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Analysis of multijet final states in e+e− annihilation

✍ Scribed by W. Braunschweig; R. Gerhards; F.J. Kirschfink; H.-U. Martyn; B. Bock; H.M. Fischer; H. Hartmann; J. Hartmann; E. Hilger; A. Jocksch; R. Wedemeyer; B. Foster; A.J. Martin; A.J. Sephton; E. Bernardi; J. Chwastowski; A. Eskreys; K. Gather; K. Genser; H. Hultschig; P. Joos; H. Kowalski; A. Ladage; B. Löhr; D. Lüke; P. Mättig; D. Notz; J.M. Pawlak; K.-U. Pösnecker; E. Ros; W. Schütte; D. Trines; R. Walczak; G. Wolf; H. Kolanoski; T. Kracht; J. Krüger; E. Lohrmann; G. Poelz; W. Zeuner; J. Hassard; J. Shulman; D. Su; F. Barreiro; A. Leites; J. Del Peso; C. Balkwill; M.G. Bowler; P.N. Burrows; R.J. Cashmore; G.P. Heath; P.N. Ratoff; I.M. Silvester; I.R. Tomalin; M.E. Veitch; G.E. Forden; J.C. Hart; D.H. Saxon; S. Brandt; M. Holder; L. Labarga; Y. Eisenberg; U. Karshon; G. Mikenberg; A. Montag; D. Revel; E. Ronat; A. Shapira; N. Wainer; G. Yekutieli; A. Caldwell; D. Muller; S. Ritz; D. Strom; M. Takashima; Sau Lan Wu; G. Zobernig

Book ID
113354857
Publisher
Elsevier Science
Year
1988
Tongue
English
Weight
619 KB
Volume
214
Category
Article
ISSN
0370-2693

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Multijet rates in e+e− annihilation: per
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✍ Zoltán Nagy; Zoltán Trócsányi 📂 Article 📅 1999 🏛 Elsevier Science 🌐 English ⚖ 528 KB

We show that the next-to-leading order perturbative prediction, matched with the next-to-leading logarithmic approximation for predicting both two-, three-and four-jet rates using the Durham jet-clustering algorithm, in the 0.001 < UC,,\* < 0.1 range gives a very accurate description of the data obt