Heavy Particles & Hard Jets: from ttbar at the Tevatron to SUSY at the LHC Peter Skands (Fermilab) with T. Plehn (Edinburgh & MPI Munich), D. Rainwater.

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Presentation transcript:

Heavy Particles & Hard Jets: from ttbar at the Tevatron to SUSY at the LHC Peter Skands (Fermilab) with T. Plehn (Edinburgh & MPI Munich), D. Rainwater (U Rochester), & T. Sjöstrand (CERN & Lund U), MC4LHC Workshop, CERN, July 2006

2 Approximations to QCD 1.Fixed order matrix elements: Truncated expansion in  S  Full intereference and helicity structure to given order.Full intereference and helicity structure to given order. Singularities appear as low-p T log divergences.Singularities appear as low-p T log divergences. Complexity increases rapidly with final state multiplicity  in practice limited to 2  5/6.Complexity increases rapidly with final state multiplicity  in practice limited to 2  5/6. 2.Parton Showers: infinite series in  S (but only singular terms = collinear approximation). Resums logs to all orders  excellent at low p T.Resums logs to all orders  excellent at low p T. Factorisation  Exponentiation  Arbitrary multiplicityFactorisation  Exponentiation  Arbitrary multiplicity Easy match to hadronisation modelsEasy match to hadronisation models Interference terms neglected + simplified helicity structure + ambiguous phase space  large uncertainties away from singular regions.Interference terms neglected + simplified helicity structure + ambiguous phase space  large uncertainties away from singular regions.

3 What’s what? Matrix Elements correct for ‘hard’ jetsMatrix Elements correct for ‘hard’ jets Parton Showers correct for ‘soft’ ones.Parton Showers correct for ‘soft’ ones. So what is ‘hard’ and what is ‘soft’? And to what extent is it realistically possible to construct and/or tune showers to describe hard radiation?And to what extent is it realistically possible to construct and/or tune showers to describe hard radiation?

4 Stability of PT at Tevatron & LHC Slide from Lynne Orre Top Mass Workshop ttbar

5 (S)MadGraph Numbers T = 600 GeV top sps1a 1) Extra 100 GeV jets are there ~ 25%-50% of the time! 2) Extra 50 GeV jets - ??? No control  We only know ~ a lot! LHC Rainwater, Plehn & PS : hep-ph/ hep-ph/

6 Pythia 6.3+ : p T -ordered showers p T -ordered showers: T. Sjöstrand & PS - Eur.Phys.J.C39:129,2005

7 ISR LHC, Higgs p T Pythia 6.3+ : p T -ordered showers FSR ALEPH, Aplanarity and out-of-plane p T ISR Tevatron, Drell-Yan p T T. Sjöstrand & PS Eur.Phys.J.C39:129,2005 I. Puljak et al, in preparation G. Rudolph (ALEPH, 2004) Sample tunes available as new subroutine: PYTUNE(ITUNE) thia/main75.f (for Pythia ) (incl. detailed comments on each tune)

8 To Quantify: Compare MadGraph (for ttbar, and SMadGraph for SUSY),Compare MadGraph (for ttbar, and SMadGraph for SUSY), with 0, 1, and 2 explicit additional jets to: 5 different shower approximations (Pythia):5 different shower approximations (Pythia): New in 6.3 NB: Renormalisation scale in p T -ordred showers also varied, between p T /2 and 3p T PARP(67) ∞∞ =4 =1 –‘Wimpy Q 2 -ordered’ (PHASE SPACE LIMIT < Q F ) –‘Power Q 2 -ordered’ (PHASE SPACE LIMIT = s) –‘Tune A’ (Q 2 -ordered) (PHASE SPACE LIMIT ~ Q F ) –‘Wimpy p T -ordered’ (PHASE SPACE LIMIT = Q F ) –‘Power p T -ordered’ (PHASE SPACE LIMIT = s) Rainwater, Plehn & PS : hep-ph/ hep-ph/

9 ttbar + Tevatron SCALES [GeV] s = (2000) 2 Q 2 Hard ~ (175) 2 50 < p T,jet < 250  RATIOS Q 2 H /s = (0.1) 2 1/4 < p T / Q H < 2 Process characterized by: Threshold production (mass large compared to s) A 50-GeV jet is reasonably hard, in comparison with hard scale ~ top mass

