Calibration of CMS detector using Particle Flow...

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Calibration of CMS detector usingParticle Flow Objects

Sunanda Banerjee Gobinda Majumder

Swagata Mukherjee

India CMS MeetingSaha Institute of Nuclear Physics, Kolkata

18 – 21 December , 2012

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OutlineOutline

● Reason to introduce PF calibration● Scenario without HO● Scenario with HO● Future Plans

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What is Particle Flow and Why is it important ?

Aims to reconstruct all stable particles in an event and returns a single list of reconstructed particles → Photon, Charged Hadron, Neutral Hadron, Muon, Electron.

Particle Flow reconstruction provides a global pp-collision event description by using information from different sub-detectors and combining it in the best possible way

Higher level physics objects can be built from the particle list

Jets , Missing transverse Energy etc.

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Why is Particle Flow Calibration needed?Why is Particle Flow Calibration needed?✔ HCAL and ECAL are already calibrated. PF calibration is done

on top of it.

✔ Energy reconstructed in PF algorithm, by combining ECAL and HCAL RecHit energies, is far from the true energies of the hadrons.

✔ This is especially true for low energy hadrons → energy is underestimated due to noise and threshold conditions.

✔ Estimating scale factors separately for ECAL and HCAL energies →

• Better estimate of the reconstructed energy

• Improvement in the energy resolution

• A smooth transition from low energy regime to high energy regime

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Samples UsedSamples Used

✔ Hadron samples are used for this calibration work

➢ Events are generated using CMSSW version 6_0_0_pre3 with particle gun event generator

➢ Separate samples are created with K+, K-, KL

0 , neutrons,

protons, anti-neutrons, anti-protons, π+ and π- ➢ Flat energy spectra of particles between 10 GeV and 1 TeV

are generated in the range |η| < 1.5 using a flat η distribution ➢ More or less 600k events are generated for each particle type

Thanks to Salavat

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Scenario 1 : Without HOScenario 1 : Without HOFor a hadron we expect energy deposit in the HCAL along with MIP like or higher energy (early showers) in the ECAL.

● ETrue

is fitted by (a+b.EECal

+c.EHCal

) =(ECorr

, say)

● 'a' is independent of energy, supposed to correct for ECAL and HCAL thresholds. 'b' and 'c' depends on E

True .

● Coefficients 'b' and 'c' are calculated by minimizing

● σi for barrel :

● → Two equations involving 'b' and 'c'

‘abc ’ Fit

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Inverting the resulting linear equations ,

Coeff 'a' cannot be obtained this way : To be put by hand

● Take 'a=0' for simplicity (Not a good choice)● Non zero 'a' → ◮ a = 3.5GeV (for E

ECal ≠ 0, E

HCal ≠ 0 )

◮ a = 3.0GeV (for EECal

= 0 )

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Why include HO ?Why include HO ?

➢ Around April 2012 , a study of MET measurements prompted that energy measured in HO rings 0 and 1 will be used for physics analysis.

➢ We extended the original code used to get the scales for ECAL and HCAL to include those for HO.

➢ Ntuples are created containing the information of energy in EB, HB, HO (separately for rings 0,1,2), η and the true energy of the particle.

➢ Modified macro is used on this ntuple to produce the plots within the ROOT version in CMSSW 5_2_0_pre6.

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Onto the plots ...Onto the plots ...

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Energy Calibration Coefficients : Without HOEnergy Calibration Coefficients : Without HO

Case 1 : EECal

> 0 , EHCal

> 0

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Case 2 : EECal

> 0 , EHCal

= 0

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Case 3 : EECal

= 0 , EHCal

> 0

Now, Response can be calculated as :

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Response : Scatter Plots (without HO)Response : Scatter Plots (without HO)*

*

* An eta correction has been used. Details are in Back Up

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Response : Profile Histogram (without HO)Response : Profile Histogram (without HO)

* An eta correction has been used. Details are in Back Up

*

*

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What is the effect of the What is the effect of the ηη correction on the response ? correction on the response ?

Magenta : No η correctionBlue : η Corrected

η Correction doesn't really help much

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Energy Resolution Plots (without HO)Energy Resolution Plots (without HO)

* An eta correction has been used. Details are in Back Up

*

*

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Scenario 2 : With HOScenario 2 : With HO

● ETrue

is fitted with (a + b.EECal

+ c.EHCal

+ d.EHO

)

● Coefficients 'b' , 'c' and 'd' are calculated by minimizing

● Where σi =

● → Three equations involving

'b' , 'c' and 'd'

‘abcd’ Fit

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Inverting the resulting linear equations ,

Value of 'a' is taken same as before

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Plots after including Ring 0 only

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Energy Calibration Coefficients : Energy Calibration Coefficients : With HO Ring 0With HO Ring 0

Case 1 : EECal

> 0 , EHCal

> 0 , EHO

> 0

Large fluctuation in HO coefficient while true energy is less than 100 GeV

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Case 2 : EECal

> 0 , EHCal

> 0 , EHO

= 0

With HO Ring 0With HO Ring 0

Coefficients are almost constant beyond 100 GeV

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Case 4 : EECal

= 0 , EHCal

> 0 , EHO

> 0

With HO Ring 0With HO Ring 0

Coefficient is almost constant throughout the whole energy range

Some fluctuations in low energy (< 100 GeV)

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Response : Profile Histogram (with HO Ring 0)Response : Profile Histogram (with HO Ring 0)

* An eta correction has been used. Details are in Back Up

*

*

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Energy Resolution Plots (with HO Ring 0)Energy Resolution Plots (with HO Ring 0)

* An eta correction has been used. Details are in Back Up

*

*

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But ...But ...

