Monte Carlo generators and the CCFM equation

Hannes Jung; Leif Lönnblad

Monte Carlo generators and the CCFM equation

Forskningsoutput: Konferensbidrag › Konferenspaper, ej i proceeding/ej förlagsutgivet › Peer review

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We discuss three implementations of the CCFM evolution equations in event generator programs. We find that some of them are able to describe observables such as forward jet rates in DIS at HERA, but only if the so-called consistency constraint is removed. We also find that these results are sensitive to the treatment of non-singular terms in the gluon splitting function.

Originalspråk	engelska
Sidor	297-300
Antal sidor	4
Status	Published - 2000

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https://arxiv.org/pdf/hep-ph/0006166

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@conference{ae79a9a3d8394c55827da7001d5238d9,

title = "Monte Carlo generators and the CCFM equation",

abstract = "We discuss three implementations of the CCFM evolution equations in event generator programs. We find that some of them are able to describe observables such as forward jet rates in DIS at HERA, but only if the so-called consistency constraint is removed. We also find that these results are sensitive to the treatment of non-singular terms in the gluon splitting function.",

author = "Hannes Jung and Leif L{\"o}nnblad",

year = "2000",

language = "English",

pages = "297--300",

}

TY - CONF

T1 - Monte Carlo generators and the CCFM equation

AU - Jung, Hannes

AU - Lönnblad, Leif

PY - 2000

Y1 - 2000

N2 - We discuss three implementations of the CCFM evolution equations in event generator programs. We find that some of them are able to describe observables such as forward jet rates in DIS at HERA, but only if the so-called consistency constraint is removed. We also find that these results are sensitive to the treatment of non-singular terms in the gluon splitting function.

AB - We discuss three implementations of the CCFM evolution equations in event generator programs. We find that some of them are able to describe observables such as forward jet rates in DIS at HERA, but only if the so-called consistency constraint is removed. We also find that these results are sensitive to the treatment of non-singular terms in the gluon splitting function.

M3 - Paper, not in proceeding

SP - 297

EP - 300

ER -

Monte Carlo generators and the CCFM equation

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