J.Bleibel, L.Bravina, E.Zabrodin

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Presentation transcript:

J.Bleibel, L.Bravina, E.Zabrodin http://www.is.mpg.de/en Basic features of pp interactions and RFT-based quark-gluon string model J.Bleibel, L.Bravina, E.Zabrodin http://www.is.mpg.de/en ICNFP´2016 (Kolynbari, Crete) 9.07.2016

PANIC 2008 November Outline Motivation. Scaling hypotheses and relations: Feynman scaling, extended longitudinal scaling, Koba-Nielsen-Olesen scaling Quark-gluon string model III. Multiplicity, rapidity and PT spectra Violation of FS and KNO scaling Particle freeze-out Forward-backward multiplicity correlations Conclusions 2

Hypothesis of Feynman scaling R. Feynman, PRL 23 (1969) 1415; also in ”Photon-hadron interactions” Basic assumption: scaling of inclusive spectra within the whole kinematically allowed region of xF (or c.m. y) In addition: existence of central area , where is assumed. In terms of rapidity

Consequences of Feynman scaling Logarithmic rise of the central rapidity region with energy Fragmentation regions are fixed Main contribution to mean multiplicity comes from the central area (5) Contribution from the fragmentation regions is energy independent (4) In the central area particle density does not depend on energy and rapidity

violation of Feynman scaling UA5 Collab., Phys. Rep. 154 (1987) 247 W. Busza, JPG 35 (2008) 044040 Violation of Feynman scaling, but ext. long. scaling holds?! Charged particle pseudorapidity density at η = 0 as a function of √s

Koba-nielsen-olesen (KNO) scaling Z.Koba, H.B.Nielsen, P.Olesen, NPB 40 (1972) 317 They claim that the multiplicity distributions are independent of energy except through the variable Experimental data: KNO scaling holds in hh collisions up to √s = 53 GeV (ISR)

Quark-Gluon String Model A.B. Kaidalov, K.A.Ter-Martirosyan, PLB 117 (1982) N.S.Amelin, L.V.Bravina, Sov.J.Nucl.Phys. 51 (1990) 133 N.S.Amelin, E.F.Staubo, L.P.Csernai, PRD 46 (1992) 4873 Quark-Gluon String Model At ultra-relativistic energies: multi-Pomeron scattering, single and double diffraction, and jets (hard Pomeron exchange) Gribov’s Reggeon Calculus + string phenomenology QGSM is similar to DPM, NEXUS, PHOJET, QGSJET

String Fragmentation: Field-feynman mechanism Decay of strings and particle production

Comparison with other RFT-based models GLMM: E.Gotsman et al., EPJC 57 (2008) 689 GLM: E.Gotsman, E.Levin, U.Maor, EPJC 71 (2011) 1553 KMR_1: M.Ryskin, A.Martin, V.Khoze, EPJC 54 (2008) 199 KMR_2: M.Ryskin et al., JPG 36 (2009) 093001 QGSJET_2: S.Ostapchenko, PRD 83 (2011) 014018 Agreement is good. Some deviations are present for DD cross section

Experimental data: UA5 Collaboration: G.Alner et al., Phys. Rep. 154 (1987) 247 UA1 Collaboration: G.Arnison et al., PLB 118 (1982) 167 C.Albajar et al., NPB 335 (1990) 261 CDF Collaboratio: F.Abe et al., PRL 61 (1988) 1818; PRD 41 (1990) R2330 E735 Collaboration: T.Alexopoulos et al., PRD 48 (1983) 984 ALICE Collaboration: K.Aamodt et al., EPJC 68 (2010) 89; EPJC 68 (2010) 345; PLB 693 (2010) 53 B.Abelev et al., EPJC 73 (2013) 2456 J.Adam et al., PLB 753 (2016) 319 CMS Collaboration: K.Khachatryan et al., JHEP 02 (2010) 041; PRL 105 (2010) 022002; PLB 751 (2015) 143 CMS + TOTEM: K.Khachatryan et al., EPJC 74 (2014) 3053 TOTEM Collaboration: G.Antchev et al., Europhys. Lett. 101 (2013) 21002 LHCb Collaboration: R.Aaij et al., JHEP 02 (2015) 129

Pt SPECTRA: model vs. Data Transverse momentum spectra J.Bleibel, L.Bravina, E.Z., PRD 93 (2016) 114012 Hard and soft components Description of PT spectra seems to be good

Pt SPECTRA: contributions of soft and hard components Hard and soft components from = 900 GeV up to 14 TeV

Rapidity SPECTRA: model vs. Data Inelastic collisions J.Bleibel, L.Bravina, E.Z., PRD 93 (2016) 114012 Description of pseudorapidity spectra also seems to be good

Rapidity SPECTRA: model vs. Data NSD collisions J.Bleibel, L.Bravina, E.Z., PRD 93 (2016) 114012 Description of pseudorapidity spectra also seems to be good

Fit to data: Logarithmic or power-law ? Data: CMS Collab., K.Khachatryan et al., PRL 105 (2010) 022002 Power-law: E.Levin, A.Rezaeian, PRD 82 (2010) 014022; L.McLerran, M.Praszalowicz, Acta Phys. Polon. B 41 (2010) 1917 No difference between the fits

Fit to data: Logarithmic or power-law ? It is impossible to distinguish between these two fits even at 14 TeV

Violation of ELS in a+a at LHC? J. Cleymans, J.Struempfer, L.Turko, PRC 78 (2008) 017901 s Statistical thermal model: ELS will be violated in A+A @ LHC. What about pp ?

