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     a) Definition of JET
     b) JETs characteristics
     c) Fragmentation
     d) Pseudorapidity, Azimuthal and Pt
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     a) Hard Scattering and Beam Remnant
     b) Multiple Interactions, Underlying Events  Pile-Up
     c) Jet Measurement
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     a) Cone Algorithm
     b) Kt Algorithm
     c) Energy Flow




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                                to the lifetimes and braching ratios for each unstable particle.
    according                                                            into                                                      –
                   % ¤ ¦ #      ¤ ( % ¤ © ¨  (
                    © $! @  )B  §)( ¦ %
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                                            . Phenomenological models are used.
                                                  : parton shower is transformed into the                       % © ¨ 
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                                              into colorless hadrons involving the creation of           ¤  ¨ (    (
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                                              of partons because color forces will organize them
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                                                                                                    !
                                                                                                    ¨      © B% ¤ ¦¨ (
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  Jets appear as showers of electromagnetic
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cluster if energy located in adjacent detector
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                     and neutrons.




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     The              of an hadron collision consist of a set
     of particles with four momento, pi, resulting from the                                                             X
     hard process, hadronization and decay of                                                        i pg hg f4e
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The definition of a jet is not unique and the                                    energy
and direction and
                             ¦    % (  
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                                   characteristic is influenced by many factors: parton
fragmentation, FSR, underlying events, detector response and by the jet algorithm
itself




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The                     components
consists of the outcoming two ’jets’
which come from a hard 2-to-2 parton
scattering which interact at short distance
with large momentum transfer.
The ¢   A ¤  ¡ ¢§
                 @ ¨   ¤    ¤% §!¨
                             £ ¦¤      is everything except the two outgoing hard scattered jets
and consist of:
- the beam-beam renmants
- ISR and FSR
- Secondary semi-hard interaction
Underlying events contribution must be removed from the jets before comparing to
QCD predictions. Precise jet measurements will require good modeling of the
underlying events.




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In additionto the hard 2-to-2 parton
scattering with transverse momentum
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PT(hard), sometimes there are
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            :a second, a third...softer
2-to-2 scattering that contribute particles
to the ‘underlying events’


                                     Due to the proton has 3 quarks, in each incoming
                                     beam particle may leave behind a beam remnant,
                                     which does not take part in the ISR or hard
                                     scattering process. If nothing else, the remnant
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                                     of event.
Finally,in high luminosity, it is possible to have severalcollision between beam
                                                  #  ¤ @ §#
                                                             
particles in one and the same beam crossing, ie,           events.




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  Jet algorithms are employed to map the observed (hadronic) final states
   in the data, onto jets. The motivating idea is that these jets are surrogates
  for the underlying energetic parton.

They make cluster (Clustering) based on - hadrons, Calorimeter
Cells,Towers etc., for nearness
   Nearness in angle = Cone Algorithm.

   Nearness in relative transverse
   momentum = Kt algorithm.

Recombination Scheme - The momentum
  addition rule of particles in a jet.                                    KT jet       Cone jet


Historically hadron collider use cone algorithms : easier calibration




    RQH $OJRULWKP , SDUW
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                                 into R
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                                 is added.                            §)( ¦ %
                                                                       @ ¢
                               - Cone iterated, until a        ET weigthed cone is
                                                      
                                 achieved the centroid of the energy depositions
                                 within the cone is aligned with the geometric axis.




                                                                                                  6
RQH $OJRULWKP ,, SDUW
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  § ¡ ¥ § ¡  £ ¡                                                       #
–   According with the granularity of
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     #© ¦    ¢
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                          a          d                                                       Tower Tower
–   A list of towers above a fixed ET
    is create, to be used as seeds
–
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                 are formed from an unbroken chain of                                            PreClus
                                                                                          PreClus       PreClus
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     ¢ ¦  !
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             : defining a centroid cone in Et
    weighted of the precluster and
    all towers with ET  threshold E0                                                         Cluster
    are incorporated into cluster                                                                         Cluster
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–   A new cluster center is calculated from the set
    of towers into the clustering




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A single particle may belong to two or more cones. A procedure must be included in
                                            )©© @    §( @¨¢#©  ¢ ¥¥©§# © 
                                                      % #          @  % %   ¨
the cone algorithm to                          .
Cones whose shared ET is larger than a fixed                                    !A¢DC
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fraction (f= 50-75%) of the energy cone are
                                                                ¦  §# %
                                                                    @
Otherwise, the shared particles are
                               
between the cones the shared particles are
assigned to the cone that is closer in space.




