Logarithmic $O({\alpha }_s^3)$ contributions to the DIS Heavy Flavor Wilson Coefficients at $Q^2\gg m^2$

Abstract

The logarithmic contributions to the massive twist-2 operator matrix elements for deep-inelastic scattering are calculated to $O({\alpha }_s^3)$for general values of the Mellin variable $N$.

Journal reference added; 7 pages, to appear in PoS (DIS2010)

References in corpus (5)

• A Refined Difference Field Theory for Symbolic Summation
• Modern Summation Methods and the Computation of 2- and 3-loop Feynman Diagrams
• Non-singlet QCD analysis of F_2(x,Q^2) up to NNLO
• Parameterized Telescoping Proves Algebraic Independence of Sums
• Update of the NNLO PDFs in the 3-, 4-, and 5-flavour scheme

Cited by in corpus (4)

• Calculating Massive 3-loop Graphs for Operator Matrix Elements by the Method of Hyperlogarithms
• The O(α_s^3 T_F^2) Contributions to the Gluonic Operator Matrix Element
• 3-Loop Heavy Flavor Corrections to DIS with two Massive Fermion Lines
• New Heavy Flavor Contributions to the DIS Structure Function $F_2(x,Q^2)$ at $O(α_s^3)