The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisited
We calculate the non-singlet, the pure singlet contribution, and their interference term, at O(α2) due to electron-pair initial state radiation to e+e− annihilation into a neutral vector boson in a direct analytic computation without any approximation. The correction is represented in terms of itera...
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doaj-02b1d4bc394b4d518116439d492bfa822020-11-25T03:26:33ZengElsevierPhysics Letters B0370-26932019-04-01791206209The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisitedJ. Blümlein0A. De Freitas1C.G. Raab2K. Schönwald3Deutsches Elektronen–Synchrotron, DESY, Platanenallee 6, D-15738 Zeuthen, Germany; Corresponding author.Deutsches Elektronen–Synchrotron, DESY, Platanenallee 6, D-15738 Zeuthen, GermanyInstitute of Algebra, Johannes Kepler University, Altenbergerstraße 69, A-4040, Linz, AustriaDeutsches Elektronen–Synchrotron, DESY, Platanenallee 6, D-15738 Zeuthen, GermanyWe calculate the non-singlet, the pure singlet contribution, and their interference term, at O(α2) due to electron-pair initial state radiation to e+e− annihilation into a neutral vector boson in a direct analytic computation without any approximation. The correction is represented in terms of iterated incomplete elliptic integrals. Performing the limit s≫me2 we find discrepancies with the earlier results of Ref. [1] and confirm results obtained in Ref. [2] where the effective method of massive operator matrix elements has been used, which works for all but the power corrections in m2/s. In this way, we also confirm the validity of the factorization of massive partons in the Drell–Yan process. We also add non-logarithmic terms at O(α2) which have not been considered in [1]. The corrections are of central importance for precision analyses in e+e− annihilation into γ⁎/Z⁎ at high luminosity. Keywords: Higher order QED correction, e+e− annihilation, Precision physics at ILC, FCC, Iterated integralshttp://www.sciencedirect.com/science/article/pii/S0370269319301340 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
J. Blümlein A. De Freitas C.G. Raab K. Schönwald |
spellingShingle |
J. Blümlein A. De Freitas C.G. Raab K. Schönwald The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisited Physics Letters B |
author_facet |
J. Blümlein A. De Freitas C.G. Raab K. Schönwald |
author_sort |
J. Blümlein |
title |
The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisited |
title_short |
The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisited |
title_full |
The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisited |
title_fullStr |
The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisited |
title_full_unstemmed |
The O(α2) initial state QED corrections to e+e− annihilation to a neutral vector boson revisited |
title_sort |
o(α2) initial state qed corrections to e+e− annihilation to a neutral vector boson revisited |
publisher |
Elsevier |
series |
Physics Letters B |
issn |
0370-2693 |
publishDate |
2019-04-01 |
description |
We calculate the non-singlet, the pure singlet contribution, and their interference term, at O(α2) due to electron-pair initial state radiation to e+e− annihilation into a neutral vector boson in a direct analytic computation without any approximation. The correction is represented in terms of iterated incomplete elliptic integrals. Performing the limit s≫me2 we find discrepancies with the earlier results of Ref. [1] and confirm results obtained in Ref. [2] where the effective method of massive operator matrix elements has been used, which works for all but the power corrections in m2/s. In this way, we also confirm the validity of the factorization of massive partons in the Drell–Yan process. We also add non-logarithmic terms at O(α2) which have not been considered in [1]. The corrections are of central importance for precision analyses in e+e− annihilation into γ⁎/Z⁎ at high luminosity. Keywords: Higher order QED correction, e+e− annihilation, Precision physics at ILC, FCC, Iterated integrals |
url |
http://www.sciencedirect.com/science/article/pii/S0370269319301340 |
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