Peter Skands Theoretical Physics, CERN / Fermilab Underlying-Event Models in Herwig and Pythia Low-x Meeting, July 2008, Crete.

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Peter Skands Theoretical Physics, CERN / Fermilab Underlying-Event Models in Herwig and Pythia Low-x Meeting, July 2008, Crete

Peter Skands Underlying Event in Herwig and Pythia - 2 Why study UE/Min-Bias? ►Why study Min-Bias and Underlying Event? Solving QCD requires compromise Construct and constrain models (~ sets of compromises)  precision knowledge + constrained pheno models ►Feedback to high-p T physics Reliable correction procedures Without reliable models, reliable extrapolations are hard to hope for Disclaimer: no “theory” of UE. All I can do is show which features are in currently used MC models (Herwig/Pythia). See also talks by E. Avsar and L. Lönnblad

Peter Skands Underlying Event in Herwig and Pythia - 3 Classic Example: Number of tracks 540 GeV, single pp, charged multiplicity in minimum-bias events Simple physics models ~ Poisson Can ‘tune’ to get average right, but much too small fluctuations  inadequate physics model More Physics: Multiple interactions + impact-parameter dependence Moral (will return to the models later) : 1)It is not possible to ‘tune’ anything better than the underlying physics model allows 2)Failure of a physically motivated model usually points to more, interesting physics

Peter Skands Underlying Event in Herwig and Pythia - 4 Traditional Event Generators ►Basic aim: improve lowest order perturbation theory by including leading corrections  exclusive event samples 1. sequential resonance decays 2. bremsstrahlung 3. underlying event 4. hadronization 5. hadron (and τ ) decays

Peter Skands Underlying Event in Herwig and Pythia - 5 ►Domain of fixed order and parton shower calculations: hard parton-parton scattering  (normally 2  2 in MC) + bremsstrahlung associated with it  2  n ► But hadrons are not elementary ► + QCD diverges at low p T ►  multiple perturbative parton-parton collisions should occur ► Normally omitted in fixed-order / parton shower expansions ( ~ higher twists / powers) e.g. 4  4, 3  3, 3  2 Additional Sources of Particle Production QFQF QFQF … 2222 IS R FS R 2222 IS R FS R Note: Can take Q F >> Λ QCD

Peter Skands Underlying Event in Herwig and Pythia - 6 ► + Remnants from the incoming beams ► + additional (non-perturbative / collective) phenomena? Bose-Einstein Correlations Non-perturbative gluon exchanges / colour reconnections ? String-string interactions / collective multi-string effects ? Interactions with “background” vacuum / with remnants / with active medium? ► Domain of fixed order and parton shower calculations: hard parton-parton scattering  (normally 2  2 in MC) + bremsstrahlung associated with it  2  n Additional Sources of Particle Production These are need-to-know issues for infrared sensitive quantities (e.g., multiplicity) + Stuff at Q F ~ Λ QCD

Peter Skands Underlying Event in Herwig and Pythia - 7 Naming Conventions ►Many nomenclatures being used. Not without ambiguity. I use: Q cut 2222 IS R FS R 2222 IS R FS R Primary Interaction (~ trigger) Underlying Event Beam Remnants Note: each is colored  Not possible to separate clearly at hadron level Some freedom in how much particle production is ascribed to each: “hard” vs “soft” models … … … See also Tevatron-for-LHC Report of the QCD Working Group, hep-ph/ Inelastic, non-diffractive

Peter Skands Underlying Event in Herwig and Pythia - 8 Why Perturbative MPI? ►Analogue: Resummation of multiple bremsstrahlung emissions Divergent σ for one emission (X + jet, fixed-order)  Finite σ for divergent number of jets (X + jets, infinite-order)  N(jets) rendered finite by finite perturbative resolution = parton shower cutoff ►(Resummation of) Multiple Perturbative Interactions Divergent σ for one interaction (fixed-order)  Finite σ for divergent number of interactions (infinite-order)  N(jets) rendered finite by finite perturbative resolution Saturation? Current models need MPI IR cutoff > PS IR cutoff = color-screening cutoff (E cm -dependent, but large uncert) Bahr, Butterworth, Seymour: arXiv: [hep-ph]

Peter Skands Underlying Event in Herwig and Pythia - 9 Why Perturbative MPI? ►+ Experimental investigations (AFS, CDF) Find pairwise balanced minijets, Evidence for “lumpy” components in “transverse” regions But that overview should be given by an experimentalist ►Here will focus on Given that these are the models used by Tevatron and LHC experiments (and for pp at RHIC), what are their properties? What are they missing? ►Especially in low-x context  discussion session NB: Herwig: no MPI. Here will talk about Jimmy/Herwig++

Peter Skands Underlying Event in Herwig and Pythia - 10 ►The interaction cross section … is an inclusive number. ►… so an event with n interactions … … counts n times in σ 2j but only once in σ tot How many? With constant α s, neglecting x integrals Poisson only exact if the individual interactions are completely independent, so will be modified in real life  Herwig starts directly from Poisson  n, but includes vetos if (E,p) violated.  Pythia uses a transverse-momentum ordered Sudakov formalism, interleaved with the shower evolution ~ resummation. (E,p) explicitly conserved at each step.

