CMS-PAS-HIG-23-014 | ||
Measurements of inclusive and differential Higgs boson production cross sections at 13.6 TeV in the $ \mathrm{H} \rightarrow \gamma\gamma $ decay channel | ||
CMS Collaboration | ||
19 July 2024 | ||
Abstract: Inclusive and differential cross sections for Higgs boson production in proton-proton collisions are measured at a centre-of-mass energy of 13.6 TeV. The dataset was collected with the CMS detector at the LHC in 2022 and corresponds to an integrated luminosity of 34.7 fb$ ^{-1} $. Events in the diphoton decay channel of the Higgs boson are selected and the inclusive cross section in a fiducial volume is measured as $ \sigma_{\mathrm{fid}} = $ 78 $ \pm $ 11 (stat) $^{+6}_{-5}$ (syst) fb in agreement with the standard model prediction of 67.8 $ \pm $ 3.8 fb. Differential cross sections are measured for the Higgs boson transverse momentum, rapidity and for the number of jets in the event. The differential cross sections also agree with the standard model predictions within the uncertainties. | ||
Links: CDS record (PDF) ; Physics Briefing ; CADI line (restricted) ; |
Figures & Tables | Summary | Additional Figures | References | CMS Publications |
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Figures | |
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Figure 1:
Normalised distributions of the photon identification BDT scores for prompt (blue) and non-prompt (orange) photons in the EB (left) and EE (right) from \gjet simulated events. |
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Figure 1-a:
Normalised distributions of the photon identification BDT scores for prompt (blue) and non-prompt (orange) photons in the EB (left) and EE (right) from \gjet simulated events. |
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Figure 1-b:
Normalised distributions of the photon identification BDT scores for prompt (blue) and non-prompt (orange) photons in the EB (left) and EE (right) from \gjet simulated events. |
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Figure 2:
Data-simulation comparison for $ \sigma_{E} $ (top left), $ H/E $ (top right), the photon identification BDT score in EB (bottom left) and EE (bottom right) for electrons reconstructed as photons from $ \mathrm{Z \to e^{+}e^{-} } $ decays. The uncorrected distributions are shown in blue and the distributions with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. For the distributions of the photon identification BDT score, the shaded region indicates the photons not used in the cross section measurements as a requirement of $ > $ 0.25 is applied. For $ \sigma_{E} $, the last bin contains the overflow. |
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Figure 2-a:
Data-simulation comparison for $ \sigma_{E} $ (top left), $ H/E $ (top right), the photon identification BDT score in EB (bottom left) and EE (bottom right) for electrons reconstructed as photons from $ \mathrm{Z \to e^{+}e^{-} } $ decays. The uncorrected distributions are shown in blue and the distributions with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. For the distributions of the photon identification BDT score, the shaded region indicates the photons not used in the cross section measurements as a requirement of $ > $ 0.25 is applied. For $ \sigma_{E} $, the last bin contains the overflow. |
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Figure 2-b:
Data-simulation comparison for $ \sigma_{E} $ (top left), $ H/E $ (top right), the photon identification BDT score in EB (bottom left) and EE (bottom right) for electrons reconstructed as photons from $ \mathrm{Z \to e^{+}e^{-} } $ decays. The uncorrected distributions are shown in blue and the distributions with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. For the distributions of the photon identification BDT score, the shaded region indicates the photons not used in the cross section measurements as a requirement of $ > $ 0.25 is applied. For $ \sigma_{E} $, the last bin contains the overflow. |
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Figure 2-c:
Data-simulation comparison for $ \sigma_{E} $ (top left), $ H/E $ (top right), the photon identification BDT score in EB (bottom left) and EE (bottom right) for electrons reconstructed as photons from $ \mathrm{Z \to e^{+}e^{-} } $ decays. The uncorrected distributions are shown in blue and the distributions with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. For the distributions of the photon identification BDT score, the shaded region indicates the photons not used in the cross section measurements as a requirement of $ > $ 0.25 is applied. For $ \sigma_{E} $, the last bin contains the overflow. |
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Figure 2-d:
Data-simulation comparison for $ \sigma_{E} $ (top left), $ H/E $ (top right), the photon identification BDT score in EB (bottom left) and EE (bottom right) for electrons reconstructed as photons from $ \mathrm{Z \to e^{+}e^{-} } $ decays. The uncorrected distributions are shown in blue and the distributions with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. For the distributions of the photon identification BDT score, the shaded region indicates the photons not used in the cross section measurements as a requirement of $ > $ 0.25 is applied. For $ \sigma_{E} $, the last bin contains the overflow. |
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Figure 3:
