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SyueWeiLiWgammaNLOCrossSection
(2011-06-16,
SyueWeiLi
)
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Wgamma NLO Cross Section
Madgraph
Baur Wgamma NLO
MCFM
Theoretical Cross Section (Selection I)
LO Cross Section
NLO Cross Section
k-factor
Cross Section for MC sample (Selection II)
LO Cross Section
NLO Cross Section
k-factor
Cross Section for Offline Selection for Electron Channel (Selection III)
LO Cross Section
NLO Cross Section
k-factor for Selection
Cross Section for Offline Selection for Muon Channel (Selection IV)
LO Cross Section
NLO Cross Section
k-factor for Selection
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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