Extended longitudinal scaling @ LHC J.Bleibel, L.Bravina, E.Z., PRD 93 (2016) 114012 QGSM: extended longitudinal scaling in pp collisions holds

Why Scaling holds in the model Short range correlations In string models both FS and ELS holds in the fragmentation regions

violation of KNO scaling E.M.Levin, M,G,Ryskin, Yad. Fiz. 19 (1974) 389 A.B.Kaidalov, K.A.Ter-Martirosyan, PLB 117 (1982) 247 UA5 Collaboration, Phys. Rep. 154 (1987) 247 N.S.Amelin, L.V.Bravina, Sov.J.Nucl.Phys. 51 (1990) 133 A.B.Kaidalov, M.G.Poghosyan, EPJC 67 (2010) 397 Charged-particle multiplicity distributions in the KNO variables in nondiffractive antiproton-proton collisions at √s = 546 GeV and 53 GeV √s

VIOLATION OF KNO SCALING AT LHC High-multiplicity tail is pushed up, whereas maximum of the distribution is shifted towards small values of z Enhancement of high multiplicities

VIOLATION OF KNO SCALING AT LHC At energies below 100 GeV different contributions overlap strongly, whereas at higher energies – more multi-string processes

Comparison with experimental data At midrapidity KNO scaling holds. With the rise of the rapidity interval the high PT tail of the distribution increases

Comparison with experimental data V. Zaccolo, NBI, PhD thsis All distributions seem to have a unique crossing point. No oscillations yet.

freeze-out of particles at LHC M.S. Nilsson, UiO, PhD thesis ± π K+ p Λ Mass hierarchy: heavier hadrons are frozen earlier

freeze-out of particles at LHC Early freeze-out of heavy particles

freeze-out of particles at LHC Second peak – because of short-lived resonances

Space-Momentum correlations In hydrodynamics such correlations arise due to collective flow, in string models – due to dynamics of string fragmentation

Forward-backward mult. correlations pp @ 20 GeV to 14 TeV The slope is almost linear; slope parameter b increases with rising energy Why? – see talk by L. Bravina 29

Summary and perspectives Feynman scaling at midrapidity is not observed yet Extended longitudinal scaling holds It would be interesting to check the ELS for pp collisions within the statistical thermal model KNO scaling is strongly violated at LHC The origin of the violation is traced to multi-string processes Long-range forward-backward correlations arise because of addition of different multi-chain diagrams with different average multiplicities

Back-up slides

A.B.Kaidalov

A.B.Kaidalov

Motivation: scaling behavior W. Busza, JPG 35 (2008) 044040 Predictions for LHC inelastic pp : Nch=60 ±10 (14TeV) Nch=49 ± 8 (5.5TeV) NSD pp : Nch=70 ± 8 (14 TeV) Nch=57 ± 7 (5.5TeV) Energy dependence of particle multiplicities

Motivation: Experimental Results W. Busza, JPG 35 (2008) 044040 Extrapolation of NSD pp data to LHC using ㏑√s scaling of the width and height of the distribution

Motivation: Experimental Results Extended longitudinal scaling W. Busza, JPG 35 (2008) 044040 e+e- Example of extended longitudinal scaling in different reactions

Quark-Gluon String Model Soft and hard eikonals AGK cutting rules number of cut soft and hard Pomerons => number of quark-gluon strings

Diagrams at intermediate energies (a) -- planar (b) -- cylindrical (c) – undeveloped cylinder (d) – quark rearrangement (e) – single diffraction of small mass (f) – single diffraction of large mass (g)-(i) – annihilation diagrams + double diffraction diagrams similar to (e),(f) Because of the different sets of diagrams for pp and anti-pp collisions (particularly, annihilation) there should be a difference in FB multiplicity correlations for these two reactions. 38

Forward-Backward multiplicity correlations pp 14 TeV 900 GeV 200 GeV 546 GeV 1800GeV <nB(nF)> = a+bnF is linear with increase of the slope b with energy due to Multi-chain diagrams Color exchange type of string excitation

Femtoscopy correlations

Femtoscopy correlations

Femtoscopy correlations

Quark-Gluon String Model Excitation of color neutral strings

Strong Sea-gull effect <pT(xF)> 900 GeV Sea-gull effect becomes more pronounced with energy