Peter Skands Underlying Event in Herwig and Pythia - 11 How many? ►Probability distribution of the number of Multiple Interactions Not necessary to believe in these particular numbers. But good to know this is what is obtained with out- of-the-box MC models DW = 6.8 S1 = 2.4 This is min-bias; larger for UE. Buttar et al., Les Houches SMH Proceedings (2007) arXiv: [hep-ph] More plots collected at

Peter Skands Underlying Event in Herwig and Pythia - 12 Different Cocktails? ►Observed charged particle multiplicity Moral: vastly different cocktails can give similar answers (Apologies - data not on here yet) Buttar et al., Les Houches SMH Proceedings (2007) arXiv: [hep-ph] More plots collected at

Peter Skands Underlying Event in Herwig and Pythia - 13 Impact Parameter ►Impact parameter: central vs. peripheral collisions All models currently assume f(x,b) = f(x) g(b)  Obviously not the final word. ►Large fluctuations  g(b) needs to be “lumpy” Large difference between peripheral and central μ ep = 0.7 GeV 2  μ = 1.5 GeV 2 Core size a 2 /a 1 = 0.5 Contains fraction β = 0.4 Herwig: EM form factor, but width rescaled to smaller radius Pythia: default: double gaussian: “hard core” (valence lumps?) “No” UE in peripheral collisions (low multiplicity) “Saturated” UE in central collisions (high multiplicity) “Jet pedestal” effect

Peter Skands Underlying Event in Herwig and Pythia - 14 Multi-parton pdfs Snapshot of proton: re-use 1-parton inclusive f(x) Subsequently impose (E,p) cons by vetoing events that violate it. 1-parton inclusive f(x) = pdf for “trigger” scattering Multi-parton pdfs explicitly constructed, respecting flavour and momentum sum rules quarks gluons Herwig Pythia

Peter Skands Underlying Event in Herwig and Pythia - 15 Interleaved Evolution Sjöstrand, PS; JHEP03(2004)053, EPJC39(2005)129 multiparton PDFs derived from sum rules Beam remnants Fermi motion / primordial k T Fixed order Matrix elements parton shower (matched to further matrix elements) perturbative “intertwining”? Pythia

Peter Skands Underlying Event in Herwig and Pythia - 16 The Underlying Event and Colour ►The colour flow determines the hadronizing string topology Each MPI, even when soft, is a color spark Final distributions crucially depend on color space

Peter Skands Underlying Event in Herwig and Pythia - 17 The Underlying Event and Colour ►The colour flow determines the hadronizing string topology Each MPI, even when soft, is a color spark Final distributions crucially depend on color space

Peter Skands Underlying Event in Herwig and Pythia - 18 Baryonic String Topologies ►Original Lund string: leading-color (triplet-antitriplet) connections  “Mesonic” description Baryon number violation (or a resolved baryon number in your beam)  explicit epsilon tensor in color space. Then what? Sjöstrand & PS : Nucl.Phys.B659(2003)243, JHEP03(2004)053 String junctions ►Perturbative Triplets  String endpoints ►Perturbative Octets  Transverse kinks ►Perturbative Epsilon tensors  String junctions Pythia

Peter Skands Underlying Event in Herwig and Pythia - 19 Baryonic String Topologies ►Lattice simulation of mesonic and baryonic configurations Simulation from D. B. Leinweber, hep-lat/ The manner in which QCD vacuum fluctuations are expelled from the interior region of a baryon […]. The surface plot illustrates the reduction of the vacuum action density in a plane passing through the centers of the quarks. The vector field illustrates the gradient of this reduction. The positions in space where the vacuum action is maximally expelled from the interior of the proton are also illustrated, exposing the presence of flux tubes. A key point of interest is the distance at which the flux-tube formation occurs. […] indicates that the transition to flux-tube formation occurs when the distance of the quarks from the centre of the triangle ( ) is greater than 0.5 fm. The average inter-quark distance ( ) is also indicated. Again, the diameter of the flux tubes remains approximately constant as the quarks move to large separations. As it costs energy to expel the vacuum field fluctuations, a linear confinement potential is felt between quarks in baryons as well as mesons. [from ]

Peter Skands Underlying Event in Herwig and Pythia - 20  Baryon Number Transport Λ/Λbar vs η At Generator- Level Λ/Λbar vs η With Fiducial Cuts ►Observable consequence plots collected at

