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Asymptotic solutions of the evolution equation for the polarized nucleon structure function g2(x, Q2)
Ali, Ahmed, Braun, Vladimir M. und Hiller, G. (1991) Asymptotic solutions of the evolution equation for the polarized nucleon structure function g2(x, Q2). Physics Letters B 266 (1-2), S. 117-125.Veröffentlichungsdatum dieses Volltextes: 12 Apr 2010 12:32
Artikel
DOI zum Zitieren dieses Dokuments: 10.5283/epub.14002
Zusammenfassung
We show that quark operators of twist 3 contributing to the polarized nucleon structure function g2tw.3(x, Q2) decouple from the evolution equation for the quark-gluon operators of the same twist in two important limits,Nc→∞ and n→∞ (Nc is the number of colours and n refers to the nth moment of g2). The anomalous dimensions for the quark operators turn out to be always the lowest ones in the ...
We show that quark operators of twist 3 contributing to the polarized nucleon structure function g2tw.3(x, Q2) decouple from the evolution equation for the quark-gluon operators of the same twist in two important limits,Nc→∞ and n→∞ (Nc is the number of colours and n refers to the nth moment of g2). The anomalous dimensions for the quark operators turn out to be always the lowest ones in the spectrum. Asymptotic behaviour of g2(x, Q2) in the region 1−xmuch less-than1 is derived. Results of an extensive numerical study of the spectrum of anomalous dimensions for QCD and for the Nc→∞ cases are presented.
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| Dokumentenart | Artikel | ||||
| Titel eines Journals oder einer Zeitschrift | Physics Letters B | ||||
| Verlag: | Elsevier | ||||
|---|---|---|---|---|---|
| Band: | 266 | ||||
| Nummer des Zeitschriftenheftes oder des Kapitels: | 1-2 | ||||
| Seitenbereich: | S. 117-125 | ||||
| Datum | 22 August 1991 | ||||
| Institutionen | Physik > Institut für Theoretische Physik > Lehrstuhl Professor Braun > Arbeitsgruppe Vladimir Braun | ||||
| Identifikationsnummer |
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| Dewey-Dezimal-Klassifikation | 500 Naturwissenschaften und Mathematik > 530 Physik | ||||
| Status | Veröffentlicht | ||||
| Begutachtet | Unbekannt / Keine Angabe | ||||
| An der Universität Regensburg entstanden | Unbekannt / Keine Angabe | ||||
| URN der UB Regensburg | urn:nbn:de:bvb:355-epub-140029 | ||||
| Dokumenten-ID | 14002 |
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