < 0.4 L = 300 fb−1 : S/B ∼ 0.4 and S/ √ B > 6
Matthias Schlaffer 10
> / pT inside of leptons > Reduce t¯ t and WW background: mℓℓ < 70 GeV > Collinear approximation: pνi ∝ pℓi and / pT = pT,ν1 + pT,ν2 Mcol = mh ± 10 GeV
[GeV]
col
M 100 200 300 [fb/5GeV]
col
/dM σ d
10
10 1 10
Zj tt WWj τ τ → h WW → h
SR >200GeV
rec T,H
p
L = 300 fb−1 : S/B ∼ 0.4 and S/ √ B > 9
Matthias Schlaffer 11
Binned likelihood analysis with CLs method
99.9% CL 95% CL L [fb−1] Confidence Level 103 102 101 100 100 10−1 10−2 10−3 10−4 99.9% CL 95% CL L [fb−1] Confidence Level 103 102 101 100 100 10−1 10−2 10−3 10−4
g
κ
0.5 )
Confidence Level (L=3000fb
10
10
10
10 1 95% CL 99.9% CL τ τ → for H
10% 5% 0%
κt = 1.0 against background κt = 0.5 against SM signal L = 3 ab−1 against SM signal
Matthias Schlaffer 12
> Two effects of new physics in gluon fusion: modified top Yukawa (κt) and new loop particles (κg) > Can be disentangled with boosted Higgs > Alternative to t¯ th > Decay channels: h → WℓW ∗
ℓ and h → τ + ℓ τ − ℓ
> Worst case (SM-like incl. cross section): −0.4 ≤ κg ≤ 0.3 @ 95% CL with 3 ab−1
Matthias Schlaffer 13
EFT vs. full calculation σEFT (pp → h + jet) σfull(pp → h + jet) . By initial state
qg qg qq 400 600 800 1000 1200 1 2 3 4 mlightest GeV ΣEFT Σfull MCHM5, pT 650 GeV
Ay All initial states combined
600 800 1000 1200 0.6 0.8 1.0 1.2 1.4 1.6 mlightest GeV ΣEFT Σfull MCHM5, pT 650 GeV
Matthias Schlaffer 15
EFT vs. full calculation σEFT (pp → h + jet) σfull(pp → h + jet) . By initial state
qg qg qq 400 600 800 1000 1200 1 2 3 4 mlightest GeV ΣEFT Σfull MCHM5, pT 650 GeV
Ay All initial states combined
600 800 1000 1200 0.6 0.8 1.0 1.2 1.4 1.6 mlightest GeV ΣEFT Σfull MCHM5, pT 650 GeV
EFT description safe for mlightest > 500 GeV
Matthias Schlaffer 15
20 40 60 80 100 120 140 160 180 200 220 240 260 280 300 20 40 60 80 100 120 140 160 180 200
100 200 300 400 500 600 700 800 1.0 1.1 1.2 1.3 1.4 1.5 1.6 1.7 pTminGeV ΣMSSMΣSM P1 P2 P3 P4 Point m˜
t1 [GeV]
m˜
t2 [GeV]
At [GeV] ∆t P1 171 440 490 0.0026 P2 192 1224 1220 0.013 P3 226 484 532 0.015 P4 226 484 0.18
At h ˜ t,˜ b L L L R
Matthias Schlaffer 16
L = i¯ qL / DqL + i¯ tR / DtR + i¯ Ψ / DΨ − m4 ¯ ψ4ψ4 − m1 ¯ ψ1ψ1 −
QLU T ΨR + λu ¯ ΨLUQR + h.c.
QL = q′
L
qL
L
, QR = qt
R
q′t
R
Matthias Schlaffer 17
500 1000 1500 2000 2500 500 1000 1500 2000 2500 mT GeV mT
GeV
Ξ0.1 Ξ0.2
Matthias Schlaffer 18
Event rate [fb] H → ττ H → W W ∗ WW+j Z→ττ +j t¯ t+j S/B S/ √ B
3149.779 10719.207 580.000 1.01·104 1.02·105 – –
118.043 323.531 195.033 347.516 3.72·104 – –
117.733 264.723 189.522 315.201 3.57·104 – –
T,H > 200 GeV
1.987 3.834 91.273 104.434 1.28·103 0.004 2.62
j
= 1 (pT,j > 200 GeV) 0.957 1.858 50.443 58.810 395.602 0.006 2.17
0.940 1.825 48.855 57.068 105.851 0.01 3.29
pT inside the two leptons 0.923 0.533 20.215 55.551 44.050 0.01 2.30
0.796 0.490 3.860 53.985 8.511 0.02 2.73
0.749 0.046 0.298 1.019 0.758 0.38 9.56 prec
T,H > 300 GeV
0.234 0.012 0.115 0.343 0.166 0.39 5.40 prec
T,H > 400 GeV
0.068 0.006 0.042 0.106 0.049 0.38 2.88 prec
T,H > 500 GeV
0.021 0.001 0.014 0.038 0.010 0.36 1.55 prec
T,H > 600 GeV
0.008 0.001 0.006 0.014 0.005 0.32 0.89
Uncertainties in σpT,H L = 300 fb−1 L = 3000 fb−1 pT,H > 200 GeV 12% 4% pT,H > 300 GeV 22% 7% pT,H > 400 GeV 41% 13%
Matthias Schlaffer 19
Event rate [fb] H → W W ∗ H → ττ WW+jets Z→ττ +jets t¯ t+jets S/B S/ √ B
1.825 0.940 48.855 57.068 105.851 0.01 3.29
T 2 > 10 GeV
1.096 0.002 25.241 0.028 53.730 0.01 2.14
1.095 0.002 3.809 0.023 7.235 0.10 5.70
0.330 0.000 0.426 0.002 0.450 0.38 6.11 prec
T,H > 300 GeV
0.128 0.000 0.254 0.002 0.175 0.30 3.38 prec
T,H > 400 GeV
0.034 0.000 0.124 0.000 0.040 0.21 1.44 prec
T,H > 500 GeV
0.010 0.000 0.058 0.000 0.011 0.14 0.65 prec
T,H > 600 GeV
0.004 0.000 0.033 0.000 0.005 0.10 0.33 Matthias Schlaffer 20