    E




                    Two jets                               Merged jet                     Lost jet




                                                                                                                    7
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¤ ¦ %¤ ¦           ¨ ¦ ¤ ¢                         :
the presence of soft radiation between
2 jets may cause a merging of the jets




 (¤©(1£$¥¢ ¨ ©$0©¢   ©§¥£¡ 
# ¦  ¦¤ ¨ )        ¨¦ ¤ ¢  
left: fails to reduce a seed because its
energy is split among several towers.
right: produces a seed because its
energy is more narrowly distribuited                                 B 4(9 A73 79 8§75 4(3 2
                                                                         5 @ 6                       B (9 73 (9 #3 5 2
                                                                                                       45 A @ 8 H
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     .W $OJRULWKP
 The KT algorithm combines particles aproximated by the ’towers’ of the
                                                  € Y`$w b7Y Y byxU$(v Q1©r`aih(ge` cd b`X VW UT¢ R$¥  P 7Q(£  ) P
                                                       X            d Xw ut s q p f aY  S  ¤ ¢ ¤ ¨
calorimeter, and pairs the



 –   Compute for each pair (i,j) and for each
     particle (i) the quantities:
                … ‘d’ “ “
       e †‰ ™     …  † ‡ ˆ ” ‰ ‡ ˆ $— g•
                                      ˜ –
        om
        ng                          f jg i k l
                                        h
 –   Find the minimum of {d_ij ,d_j} = dmin
 –   If dmin=d_i then it is called a jet and is
     removed from the list
 –   If dmin=d_ij removed precluster i and j form the list and replace them with a new
     merged particle ij to give a single jet by E-scheme: Eij=Ei+Ej and Pij=Pi+Pj
 –   Iterate until all particles are in jets
Every particle is assigned to a unique jet
                                                                       ‚                       $
                                                                                                ƒ
                                                                             A ¤  ¦  §¥% ¤ ¢DC ©
                                                                                       @ # A  A ¨   #!§!!¤
                                                                                                     „  
                                                                         ¤ D¥! DC  ¦ DC 1
                                                                        A  C  % ¤ ©               ¨ ©
requires looping many times over the towers




                                                                                                                               8

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Presentacion "Jet Reconstruction" IFAE, Barcelona, 2003, Thursday meetings