Data-simulation comparison of the per-event decorrelated mass resolution estimator $ \sigma_m/m $ using $ \mathrm{Z \to e^{+}e^{-} } $ events. Both electrons are reconstructed as photons with either both in the EB (left) or at least one in the EE (right). The uncertainty bands in the upper panel include the systematic uncertainty based on the residual mismodeling of $ \sigma_E/E $ (5%) and the uncertainty from the limited number of events in simulation, summed in quadrature. The error bars in the ratio panel include the statistical uncertainty from the data as well. The points and bars in the ratio panel are offset for visibility only. The last bin contains the overflow. |
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Figure 3-a:
Data-simulation comparison of the per-event decorrelated mass resolution estimator $ \sigma_m/m $ using $ \mathrm{Z \to e^{+}e^{-} } $ events. Both electrons are reconstructed as photons with either both in the EB (left) or at least one in the EE (right). The uncertainty bands in the upper panel include the systematic uncertainty based on the residual mismodeling of $ \sigma_E/E $ (5%) and the uncertainty from the limited number of events in simulation, summed in quadrature. The error bars in the ratio panel include the statistical uncertainty from the data as well. The points and bars in the ratio panel are offset for visibility only. The last bin contains the overflow. |
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Figure 3-b:
Data-simulation comparison of the per-event decorrelated mass resolution estimator $ \sigma_m/m $ using $ \mathrm{Z \to e^{+}e^{-} } $ events. Both electrons are reconstructed as photons with either both in the EB (left) or at least one in the EE (right). The uncertainty bands in the upper panel include the systematic uncertainty based on the residual mismodeling of $ \sigma_E/E $ (5%) and the uncertainty from the limited number of events in simulation, summed in quadrature. The error bars in the ratio panel include the statistical uncertainty from the data as well. The points and bars in the ratio panel are offset for visibility only. The last bin contains the overflow. |
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Figure 3-c:
Data-simulation comparison of the per-event decorrelated mass resolution estimator $ \sigma_m/m $ using $ \mathrm{Z \to e^{+}e^{-} } $ events. Both electrons are reconstructed as photons with either both in the EB (left) or at least one in the EE (right). The uncertainty bands in the upper panel include the systematic uncertainty based on the residual mismodeling of $ \sigma_E/E $ (5%) and the uncertainty from the limited number of events in simulation, summed in quadrature. The error bars in the ratio panel include the statistical uncertainty from the data as well. The points and bars in the ratio panel are offset for visibility only. The last bin contains the overflow. |
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Figure 3-d:
Data-simulation comparison of the per-event decorrelated mass resolution estimator $ \sigma_m/m $ using $ \mathrm{Z \to e^{+}e^{-} } $ events. Both electrons are reconstructed as photons with either both in the EB (left) or at least one in the EE (right). The uncertainty bands in the upper panel include the systematic uncertainty based on the residual mismodeling of $ \sigma_E/E $ (5%) and the uncertainty from the limited number of events in simulation, summed in quadrature. The error bars in the ratio panel include the statistical uncertainty from the data as well. The points and bars in the ratio panel are offset for visibility only. The last bin contains the overflow. |
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Figure 4:
Combined parametrised signal shapes per category and for the weighted sum of all categories. The invariant mass resolution for each combined signal model is indicated by the effective width. |
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Figure 4-a:
Combined parametrised signal shapes per category and for the weighted sum of all categories. The invariant mass resolution for each combined signal model is indicated by the effective width. |
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Figure 4-b:
Combined parametrised signal shapes per category and for the weighted sum of all categories. The invariant mass resolution for each combined signal model is indicated by the effective width. |
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Figure 4-c:
Combined parametrised signal shapes per category and for the weighted sum of all categories. The invariant mass resolution for each combined signal model is indicated by the effective width. |
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Figure 4-d:
Combined parametrised signal shapes per category and for the weighted sum of all categories. The invariant mass resolution for each combined signal model is indicated by the effective width. |
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Figure 5:
Likelihood scans for the measurement of the inclusive fiducial cross section. The black line is obtained when considering both statistical and systematic uncertainties. The blue line corresponds to considering only the statistical uncertainty, including the discrete profiling method for the background modelling uncertainty. The theoretical prediction from MadGraph-5_aMC@NLO, including the NNLOPS reweighting for the ggF component, is shown in red. |