Peter Skands Underlying Event in Herwig and Pythia - 21 Now Hadronize This Simulation from D. B. Leinweber, hep-lat/ gluon action density: 2.4 x 2.4 x 3.6 fm Anti-Triplet Triplet pbar beam remnant p beam remnant bbar from tbar decay b from t decay qbar from W q from W hadronization ? q from W

Peter Skands Underlying Event in Herwig and Pythia - 22 Underlying Event and Colour ►Not much was known about the colour correlations, so some “theoretically sensible” default values were chosen Rick Field (CDF) noted that the default model produced too soft charged- particle spectra. The same is seen at RHIC: For ‘Tune A’ etc, Rick noted that increased when he increased the colour correlation parameters But needed ~ 100% correlation. So far not explained Virtually all ‘tunes’ now used by the Tevatron and LHC experiments employ these more ‘extreme’ correlations What is their origin? Why are they needed? M. Heinz, nucl-ex/ ; nucl-ex/

Peter Skands Underlying Event in Herwig and Pythia - 23 ►Searched for at LEP Major source of W mass uncertainty Most aggressive scenarios excluded But effect still largely uncertain P reconnect ~ 10% ►Prompted by CDF data and Rick Field’s studies to reconsider. What do we know? Non-trivial initial QCD vacuum A lot more colour flowing around, not least in the UE String-string interactions? String coalescence? Collective hadronization effects? More prominent in hadron-hadron collisions? What (else) is RHIC, Tevatron telling us? Implications for precision measurements:Top mass? LHC? Normal WW Reconnected WW OPAL, Phys.Lett.B453(1999)153 & OPAL, hep-ex Sjöstrand, Khoze, Phys.Rev.Lett.72(1994)28 & Z. Phys.C62(1994)281 + more … Colour Reconnection (example) Soft Vacuum Fields? String interactions? Size of effect < 1 GeV? Color Reconnections Existing models only for WW  a new toy model for all final states: colour annealing Attempts to minimize total area of strings in space-time (similar to Uppsala GAL) Improves description of minimum-bias collisions PS, Wicke EPJC52(2007)133 ; Preliminary finding Delta(mtop) ~ 0.5 GeV Now being studied by Tevatron top mass groups

Peter Skands Underlying Event in Herwig and Pythia - 24 Colour Annealing Sandhoff + PS, in Les Houches ’05 SMH Proceedings, hep-ph/ ►Toy model of (non-perturbative) color reconnections, applicable to any final state at hadronisation time, each string piece has a probability to interact with the vacuum / other strings: P reconnect = 1 – (1-χ) n  χ = strength parameter: fundamental reconnection probability (free parameter)  n = # of multiple interactions in current event ( ~ counts # of possible interactions) ►For the interacting string pieces: New string topology determined by annealing-like minimization of ‘Lambda measure’  Similar to area law for fundamental strings: Lambda ~ potential energy ~ string length ~ log(m) ~ N ►  good enough for order-of-magnitude

Peter Skands Underlying Event in Herwig and Pythia - 25 Evidence for String Interactions? ►Tevatron min-bias Only the models which include some minimization mechanism for the string potential give good fits Pythia With Fiducial Cuts At Generator- Level plots collected at

Peter Skands Underlying Event in Herwig and Pythia - 26Conclusion ►A Lot of Work remains …

Peter Skands Underlying Event in Herwig and Pythia - 27Questions ►Transverse hadron structure How important is the assumption f(x,b) = f(x) g(b) What observables could be used to improve transverse structure? ►How important are flavour correlations? Companion quarks, etc. Does it really matter? Experimental constraints on multi-parton pdfs? What are the analytical properties of interleaved evolution? Factorization? ►“Primordial kT” (~ 2 GeV of pT needed at start of DGLAP to reproduce Drell-Yan) Is it just a fudge parameter? Is this a low-x issue? Is it perturbative? Non-perturbative?

Peter Skands Underlying Event in Herwig and Pythia - 28 More Questions ►Correlations in the initial state Underlying event: small p T, small x ( although x/X can be large ) Infrared regulation of MPI (+ISR) evolution connected to saturation? Additional low-x / saturation physics required to describe final state? Diffractive topologies? ►Colour correlations in the final state MPI  color sparks  naïvely lots of strings spanning central region What does this colour field do? Collapse to string configuration dominated by colour flow from the “perturbative era”? or by “optimal” string configuration? Are (area-law-minimizing) string interactions important? Is this relevant to model (part of) diffractive topologies? What about baryon number transport?  Connections to heavy-ion programme

Peter Skands Underlying Event in Herwig and Pythia - 29 Multiple Interactions  Balancing Minijets ►Look for additional balancing jet pairs “under” the hard interaction. ►Several studies performed, most recently by Rick Field at CDF  ‘lumpiness’ in the underlying event. (Run I) angle between 2 ‘best-balancing’ pairs CDF, PRD 56 (1997) 3811