Mathematics for structure functions
arXiv:hep-ph/0004235 · doi:10.1016/S0920-5632(00)00834-3
Abstract
We show some of the mathematics that is being developed for the computation of deep inelastic structure functions to three loops. These include harmonic sums, harmonic polylogarithms and a class of difference equations that can be solved with the use of harmonic sums.
6 pages LaTeX, uses axodraw.sty and npb.sty (included)
References in corpus (1)
Cited by in corpus (9)
- The Three-Loop Splitting Functions in QCD: The Non-Singlet Case
- The Three-Loop Splitting Functions in QCD: The Singlet Case
- Nested Sums, Expansion of Transcendental Functions and Multi-Scale Multi-Loop Integrals
- NNLO evolution of deep-inelastic structure functions: the singlet case
- Non-Singlet Structure Functions at Three Loops: Fermionic Contributions
- Two-loop amplitudes with nested sums: Fermionic contributions to e+ e- --> q qbar g
- Analytic solution of the multiloop Baxter equation
- Recent Progress in Perturbative Quantum Field Theory
- Unitarity methods for Mellin moments of Drell-Yan cross sections