F. Wissbrock

发表

Calculating massive 3-loop graphs for operator matrix elements by the method of hyperlogarithms

J. Blumlein, J. Ablinger, C. Raab, 2014, 1403.1137.

The transition matrix element Agq(N) of the variable flavor number scheme at O(αs3)

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2014, 1402.0359.

The 3-loop non-singlet heavy flavor contributions and anomalous dimensions for the structure function F2(x,Q2) and transversity

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2014, 1406.4654.

Three loop massive operator matrix elements and asymptotic Wilson coefficients with two different masses

J. Blumlein, A. Hasselhuhn, J. Ablinger, 2017, Nuclear Physics B.

The logarithmic contributions to the \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$O(\alpha _s^3)$$\end{document}O(α

J. Blümlein, A. Behring, A. De Freitas, 2014, The European Physical Journal C.

New Results on the 3-Loop Heavy Flavor Corrections in Deep-Inelastic Scattering

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2013, 1312.0124.

Recent progress on the calculation of three-loop heavy flavor Wilson coefficients in deep-inelastic scattering

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2014, 1407.3638.

The massive 3-loop operator matrix elements with two masses and the generalized variable flavor number scheme

J. Blumlein, J. Ablinger, A. Freitas, 2017, 1712.00745.

3-Loop Heavy Flavor Corrections in Deep-Inelastic Scattering with Two Heavy Quark Lines

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2014, 1407.2821.

Heavy flavour corrections to polarised and unpolarised deep-inelastic scattering at 3-loop order

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2016, 1611.01104.

3-Loop Heavy Flavor Corrections to DIS with two Massive Fermion Lines

J. Blumlein, J. Ablinger, Carsten Schneider, 2011, 1106.5937.

The logarithmic contributions to the $$O(\alpha _s^3)$$O(αs3) asymptotic massive Wilson coefficients and operator matrix elements in deeply inelastic scattering

I. Bierenbaum, J. Blümlein, J. Blümlein, 2014, 1403.6356.

The O(αs3) massive operator matrix elements of O(nf) for the structure function F2(x,Q2) and transversity

C. Schneider, J. Ablinger, J. Blümlein, 2010, Nuclear physics. B.

Massive 3-loop Ladder Diagrams for Quarkonic Local Operator Matrix Elements

Carsten Schneider, Johannes Blumlein, Jakob Ablinger, 2012, 1206.2252.

The transition matrix element Agq(N) of the variable flavor number scheme at O(αs3)

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2014, 1402.0359.

The O(α 3 s ) massive operator matrix elements of O(n f ) for the structure function F 2 (x, Q 2 ) and transversity

C. Schneider, J. Ablinger, J. Blümlein, 2011 .

New Results on Massive 3-Loop Wilson Coefficients in Deep-Inelastic Scattering

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2016, 1609.03397.

3-loop heavy flavor Wilson coefficients in deep-inelastic scattering☆☆☆

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2014, 1409.1804.

Three-Loop Contributions to the Gluonic Massive Operator Matrix Elements at General Values of N

M. Round, A. De Freitas, C. Raab, 2012, 1212.6823.

Heavy Flavor DIS Wilson coefficients in the asymptotic regime

I. Bierenbaum, J. Ablinger, J. Blumlein, 2010, 1007.0375.

New Heavy Flavor Contributions to the DIS Structure Function $F_2(x,Q^2)$ at $O(\alpha_s^3)

J. Blumlein, A. Hasselhuhn, J. Ablinger, 2012, 1202.2700.

$O(\alpha_s^3 T_F^2 N_F)$ Contributions to the Heavy Flavor Wilson Coefficients of the Structure Function $F_2(x,Q^2)$ at $Q^2 \gg m^2$

Fabian Wissbrock, F. Wissbrock, 2010, 1010.4251.

3-Loop Corrections to the Heavy Flavor Wilson Coefficients in Deep-Inelastic Scattering

J. Blumlein, A. Manteuffel, A. Hasselhuhn, 2016, 1602.00583.

Recent Results on the 3-Loop Heavy Flavor Wilson Coefficients in Deep-Inelastic Scattering

A. De Freitas, J. Ablinger, J. Blumlein, 2012, 1307.7548.