Fully double-logarithm-resummed cross sections
arXiv:1104.3018 · doi:10.1016/j.nuclphysb.2011.05.014
Abstract
We calculate the complete double logarithmic contribution to cross sections for semi-inclusive hadron production in the modified minimal-subtraction scheme by applying dimensional regularization to the double logarithm approximation. The full double logarithmic contribution to the coefficient functions for inclusive hadron production in electron-positron annihilation is obtained in this scheme for the first time. Our result agrees with all fixed order results in the literature, which extend to next-next-to-leading order.
To appear in Nuclear Physics B
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- Unpolarized Quark and Gluon TMD PDFs and FFs at NLO
- Fragmentation Functions Beyond Fixed Order Accuracy
- Resummed small-x and first-moment evolution of fragmentation functions in perturbative QCD
- Average gluon and quark jet multiplicities at higher orders
- Soft Fragmentation on the Celestial Sphere
- Timelike Single-logarithm-resummed Splitting Functions
- Timelike structure functions and hadron multiplicities
- SUSY, Casimir scaling and probabilistic properties of gluon and quark jets evolution
- SUSY-like relation of the splitting functions in evolution of gluon and quark jet multiplicities
- Average gluon and quark jet multiplicities