Wgamma NLO Cross Section

Madgraph

  • Use MG_ME_V4.5.0 (http://madgraph.hep.uiuc.edu/)
  • Madgraph provides LO cross section
  • Madgraph does NOT have fragmentation photon
  • Selections I (for theoretical cross section):
    • no cut
  • Selections II (for MC sample):
    • no cut
  • Selections III (for offline selections for electron channel):
  • Selections IV (for offline selections for muon channel):
  • PDFs: CTEQ6L1
  • Factorization and renormalization scales:
    • : the maximum mass of among final states
    • : the index for running over jets and massless visible particles

Baur Wgamma NLO

  • Baur Wgamma NLO provides LO and NLO cross sections
  • Baur Wgamma NLO has fragmentation photon
  • Baur Wgamma NLO does NOT have FSR photon
  • Selections I (for theoretical cross section):
    • no cut
  • Selections II (for MC sample):
    • no cut
  • PDFs: CTEQ6L1 (LO); CTEQ66M (NLO)
  • Factorization and renormalization scales:

MCFM

  • Use MCFM 6.0
  • MCFM provides LO and NLO cross sections
  • MCFM has fragmentation photon
  • Selections I (for theoretical cross section):
    • no cut
  • Selections II (for MC sample):
    • no cut
  • Selections III (for offline selections for electron channel):
  • Selections IV (for offline selections for muon channel):
  • PDFs: CTEQ6L1 (LO); CTEQ66M (NLO)
  • Factorization and renormalization scales:

Theoretical Cross Section (Selection I)

LO Cross Section

  • Nice agreement between MCFM and Madgraph
  • The difference between MCFM and Baur Wgamma for photon PT < 50 GeV is reasonable → This is due to FSR contribution
  • The difference between MCFM and Baur Wgamma for photon PT > 50 GeV is about 5~10 % → This could be due to factorization and renormalization scales

NLO Cross Section

  • The difference between MCFM and Baur Wgamma for photon PT < 100 GeV is reasonable → This is due to FSR contribution
  • The difference between MCFM and Baur Wgamma for photon PT > 100 GeV is about 5~10 % → This could be due to factorization and renormalization scales

k-factor

Cross Section for MC sample (Selection II)

LO Cross Section

  • Nice agreement between MCFM and Madgraph
  • The difference between MCFM and Baur Wgamma for photon PT < 50 GeV is reasonable → This is due to FSR contribution
  • The difference between MCFM and Baur Wgamma for photon PT > 50 GeV is about 5~10 % → This could be due to factorization and renormalization scales

NLO Cross Section

  • The difference between MCFM and Baur Wgamma for photon PT < 100 GeV is reasonable → This is due to FSR contribution
  • The difference between MCFM and Baur Wgamma for photon PT > 100 GeV is about 5~10 % → This could be due to factorization and renormalization scales
  • Madgraph distributions are from Madgraph Wgamma + 0 Jet sample and scaled by k-factor as a function of photon PT
    • Cross section is from Madgraph
    • Photon PT, Eta, DR, and electron Eta distributions have nice agreement between MCFM and Madgraph
    • Electron PT and W PT distributions have hugh difference between MCFM and Madgraph
    • Can we simply use k-factor as a function of photon PT to propogate LO phase space to NLO phase space? Probably NO
  • In order to make correct MC NLO signal plots, it seems that we can not simply use Madgraph Wgamma+0Jet and k-factor as a function of photon PT.
  • We are trying two additional methods:
    • Method I (is labeled as Madgraph I):
      • Use Madgraph Wgamma + 0,1 Jet
      • The distributions are normalized to MCFM NLO cross section
      • Method I provides us good agreement in all distributions
    • Method II (is labeled as Madgraph II):
      • Use Madgraph Wgamma + 0,1 Jet
      • The distributions are normalized to MCFM LO cross section
      • Then, the distributions are scaled by k-factor as a function of photon PT
      • There is a kink for photon PT distribution at 40 GeV
      • The distributions have higher result than Method I
  • Does it mean that the phase space of Madgraph Wgamma + 0,1 Jet is closed to NLO Wgamma phase space?
  • Will jet matching change these distributions?

k-factor

Cross Section for Offline Selection for Electron Channel (Selection III)

LO Cross Section

  • Nice agreement between MCFM and Madgraph

NLO Cross Section

  • Madgraph distributions are from Madgraph Wgamma + 0 Jet sample and scaled by k-factor as a function of photon PT
    • ONLY Photon PT distribution has nice agreement between MCFM and Madgraph
    • Can we simply use k-factor as a function of photon PT to propogate LO phase space to NLO phase space? Certainly NO

  • We are trying two additional methods:
    • Method I (is labeled as Madgraph I):
      • Use Madgraph Wgamma + 0,1 Jet
      • The distributions are normalized to MCFM NLO cross section
      • Some of Madgraph distributions do not agree with MCFM result
    • Method II (is labeled as Madgraph II):
      • Use Madgraph Wgamma + 0,1 Jet
      • The distributions are normalized to MCFM LO cross section
      • Then, the distributions are scaled by k-factor as a function of photon PT
      • The distributions have higher result than Method I
  • Does it mean that the phase space of Madgraph Wgamma + 0,1 Jet is closed to NLO Wgamma phase space?
  • Will jet matching change these distributions?

k-factor for Selection

Cross Section for Offline Selection for Muon Channel (Selection IV)

LO Cross Section

NLO Cross Section

k-factor for Selection

-- SyueWeiLi - 06-Jun-2011

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Topic revision: r15 - 2011-06-16 - SyueWeiLi
 
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