10 No K-factorNLO K-factor ttbar + Tevatron Hard tails: Power Showers (solid green & blue) surprisingly good (naively expect collinear approximation to be worse!) Wimpy Showers (dashed) drop rapidly around top mass. Soft peak: logs ~ mtop/6 ~ 30 GeV  fixed order still good for 50 GeV jets (did not look explicitly below 50 GeV yet) SCALES [GeV] s = (2000) 2 Q 2 Hard ~ (175) 2 50 < p T,jet < 250 RATIOS Q 2 H /s = (0.1) 2 1/4 < p T / Q H < 2

11 ttbar + LHC SCALES [GeV] s = (14000) 2 Q 2 Hard ~ (175+…) 2 50 < p T,jet < 450 RATIOS: Q 2 H /s = (0.02) 2 1/5 < p T / Q H < 2.5 Process characterized by: Mass scale is small compared to s A 50-GeV jet is still hard, in comparison with hard scale ~ top mass, but is now soft compared with s.

12 ttbar + LHC Hard tails: More phase space (+ gluons)  more radiation. Power Showers still reasonable (but large uncertainty!) Wimpy Showers (dashed) drop catastrophically around top mass. Soft peak: logs slightly larger (scale larger than mtop, since not threshold dominated here)  but fixed order still reasonable for 50 GeV jets. SCALES [GeV] s = (14000) 2 Q 2 Hard ~ (175+…) 2 50 < p T,jet < 450 RATIOS Q 2 H /s = (0.02) 2 1/5 < p T / Q H < 2.5 NLO K-factor

13 SUSY + LHC SCALES [GeV] s = (14000) 2 Q 2 Hard ~ (600) 2 50 < p T,jet < 450 RATIOS Q 2 H /s = (0.05) 2 1/10 < p T / Q H < 1 Process characterized by: Mass scale is again large compared to s But a 50-GeV jet is now soft, in comparison with hard scale ~ SUSY mass. (SPS1a  m gluino =600GeV)

14 NLO K-factor SUSY + LHC Hard tails: Still a lot of radiation (p T spectra have moderate slope) Parton showers less uncertain, due to higher signal mass scale. Soft peak: fixed order breaks down for ~ 100 GeV jets. Reconfirmed by parton showers  universal limit below 100 GeV. SCALES [GeV] s = (14000) 2 Q 2 Hard ~ (600) 2 50 < p T,jet < 450 RATIOS Q 2 H /s = (0.05) 2 1/10 < p T / Q H < 1 No description is perfect everywhere!  To improve, go to ME/PS matching (CKKW / / …)

15 p T of hard system (Equivalent to p T,Z for Drell-Yan)  Resummation necessary Bulk of cross section sits in peak sensitive to multiple emissions. ttbar + 1 LHC p T of (ttbar) system ~g~g + 1 LHC p T of (~g~g) system

16 Conclusions SUSY-MadGraph Comparisons to PYTHIA Q 2 - and p T 2 - ordered showersNew illustrations of old wisdom:SUSY-MadGraph Comparisons to PYTHIA Q 2 - and p T 2 - ordered showers  New illustrations of old wisdom: –Hard jets –Hard jets (= hard in comparison with signal scale) Parton showers can produce realistic rates They can also produce completely wrong rates Use matrix elements with explicit jets when possible –Soft jets –Soft jets (= soft in comparison with signal process, but still e.g. 100 GeV for SPS1a) fixed order not reliable, due to large logarithms from QCD singularities  use resummation / parton showers.

17 Conclusions

18 Collider Energy Scales HARD SCALES: s : collider energy pT,jet : extra activity Q X : signal scale (ttbar) m X : large rest masses SOFT SCALES:  : decay widths m p : beam mass  QCD : hadronisation m i : small rest masses + “ARBITRARY” SCALES: Q F, Q R : Factorisation & Renormalisation ( ^ s, ^ m 2 ?,... ) p 2 ? ; j e t m 2 p m 2 p Q 2 X s

19 Hard or Soft? Handwavingly, leading logs are: So, very roughly, logs become large for jet p T around 1/6 of the hard scale.So, very roughly, logs become large for jet p T around 1/6 of the hard scale. A handwaving argument Quantify: what is a soft jet? ® s l og 2 ( Q 2 F = p 2 ? ; j e t ) ! O ( 1 ) f or Q F p ? ; j e t » 6

20 More SUSY: ~u L ~u L ME Divergence much milder than for ~g~g ! Possible cause: qq-initiated valence-dominated initial state  less radiation.

21 More SUSY: ~u L ~u L * Other sea-dominated initial states exhibit same behaviour as ~g~g