Overview of Soft QCD and diffractive physics at LHC E. Scapparone PLHC2012, June 5, 2012 - Soft QCD processes: inclusive and exclusive measurements; -

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Presentation transcript:

Overview of Soft QCD and diffractive physics at LHC E. Scapparone PLHC2012, June 5, Soft QCD processes: inclusive and exclusive measurements; - Strange mesons/baryons  the MC tuning; - The inelastic cross section; - Diffraction (from scintillators to calorimetry); -A lot of results from : not a comprehensive review; 1

Inclusive production 2

Phys. Lett. B688 (2010) 21 dN/d  dN/dp t Nice agreement between experiments..(MB&UE WG) |  |<0.5 |  |<1 |  |<0.5 EPJ C68 (2010) 345 3

EPJ C68 (2010), 89 EPJ C68 (2010), 345 Relative increase in dN ch /d ..but the comparison with MCs is another story… but.. 4

The forward region  LHCb The models (default or tuned) underestimated the charged particle production ( as in the central region) EPJ C72 (2012) 1947 VErtex LOcator -2.5 <  < -2 or 2 <  < 4.5 N > 1 in the 2 <  < 4.5 region At least: 1 track in 2 <  < 4.5 (asimmetry) with p t > 1 GeV/c Not forward enough? No diffr Artefact of the event selection for the hard events 5

√s= 7 TeV p t >40 MeV/c N ch ≥ 1 Sherpa by T. Gleisberg et al, JHEP, 0902:007 (2009) T2 GEM detector (13.5 m from IP) R. Orava, at “Exclusive and diffractive processes in high energy proton-proton and nucleus-nucleus collisions, (2012)” Europhysics Lett. 98 (2012) <  < 6.4 TOTEM (5.3 <  < 6.4) 6

Event transverse sphericity S T = 2 2 /( ), with 1, 2 eigenvalues of the tensor It’s not just a question of rate, charged multiplicity and p t : events are more spherical, than in MC. Most of the discrepancy comes from hard events. 7

R. Field, NW-Argonne Higgs Workshop, Chicago May 16, 2012 R. Fi NSD = ND + DD R. Fi INEL = NSD + SD Inclusive measurement summary: - a wide  interval covered at LHC, the region 4 <  < 5.4 to be filled by TOTEM T1; - good agreement between the experiments in the overlapping regions; - default tunes cannot reproduce the data; few tuning do their job better, although not perfectly (Pythia Z1) yet. - But what about the single hadron (i.e. different quark) tuning ? The search for the ideal tuning (= ) ongoing:  The LPCC MB&UE Working Group has suggested several MB&UE “Common Plots” the all the LHC groups can produce and compare with each other. 8

Exclusive production 9

s-quark: soft events, but their modelling is a hard job….. CMS PAS FSQ Pythia8 4C out for K/  Pythia D6T too hard Pythia 6 Z2 out 10

Several tunes were tested, among them PYTHIA Z2, Perugia 2011 and Perugia 0 tunes. These tunes were several times to an order of magnitude below the measured multi-strange spectra and yields (up to a factor 4 for Ξ ±, 15 for Ω ± ). Experimental data to MC (PYTHIA Perugia 2011) comparison Pythia Perugia 2011 Phys. Lett. B710 (2012) 557 DATA   /   =1.15 ±0.20±0.12 PYTHIA/Perugia PYTHIA/Perugia PYTHIA/ATLAS-CSC 1.05 PYTHIA/D6T 1.04 PHOJET 1.08 (ss,sss)  ,  Phys. Lett. B 712(2012) 309 Perugia-0, Perugia-11 and D6T tunes systematically underestimate this ratio, while PHOJET, ATLAS-CSC ~ OK 11

BUT At the moment a large abundance of tunings ( Z1, Z2, Z2f, D6T, Perugia 0, Perugia 11,ATLAS CSC, C4,4Cf,…). Most of them reproduce at least few observables, none of them reproduce all the observables. A big effort ongoing…... A difficult task. Moreover “yes but you have to include diffraction too, that is difficult to be tuned”….so, let’s give a look ! - PYTHIA Z1/Z1C does not describe correctly the p T distributions of heavy particles (MC too soft); - PYTHIA Z1 could give problems with LEP data; See the talk by R. St. Andrews, Scotland, August 25, Why tuning is a so difficult task: -Tuning has to work both for Minimum Bias(MB) and Underlying Events(UE); -A lot of different mechanisms at work; -It’s easy to modify a given parameter to reproduce an observable; it’s difficult to find a single tuning for LEP, CDF, LHC data and for the different LHC energies…. Any hope to reproduce the s quark at LHC ?  Z1/Z1C tunings 12