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Figure 6:
Diphoton invariant mass distribution in the inclusive fiducial measurement, weighted by S/(S+B) for the different mass resolution categories for illustration purposes. The $ m_{\gamma\gamma} $ histogram is shown together with the signal+background fit (red line) and the background-only component (dashed line). In the lower panel, the signal component is shown, estimated by subtracting the background component from the signal+background fit. The green (yellow) bands indicate the $ \pm$1$\sigma $ ($ \pm$2$\sigma $) uncertainties in the background component. They are derived from pseudoexperiments using the best-fit background function from the signal+background fit. |
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Figure 7:
Differential fiducial cross sections for $ p_{\mathrm{T}} (\mathrm{H}) $ (left) and its correlation matrix (right). The coloured lines denote the predictions from different event generation setups, explained in the legend and in the text. The dashed boxes show the uncertainties in theoretical predictions on both the ggH and xH components. The given $ p $-value is calculated for the nominal SM prediction. The bottom panel shows the ratio to the nominal SM prediction. For the $ p_{\mathrm{T}} (\mathrm{H}) $ distribution, the last bin extends to infinity and the normalisation of the bin is indicated in the plot. |
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Figure 7-a:
Differential fiducial cross sections for $ p_{\mathrm{T}} (\mathrm{H}) $ (left) and its correlation matrix (right). The coloured lines denote the predictions from different event generation setups, explained in the legend and in the text. The dashed boxes show the uncertainties in theoretical predictions on both the ggH and xH components. The given $ p $-value is calculated for the nominal SM prediction. The bottom panel shows the ratio to the nominal SM prediction. For the $ p_{\mathrm{T}} (\mathrm{H}) $ distribution, the last bin extends to infinity and the normalisation of the bin is indicated in the plot. |
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Figure 7-b:
Differential fiducial cross sections for $ p_{\mathrm{T}} (\mathrm{H}) $ (left) and its correlation matrix (right). The coloured lines denote the predictions from different event generation setups, explained in the legend and in the text. The dashed boxes show the uncertainties in theoretical predictions on both the ggH and xH components. The given $ p $-value is calculated for the nominal SM prediction. The bottom panel shows the ratio to the nominal SM prediction. For the $ p_{\mathrm{T}} (\mathrm{H}) $ distribution, the last bin extends to infinity and the normalisation of the bin is indicated in the plot. |
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Figure 8:
Differential fiducial cross sections for $ y (\mathrm{H}) $ (left) and the respective correlation matrix (right). See caption of Fig. 7 and the text for more information. |
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Figure 8-a:
Differential fiducial cross sections for $ y (\mathrm{H}) $ (left) and the respective correlation matrix (right). See caption of Fig. 7 and the text for more information. |
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Figure 8-b:
Differential fiducial cross sections for $ y (\mathrm{H}) $ (left) and the respective correlation matrix (right). See caption of Fig. 7 and the text for more information. |
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Figure 9:
Differential fiducial cross sections for $n_{\text{jets}}$ (left) and the respective correlation matrix (right). See caption of Fig. 7 and the text for more information. |
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Figure 9-a:
Differential fiducial cross sections for $n_{\text{jets}}$ (left) and the respective correlation matrix (right). See caption of Fig. 7 and the text for more information. |
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Figure 9-b:
Differential fiducial cross sections for $n_{\text{jets}}$ (left) and the respective correlation matrix (right). See caption of Fig. 7 and the text for more information. |
Tables | |
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Table 1:
Bin boundaries for the differential cross sections. |
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Table 2:
Magnitude of the systematic uncertainties in the inclusive fiducial cross section measurement. The magnitude for the uncertainty from the photon energy scale and resolution is extracted from a fit with the corresponding group of nuisance parameters frozen to their best-fit values with the other nuisance parameters at their best-fit values and performing a subtraction in quadrature. The magnitudes of the other sources of systematic uncertainty are obtained by varying the corresponding nuisance parameter by one standard deviation, keeping the other nuisance parameters at their best-fit values. |
Summary |
