SCOPUS 정보 검색 플랫폼

Volumn 67, Issue 11, 1991, Pages 1388-1391

Asymptotic estimate of the n-loop QCD contribution to the total e+e- annihilation cross section

Author keywords

[No Author keywords available]

Indexed keywords

EID: 4244114536 PISSN: 00319007 EISSN: None Source Type: Journal
DOI: 10.1103/PhysRevLett.67.1388 Document Type: Article

Times cited : (33)

References (16)

1
- 84927439808
- For a general overview and background see, e.g., T-P. Cheng and L-F. Li, Gauge Theory of Elementary Particle Physics (Oxford Univ. Press, New York, 1984).

4
- 4243763184
- (1979) Phys. Rev. Lett. , vol.43 , pp. 668
- Dine, M.¹ Sapirstein, J.²

6
- 84927439806
- This can be deduced from a generalization of Dyson's original argument which showed that the Feynman series in QED is divergent;

8
- 84927428276
- edited by, N. Dombey, F. Boudjema, Plenum, New York, The main aim of this paper was to try to understand the remarkable size of the coefficient quoted in Ref. [3] with little attention given to its sign. The sign was clarified in later presentations of this work
- (1990) Radiative Corrections, Proceedings of the NATO Workshop, July 1989 , pp. 487
- West, G.B.¹

14
- 84927439802
- This can also be derived by writing an appropriate dispersion relation for D in terms of the variable g2.

15
- 84927439801
- These are related to a corresponding infinite sequence of cuts for D itself which manifest themselves as renormalons in the Borel plane; see, G. 't Hooft, in Deeper Pathways in High Energy Physics, Proceedings of Orbis Scientiae, Coral Gables, 1977, edited by A. Perlmutter and L. F. Scott (Plenum, New York, 1977), p. 699.

16
- 84927439800
- It is worth noting that, although PHI is a very complicated function, its structure is related to that of the generalized Riemann zeta function when only the first term in the beta function is kept. Presumably this is related to the ubiquitous occurrence of zeta functions in the exact calculations of Ref. [6]. Indeed it might be possible to predict the zeta function structure in the exact expansion for rn.

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