..and now diffraction ! DiJet Diffraction   probes the quark content of the Pomeron W,Z Diffraction   W,Z LRG SD   Single diffraction LRG SD   Single diffraction   LRG DD Double diffraction LRG CD(DPE)   Central diffraction 13

- Going from experimental observables to physics quantities requires MC  results often model dependent; -Diffraction physics requires low pile up runs; -Experimental challenge: most of the proton excitation remains into the beam pipe; -Smooth transition from DD to Non Diffractive (ND); -Small contribution from CD (DPE): modelling not trivial; Two tecniques: - beam proton tagging or (requires roman pots, limited  ) - large rapidity GAP (widely used) 14 Diffractive processes are a relevant fraction of the total cross section  tot  their understanding is mandatory for a full MB and UE modeling but

The INEL cross section 15

 e -  > 5 x  =M x 2 /s  M X > 15.7 GeV MBTS(Minimum Bias Trigger Scintillator) ±3.6 m from the IP, 2.1 < |  < 3.8 intact p:  eV  X system:  X    ≤  MC generators predict < 1% of the ND process pass the single-sided event selection, whereas 27–41% of the SD and DD processes pass the single-sided selection. sensitive to the relative fraction of diffractive events R ss = N SS /All. Single sided event ratio R ss = N SS /All The first commandment: constrain the diffraction Nature Comm. 2 (2011) R ss = (10.02± 0.03(stat) ± (sys.))% f D =(  SD +  DD +  CD )/  inel =(26.9 )%

MC rescaling: Pythia 8 + the Donnachie and Landshoff tuning (DL) is the ATLAS Ref. model: F D (DL)=26.9 % Going from  ∙   to the full range   ∙    = (87±10)%, ranging from - 79% (Ryskin et al., EPJ C71(2011) 1617) - 96% (Phojet) Central value by Donnachie and Landshoff(DL ), d  SD /d      ’  GeV/c and  t  ’t.  inel  ±  stat  ±  lumi  mb ( N-N back ) ∙ (1-f  )  trig ∙ L  ∙  sel  inel  ∙     ±  stat  ±  lumi  mb Beam gas events Nature Comm. 2 (2011)

Interaction point TPC  =  69.1 ± 2.4 (stat) ± 6.9 (model) ) mb (1) ATLAS-CMS/ALICE results agree if the same model is used to extract  (ATLAS use the DL model, ALICE model has a 1/M x steeper scaling)  =  64.5 ± 1.1(sys) ± 1.5 (model) ± 2.6 (lumi)) mb (2) Consider the trigger made of V0A.and.V0C (V0-and)   by VdM scan. Then V0-and/inel by SD and DD tuned MC  =( ± 7 TeV Preliminary ALICE result :  72.7 ± 1.1 (model) ± 5.1 (lumi)) 7 TeV arXiv: (1) Nature Comm. 2 (2011) 463 (2) CMS PAS QCD (3) EPL 96 (2011)   INEL ~ (70 ± 5) mb at √s=7 TeV  = (73.5± 0.5 (stat) (sys) mb (3)

 SD /  Inel = ± (sys)  SD /  Inel = ± 0.054(sys)  SD /  Inel = ± (sys)  DD /  Inel = ± (sys)  DD /  Inel = ± 0.052(sys)  DD /  Inel = ± (sys) √s = 0.9 TeV √s = 2.76 TeV √s = 7 TeV Measure N 1 arm trigger /N 2 arm trigger  SD  Prob. SD triggered as 1 arm, 2 arm  NSD  Prob. NSD triggered as 1 arm, 2 arm Vary  SD /  NSD to reproduce exp data  SD fraction fixed  V0-L V0-R SPD Events with  >3  DD Phytia overestimates PHOJET underestimates DD Can be used to tune DD fraction in MC (~8% at 7 TeV)  DD fraction fixed MC tuning of  SD,  DD 19

Understanding diffraction…. …the advantage of the calorimetry. 20

CMS-FWD LRG PYTHIA D6T overestimates SD; spectrum too soft. PHOJET underestimates SD, but agrees in the higher part CMS (forward work) E(HF-minus) < 8 GeV E(HF-plus) < 8 GeV Hadronic Forward calorimeters 21