  • 1. -(7 5(&216758&7,21 &DUPHQ ,JOHVLDV 7KXUVGD 0HHWLQJ ,1'(; % $!!! © §¨ ¦§¥£ ¢  ¦ # ¤ © © ¤ ¦ © ¤ ¡ a) Definition of JET b) JETs characteristics c) Fragmentation d) Pseudorapidity, Azimuthal and Pt % 3© 0)' ¦ 2 1 ¤ ¦ ¨ ( ¡ a) Hard Scattering and Beam Remnant b) Multiple Interactions, Underlying Events Pile-Up c) Jet Measurement DB ¦ A 69$8¤© ¨ ¦ !!65 2 4 % C ¨ © @ 7 ¦ % ¤ © ¦ ¡ a) Cone Algorithm b) Kt Algorithm c) Energy Flow 1
  • 2. 2 to the lifetimes and braching ratios for each unstable particle. according into – % ¤ ¦ # ¤ ( % ¤ © ¨ ( © $! @ )B §)( ¦ % @ ¢ %! @! 0§# ¦ ¨ ( ¨ ( ¨ % ¤ ( ¡ DC # @§¢( ¦ © ¡ !! ( . Phenomenological models are used. : parton shower is transformed into the % © ¨ ¤(B – ¦ ¨ © B © ¦ @ ¤ 0¥% 8¥% !'¢¥© ¨ % ¢ ( © ¨ ¤© ¦ ¢% ¤( ( © ¨ ¤© ¦ ¢% ¤( . % ( # % ( ¤ ¨ )§¨§ ¦§( into colorless hadrons involving the creation of ¤ ¨ ( ( $§ ¡ ¤DC of partons because color forces will organize them : primary partons generate a shower – ! ¨ © B% ¤ ¦¨ ( #¥© 0)' (they can be seen as free particles). : p-p interaction produces fundamental objets: © A ( % ¤ @ ¤ – % ¨ ( §§ %¥!!# B % © ¨ ¨ ( ¡ ¨( §!D! @ ! ¦ ¤ C A ¨ ( ¨ ¤ ¢ ¦ ¦ !$ !( )UDJPHQWDWLRQ (such protons and neutrons) of and very few light neutral and charged( %¤© ¡ ¨¢ , a lesser extent © ( % ¤§ A jet constains % ¤© §# : tens of % © ¨ ( ¤B ¡ ¤ (DC @ jets gives information about them. so due to partons cannot be isoleted, % ¤ © @ A §§ ¨© 0¨§# §! !¤ ¥£¥% % ¨ ( © ¦% ¤ ¦ ( ¦ ¨ ( @ ¤ ¢ Jets are manifestations of scattered . are emitted which ! ¦ (DC @ ! @ © ¡ @ ( ¦ (§# % @ Group of energetic ! ! 0# % @ ¦ ¨ ( 7 2 ¦ -(7 'HILQLWLRQ RI
  • 3. -HW KDUDFWHULFV Jets appear as showers of electromagnetic and hadronic matter. They are observed as cluster if energy located in adjacent detector #© ¦ ¥¢ ¡ % ¨ Each jet is characterized by : £ ©¨¦ ¤¥£¡ § ¢ – a #! : mainly   9@ £ – a 1 8 ¨76542 ( % % £) ( ¨%¨$ ' % $ ) 3 ' 1 0 0 ' CA ! B B 0 mainly photons from decays F¨ – a : mainly KL 1 ¨£2 4£#¥£) ( ¨%¨$ 8 $ ( E ) D 0 ' and neutrons. 3VHXGRUDSLGLW D]LPXWKDO DQJOH 3W ¦ ( ¦ $¤ % @ ( The of an hadron collision consist of a set of particles with four momento, pi, resulting from the X hard process, hadronization and decay of i pg hg f4e short-lived partic. In the granularity calorim, Z pg g 4e i h f one only measured energy deposition Y 7 @ !! @ !§¥% ( # transverse energy Et in QIG P H R is the azimutal angle, is the polar S T U' angle, and is the transverse momentum . #¡ ¦ § §!¥§# VWG X # ( ¨ © % is interesting coord in proton colliders expands small angles in Y ` also the fact that is invariat under long boost) G !( ¦ % ¤ ( of an outgoing particle in Qca d b space. 3
  • 4. ,QLWLDO 3DUWRQ ! -HW ¦§¢ !!§¥!!! ¤ ¤ © # % ¨ ¨ © © ¦0§!! ¤ ¨ ( # ¤ The definition of a jet is not unique and the energy and direction and ¦ % (   ¥ !¨ ¥!DC ¡ characteristic is influenced by many factors: parton fragmentation, FSR, underlying events, detector response and by the jet algorithm itself +DUG 6FDWWHULQJ 8QGHUOLQJ (YHQWV ¦¥¤ ¢ ¦ ¦ !$ ¨( ¦ A ¨ ( The components consists of the outcoming two ’jets’ which come from a hard 2-to-2 parton scattering which interact at short distance with large momentum transfer. The ¢ A ¤ ¡ ¢§ @ ¨ ¤ ¤% §!¨ £ ¦¤ is everything except the two outgoing hard scattered jets and consist of: - the beam-beam renmants - ISR and FSR - Secondary semi-hard interaction Underlying events contribution must be removed from the jets before comparing to QCD predictions. Precise jet measurements will require good modeling of the underlying events. 4