Is there any improvement in Energy Resolution after including Ring 0 ?

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Blue : Without HOMagenta : With Ring 0

Here all the particles in the η range-1.479 to +1.479 has been taken

What if I take only those particles which lies What if I take only those particles which lies in the in the ηη range -0.34 to +0.34 ? range -0.34 to +0.34 ?

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Plots after including Ring 0+1*

* Plots of Energy Calibration Coefficients, Response and Resolution are in Back Up.

Let's take a look only at the Resolution Comparison plotResolution Comparison plot

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Blue : Without HOMagenta : With Ring 0Green : With Ring 0+1

All the particles in the η range -1.479 to +1.479 has been taken

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Resolution Comparison Plot after including Resolution Comparison Plot after including Ring 0+1+2 Ring 0+1+2 *

Blue : Without HOMagenta : With Ring 0Green : With Ring 0+1Black : With Ring 0+1+2

Blue : Without HOMagenta : With Ring 0Green : With Ring 0+1Black : With Ring 0+1+2

* Other plots are in Back Up

All the particlesin the η range-1.479 to +1.479has been taken

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Summary & OutlookSummary & Outlook

● Energy scale factors are computed for the PF algorithm with energies from ECAL, HB and HO

● Inclusion of energy measurements from HO improves energy resolution of single particles

● Ring 2 has very little effect on the improvements

● Verify these factors in jets

● Calculate the scale factors using dijet events and gamma+jet events.

● We plan to use the scale factors in real data

Thank You

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Back Up SlidesBack Up Slides

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Plots after including Ring 0+1

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Energy Calibration CoefficientsEnergy Calibration Coefficients

Case 1 : EECal

> 0 , EHCal

> 0 , EHO

> 0

With HO Ring 0+1With HO Ring 0+1

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Case 2 : EECal

> 0 , EHCal

> 0 , EHO

= 0

Case 3 : EECal

> 0 , EHCal

= 0 , EHO

= 0

With HO Ring 0+1With HO Ring 0+1

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Case 4 : EECal

= 0 , EHCal

> 0 , EHO

> 0

Case 5 : EECal

= 0 , EHCal

> 0 , EHO

= 0

With HO Ring 0+1With HO Ring 0+1

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Response : Scatter Plots (with HO Ring 0+1)Response : Scatter Plots (with HO Ring 0+1)

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Response : Profile Histogram (with HO Ring 0+1)Response : Profile Histogram (with HO Ring 0+1)

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Energy Resolution Plots (with HO Ring 0+1)Energy Resolution Plots (with HO Ring 0+1)

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Plots after including Ring 0+1+2

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Energy Calibration CoefficientsEnergy Calibration Coefficients

Case 1 : EECal

> 0 , EHCal

> 0 , EHO

> 0

With HO Ring 0+1+2With HO Ring 0+1+2

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Case 2 : EECal

> 0 , EHCal

> 0 , EHO

= 0

Case 3 : EECal

> 0 , EHCal

= 0 , EHO

= 0

With HO Ring 0+1+2With HO Ring 0+1+2

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Case 4 : EECal

= 0 , EHCal

> 0 , EHO

> 0

Case 5 : EECal

= 0 , EHCal

> 0 , EHO

= 0

With HO Ring 0+1+2With HO Ring 0+1+2

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Response : Scatter Plots (with HO Ring 0+1+2)Response : Scatter Plots (with HO Ring 0+1+2)

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Response : Profile Histogram (with HO Ring 0+1+2)Response : Profile Histogram (with HO Ring 0+1+2)

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Energy Resolution Plots (with HO Ring 0+1+2)Energy Resolution Plots (with HO Ring 0+1+2)

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η correction of reconstructed energyη correction of reconstructed energy

The following angular correction has been used :

We have also tried the following types of angular corrections, which gave more or less similar results.

Coefficients are calculated by minimizing

→ Type_0 (say)

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Plots for Plots for ηη coefficients coefficients

→ Without HO

With HO Ring 0 ←

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Weight Factors of Different Hadrons

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Snippets from our Snippets from our ππ+ + ntuplentuple

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2D plots of “Energy in ECAL” vs “Energy in HO” when true energy is less than 100 GeV(With π+ ntuple )

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