Analysis based on: EMCAL, Fcal,  region considered -4.9 <  < 4.9, An  slice is active when ( track with P t > 200 MeV OR at least 1 calorimeter cell fired) ND   F ~ 0 Diffractive events: large  F Forward gap: starting from the  edge(±4.9), select the largest consecutive set of empty slices  F = 0 Eur. Phys. Jour. C72(2012)1926 Rapidity gap cross section  F = 3 Intact p (√s= 7 TeV)   =8.9  F  ln  22

Pythia 8: agreement at low and high  F PHOJET: agreement at intermediate  F PYTHIA  IN overall overestimate or just right DD decreases in PHOJET ? ND dominates this region, due to fluctuations: with  F DD decreases too much at large  F in PHOJET, rise not reproduced (SD+DD) dynamics Eur. Phys. Jour. C72(2012)

 ~ - ln  ln M x 2 /s Previous measurement from MBST Comparing the cross section at  ∙    and at  ∙   ATLAS-TOTEM Pythia ~ 6 mb KMR (Ryskin) ~ 12 mb The contribution to the  inel from  ∙   larger than predicted by most models More on  inel 24

Search for diffraction with a hard scale (signature: no hadronic activity in a wide  range) Trigger on E t > 6 GeV. Jets with P t > 20 GeV and -4.4 <  < 4.4. L = 2.7 nb -1 Particle flow object ( particle candidates obtained by combining tracking + calorimetry with  min > - 3,  max 1.9  unit in HF, results presented as a function of LRG    (pp  ppX) ~ F jj x F jj D x  (ab  jj)   SD /  ND = F jj D / F jj exp known Study of diffractive structure function: Diffractive events with a hard parton-parton scattering  25

Diffraction at HERA Two step process: Pomeron emission+ Hard scattering  ~ F jj x F jj D x  (ab  jj) ( hard scattering ) dPDF Diffraction at CDF Factorization broken: soft interaction/rescattering fill the rapidity gap:   At LHC RGS prediction 5-25 % LRG PRL (2000) Factor 10 26

PYTHIA/POMPYT: Same diffractive parton distribution, but different pomeron flux { Data: includes p excited into low mass undetected in the forward region; POMPYT: does not include RGS, but the dPDF includes a p dissociative contribution; RGS upper limit: data/POMPYT = (0.21±0.07) -MC not including diffraction ( PYTHIA 8, Z2) cannot reproduce data at low -Pythia 8 (SD + DD) is not enough; same dPDF than POMPYT/POMWIG, but different IP flux; - POMPYT/POMPYT (SD) ( ) needed at low x, but their normalization higher at low -RGS(Rapity Gap Survival):     CMS PAS –FWD

One central and isolated lepton (  25 GeV, pt miss > 30 GeV: 32,000 ev HF+ or HF- with no energy (1.9 gap): ~ 300 ev  ~ 1% Select events with no energy in one side: Lepton and the gap in the same hemisphere   lept >0 Lepton and the gap in opposite hemisphere   lept <0 Asimmetry (not reproduced by Pythia): dPDF smaller x wrt PDF  produced W boosted in the direction of the parton with the Largest x  opposite to the gap Best fit diffraction component: (50.0 ±9.3 (stat.) ± 4.2 (syst.)) % W with LRG fraction: (1.46 ± 0.09(stat)±0.38(syst.))% Diffractively produced W W,Z Diffraction W,Z LRG 28

Central exclusive production :  search CDF:  (E T >2.5 GeV, |  |<1) =(2.48 (stat) (sys))pb CMS  (E T >5.5 GeV, |  |<2.5) < 1.3 pb (95% C.L.)  DATA /  MC : Related to Higgs production M inv > 11.5 GeV, p T > 4 GeV and |  < 2.1, DY cut :  vertex separated > 2mm from any additional tracks Ultra peripheral Collisions (UPC): ongoing analysis for heavy meson production in Pb-Pb collisions (J/ ,  ): access to the the nuclear gluon structure function,  J/ ,   |x· g(x,q 2 )| 2 J/  production allows the measurement of the gluon shadowing in the nucleus

Conclusions -Impressive amount of work from the LHC experiments on soft QCD/diffractive physics; -In general good agreement between experimental results; -A MC tuning, reproducing simultaneously all the observables still missing. Strange hadron production modeling requires more work; -Inelastic cross section measured: (70 ± 5) mb at √s=7 TeV: results are model dependent; -Diffraction process study shows significant advance: few of them nicely constrained (SD ~ 20%, DD ~ %), CD still missing; -Calorimetry is performing nicely in the forward physics, providing exciting results; -A lot of new results coming; 30

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