  • 5. 0XOWLSOH ,QWHUDFWLRQV %HDP 5HPQDQWV 3LOH 8S In additionto the hard 2-to-2 parton scattering with transverse momentum # ¦ DC @ @ PT(hard), sometimes there are © ¢ §¤ ¤ ¦ ( ¨ ¦ :a second, a third...softer 2-to-2 scattering that contribute particles to the ‘underlying events’ Due to the proton has 3 quarks, in each incoming beam particle may leave behind a beam remnant, which does not take part in the ISR or hard scattering process. If nothing else, the remnant need to be reconstructed and connected to the rest of event. Finally,in high luminosity, it is possible to have severalcollision between beam # ¤ @ §# particles in one and the same beam crossing, ie, events. -(7 0($685(0(17 5
  • 6. -HW $OJRULWKPV Jet algorithms are employed to map the observed (hadronic) final states in the data, onto jets. The motivating idea is that these jets are surrogates for the underlying energetic parton. They make cluster (Clustering) based on - hadrons, Calorimeter Cells,Towers etc., for nearness Nearness in angle = Cone Algorithm. Nearness in relative transverse momentum = Kt algorithm. Recombination Scheme - The momentum addition rule of particles in a jet. KT jet Cone jet Historically hadron collider use cone algorithms : easier calibration RQH $OJRULWKP , SDUW
  • 7. $! ¤¤¢¦¦¤©¤¨¦¥¦£¤¢  # § § £ ¡   £ ¡ £ § ¡ T - Order all cells according to their ! - Use the cell with maximum ET in - a d space as a seed for a jet candidate - Make a cone of ¨ % ( !P ' 20G ( %5 ) 1) ' around the seed center (usually it takes 0.4 or 0.7) - In order decreasing of ET , include in the ’jet’ all cells into R - Recalculate the centroid of the jet after each new cell is added. §)( ¦ % @ ¢ - Cone iterated, until a ET weigthed cone is achieved the centroid of the energy depositions within the cone is aligned with the geometric axis. 6
  • 9. ©©¢¨$¦¦ ¦£ ¢  §¤¤ ¢¡   § ¡ ¥ § ¡ £ ¡ # – According with the granularity of the calorimeter it defines the #© ¦ ¢ % ¨ with x =0.1x0.1 a d Tower Tower – A list of towers above a fixed ET is create, to be used as seeds – ¢ ¦ !!¨ ' % ¨ % @ are formed from an unbroken chain of PreClus PreClus PreClus contiguous seed towers. They are grown into ¢ ¦ ! % ¨ % @ : defining a centroid cone in Et weighted of the precluster and all towers with ET threshold E0 Cluster are incorporated into cluster Cluster Cluster Jet – A new cluster center is calculated from the set of towers into the clustering 0HUJLQJ6SOLWLQJ 3UHVFULSWLRQ A single particle may belong to two or more cones. A procedure must be included in )©© @ §( @¨¢#© ¢ ¥¥©§# © % # @ % % ¨ the cone algorithm to . Cones whose shared ET is larger than a fixed !A¢DC ¨ fraction (f= 50-75%) of the energy cone are ¦ §# % @ Otherwise, the shared particles are between the cones the shared particles are assigned to the cone that is closer in space. E Two jets Merged jet Lost jet 7
  • 10. ,QIUDUHG DQG ROOLQHDU 6DIHW LQ S4' ©('$$£$#¢ !©¢ ©§¥£¡  ¤ ¦ %¤ ¦     ¨ ¦ ¤ ¢   : the presence of soft radiation between 2 jets may cause a merging of the jets (¤©(1£$¥¢ ¨ ©$0©¢ ©§¥£¡  # ¦ ¦¤ ¨ )     ¨¦ ¤ ¢   left: fails to reduce a seed because its energy is split among several towers. right: produces a seed because its energy is more narrowly distribuited B 4(9 A73 79 8§75 4(3 2 5 @ 6 B (9 73 (9 #3 5 2 45 A @ 8 H F 8A 3 5 CD E 8F E3 I C G .W $OJRULWKP The KT algorithm combines particles aproximated by the ’towers’ of the  € Y`$w b7Y Y byxU$(v Q1©r`aih(ge` cd b`X VW UT¢ R$¥  P 7Q(£  ) P X d Xw ut s q p f aY S ¤ ¢ ¤ ¨ calorimeter, and pairs the – Compute for each pair (i,j) and for each particle (i) the quantities: … ‘d’ “ “ e †‰ ™ …  † ‡ ˆ ” ‰ ‡ ˆ $— g• ˜ – om ng f jg i k l h – Find the minimum of {d_ij ,d_j} = dmin – If dmin=d_i then it is called a jet and is removed from the list – If dmin=d_ij removed precluster i and j form the list and replace them with a new merged particle ij to give a single jet by E-scheme: Eij=Ei+Ej and Pij=Pi+Pj – Iterate until all particles are in jets Every particle is assigned to a unique jet ‚ $ ƒ A ¤ ¦ §¥% ¤ ¢DC © @ # A A ¨ #!§!!¤ „ ¤ D¥! DC ¦ DC 1 A C % ¤ © ¨ © requires looping many times over the towers 8
