Structure function formulation of around the resonance in a realistic setup
- 1 August 1993
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review D
- Vol. 48 (3) , 1021-1034
- https://doi.org/10.1103/physrevd.48.1021
Abstract
A structure function approach to annihilation into fermion pairs and to large-angle Bhabha scattering at energies reached at the CERN LEP and/or SLAC SLC is described. Higher-order QED corrections to cross sections and forward-backward asymmetries are computed according to a semianalytical procedure which accounts for realistic experimental cuts on the final state fermions. The effect of cuts on the acollinearity angle, energies or invariant mass, and angular acceptance of the outgoing fermions is investigated at the level of initial state radiation. The interplay between initial- and final-state QED corrections in the presence of experimental cuts is also discussed. In the case of Bhabha scattering the contribution of unresolved hard collinear photons to calorimetric measurement is analytically included as well. A general formula for QED effects in the presence of realistic cuts is proposed and analytically worked out in order to obtain fast and high-precision numerical predictions.
Keywords
This publication has 39 references indexed in Scilit:
- Standard model parameters from a global fit to LEP dataPhysics Letters B, 1993
- A critical analysis of radiative corrections to e+e−→μ+μ−Physics Letters B, 1992
- A critical analysis of radiative corrections to Bhabha scatteringPhysics Letters B, 1992
- Bhabha scattering at LEP. Large anglePhysics Letters B, 1991
- On the definition of the weak mixing anglePhysics Letters B, 1990
- Next-to-leading factorization in QEDAIP Conference Proceedings, 1990
- MW without ΔrPhysics Letters B, 1989
- Second order electromagnetic radiative corrections toe + e ???*Z 0??+??The European Physical Journal C, 1988
- Soft photons and second order radiative corrections to e+e−→Z0Physics Letters B, 1987
- One-loop corrections for e+e− annihilation into μ+μ− in the Weinberg modelNuclear Physics B, 1979