The fiducial inclusive cross section for Higgs boson production was measured at a centre-of-mass energy of 13.6 TeV using the $ \mathrm{H}\to\gamma\gamma $ decay channel. The data were taken with the CMS detector in proton-proton collisions at the LHC and correspond to an integrated luminosity of 34.7 fb$ ^{-1} $. The imperfect modeling of reconstructed photon variables in the simulation is corrected using normalizing flows based on $ \mathrm{Z \to e^{+}e^{-} } $ simulation and data. The fiducial phase space is defined at particle level and includes a requirement on the geometric mean of the transverse momenta of the two photons, improving the perturbative convergence of the theoretical predictions. The inclusive fiducial cross section is measured as $ \sigma_{\mathrm{fid}} = 78 $ \pm $ 11 (stat) $^{+6}_{-5}$ (syst) fb and it is in agreement with the SM expectation of 67.8 $ \pm $ 3.8 fb. Differential cross sections were measured as a function of the Higgs boson transverse momentum and rapidity and as a function of the number of jets in the event. The measured differential cross sections agree with the SM predictions within the uncertainties. |
Additional Figures | |
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Additional Figure 1:
Comparison between data (black points) and simulation (blue) for the invariant mass distribution of electron pairs from Drell-Yan production reconstructed as photons. Both reconstructed photons are in the barrel region $ \lvert \eta \rvert < $ 1.4442 of the electromagnetic calorimeter. The transverse momentum of the leading (subleading) photon is required to be larger than 35 (25) GeV and loose identification criteria are applied. Scale calibrations and resolution corrections are applied to the photons in data and simulation, respectively. The error bands in the ratio panel include the uncertainty from the limited number of events in simulation (blue) and the uncertainty in the energy scale and resolution of the photons (black). |
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Additional Figure 2:
Comparison between data (black points) and simulation (blue) for the invariant mass distribution of electron pairs from Drell-Yan production reconstructed as photons. At least one of the two reconstructed photons is in the endcap region $ \lvert \eta \rvert > $ 1.566 of the electromagnetic calorimeter. The transverse momentum of the leading (subleading) photon is required to be larger than 35 (25) GeV and loose identification criteria are applied. Scale calibrations and resolution corrections are applied to photons in data and simulation, respectively. The error bands in the ratio panel include the uncertainty from the limited number of events in simulation (blue) and the uncertainty in the energy scale and resolution of the photons (black). |
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Additional Figure 3:
Data-simulation comparison for $ \sigma_{E} $ for photons from $ Z \to \mu \mu \gamma $ decays. The uncorrected distribution is shown in blue and the distribution with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. The bars in the ratio panel are offset for visibility only. |
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Additional Figure 4:
Data-simulation comparison for $ H/E $ for photons from $ Z \to \mu \mu \gamma $ decays. The uncorrected distribution is shown in blue and the distribution with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. The bars in the ratio panel are offset for visibility only. |
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Additional Figure 5:
Data-simulation comparison for the photon identification BDT score in EB for photons from $ Z \to \mu \mu \gamma $ decays. The uncorrected distribution is shown in blue and the distribution with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. The bars in the ratio panel are offset for visibility only. |
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Additional Figure 6:
Data-simulation comparison for the photon identification BDT score in EE for photons from $ Z \to \mu \mu \gamma $ decays. The uncorrected distribution is shown in blue and the distribution with the corrections from the normalizing flow are shown in green. The error bars in the ratio panel include the statistical uncertainty from the data and the uncertainty from the limited number of events in simulation, summed in quadrature. The bars in the ratio panel are offset for visibility only. |
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Additional Figure 7:
Values of the Higgs boson production cross section $ \sigma(\rm pp\rightarrow \mathrm{H} + X) $ measured in the $ \mathrm{H}\rightarrow\gamma\gamma $ and $ \mathrm{H}\rightarrow \mathrm{Z} \mathrm{Z} $ final states as a function of the pp centre-of-mass energy. The fiducial cross sections measured in this analysis and other CMS publications [8,10,14,12] are extrapolated to the entire phase space without considering extrapolation uncertainties. The point at $ \sqrt{s}= $ 7 TeV for the $ \mathrm{H}\rightarrow\gamma\gamma $ channel is obtained from the signal strength modifier measured in Ref. [48], which is scaled to the theoretical cross section removing theoretical uncertainties. The theoretical predictions with the corresponding uncertainties are taken from Ref. [6]. |
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Additional Figure 8:
Values of the fiducial inclusive Higgs boson production cross section measured in the $ \mathrm{H}\rightarrow\gamma\gamma $ final state. More information on the fiducial selections and the theoretical predictions are given in the indicated references. |
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Compact Muon Solenoid LHC, CERN |
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