  • 11. RQH YV .W DOJRULWKP (advantages disandvantages) ! £ ¨ ¥£¡    ¤ ¢  ¢ £ ¨   – easier calibration – theorically well behaved by design – overlapping jets need a – No overlapping No merging or split/merged step spliting needed – eficient in CPU time: average – more time consuming: Reco time for recon time for 1 GeV jet 0.7 ¡ 1000 GeV jet with Et cut 1 sec, ¡ sec without Et cut 1min ¡requiers a method to terminate clustering – neither infrared safe nor collinear safe – infrared and collinear safe by design – difficult to simulate in perturbat – can be applied in perturb calculations calculations £ ¦ was proposed as the theorically preferred algorithm for hadrons studies, although early studies would suggest that the presence of underlying event and multiple interaction would make Kt not suitable for pp collisions .Alternatively, improved cone-based jet algoritm have been developed ¤ ¥ B ¦ A 8§¤ )$ C ¨ © @ ( ¦ © ' ,PSURYHG RQH $OJRULWKP 0LG3RLQW This algorithm highly reduce the sensitivity to infrared and collinear sensitivity emissions. This was achieved by adding seed locations for trial cones between pairs of stable seed-based cones. It works as follow: – iterate cones starting at each seed tower – put seed in ¤ §¤ § ¦ © # ( - ) for each pair a d of stable cones whose centers pi and pj separated by less than 2R – iterate a cone starting at the midpoint pi+pj – split or merge overlapping cones. 4#54)('$%#© !§¨¦ 3 1 3 2 1 0 $ § © #40(C$ ¥GEC4A 9 1 #8 1 @1 §@7 H F D¦B@ 6$ 67 6 4#45 !' P8R4 R946 5IP 3 @ 3 Q 6 @ S Q Q§ I 6 1 9
  • 12. (QHUJ )ORZ RQFHSW #  ¡ ¡ § ¡ ¢ £ £ ¢ 0§( ¤ §(¨ ¢ DC © ! @ ¦ ¨ ( # ¤ A ¦ ¨ ¦ ¨ @ ( © ¦ D© ¤ ¤ ( C ¨ Combine ( to improve energy resolution for jet and ETMiss. Introduced first by LEP experiments . About ƒ Q 4 of jet energy carried by charged particles ( ,K ...) ¥ ¦¤ ¥ However jet algorithm makes no use of tracking information § §!DC DC #© @ C ¦ ¤ © ©!¨¢ ¤ § (¨ ¦ ¨ ¨ A For A ¨ ¤ ¦ charged particles, the ¢! ¨ DC © ! ¨ @ ( ¢ ¨ © ¨ ¨ is much smaller than the ¡ . In example, for the Central Barrel in ATLAS ( =0): a 8( 75232¦)$ '%# £$g© : 1 6 4 10( $ ! )¦ C ¦E4 § !B8A@ § ! § ©¡  FD 1$9 : ¨¦ where pT and E are in GeV. We can see, i.e © £   © for one ¨ ¦§ E resolution is 16 % while for PT is 1.3%. (QHUJ )ORZ2YHUODSSLQJ Basic Idea: The well measured particle momentum substitutes random fluctuation of energy in the calorimeter ¡ ¢!8¥  ¤ © § ¥!¨ ¨¢ ¦ ¦§¢ A ¨ ¤ ¦ ¤ ¦ @ © % ¡ Use tracker for charged and Calorimeter for neutrals. Must locate and remove charged calor. energy Simple idea but challenge to realize: build particle ID asociated with the track.Difficulties: high track multiplicity and coarse calorimeter granularity needs especially good segmentation to separate clusters and match extrapolated track correctly to some of them. ¡ ! ! ¤ ¦§¢ ¤ ( ¢#© A # # @ ¨ $¨ §!¤ !! ¤ ( @ ( ¦ ¤ of algorithm is limited by the ! ! 0# !!! % @ ¦ ¨ ( A ¨ ( B in the cell of the calorimeter. We need to know more about this effect and its influence in the analysis Typical multi-jet event : – 64% charged energy – 25% photons – 11% neutral hadron 10