Carsten Schneider

Univ.-Prof.

Johannes Kepler University Linz

Austria

Research Interests

Explore related searches

Professors in Austria

Contact this professor

Get a free first email built on one of their papers, ready for you to edit and send yourself.

About

Carsten Schneider is a Universitätsprofessor at Johannes Kepler Universität Linz, Austria. His research areas include hypergeometric functions, operator matrix elements, and the asymptotic analysis of partition functions. Recent publications focus on creative telescoping methods for hypergeometric sums, contributions to three-loop form factors, and the representation of nested binomial sums.

Articles (18)

Year:

2025

Year:

2024

Year:

2024

Year:

2024

Year:

2024

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2022

Year:

2022

Year:

2022

Year:

2021

Year:

2021

Year:

2021

Year:

2021

Year:

2021

Year:

2021

Collaborators (10)

Niels Emil Jannik Bjerrum-Bohr

Permanent Associate professor

DENMARK

View details

Kay Schönwald

University of Zurich

SWITZERLAND

View details

Trinity College Dublin

IRELAND

View details

Lionel Mason

Professor of Mathematics

University of Oxford

UNITED KINGDOM

View details

ApplyKite TwinLearns as you apply

Make your next move.

Prepare your application

Review drafts before you send them.

Carsten Schneider

Research Interests

Explore related searches

Contact this professor

About

Articles (18)

Creative telescoping for hypergeometric double sums

Representation of hypergeometric products of higher nesting depths in difference rings

The non-first-order-factorizable contributions to the three-loop single-mass operator matrix elements AQg(3) and ΔAQg(3)

Error bounds for the asymptotic expansion of the partition function

The first–order factorizable contributions to the three–loop massive operator matrix elements A Qg (3) and ΔA Qg (3)

Hypergeometric structures in Feynman integrals

Analytic results on the massive three-loop form factors: quarkonic contributions

Computing Mellin representations and asymptotics of nested binomial sums in a symbolic way: the RICA package

The first--order factorizable contributions to the three--loop massive operator matrix elements $A_{Qg}^{(3)}$ and $Delta A_{Qg}^{(3)}$

The SAGEX review on scattering amplitudes*

The SAGEX review on scattering amplitudes Chapter 4: Multi-loop Feynman integrals

The massless three-loop Wilson coefficients for the deep-inelastic structure functions $F_2, F_L, xF_3$ and $g_1$

The three-loop unpolarized and polarized non-singlet anomalous dimensions from off shell operator matrix elements

Logarithmic contributions to the polarized O(αs3) asymptotic massive Wilson coefficients and operator matrix elements in deeply inelastic scattering

Iterated integrals over letters induced by quadratic forms

On rational and hypergeometric solutions of linear ordinary difference equations in ΠΣ<sup>⁎</sup>-field extensions

The Absent-Minded Passengers Problem: A Motivating Challenge Solved by Computer Algebra

The polarized transition matrix element A<inf>gq</inf>(N) of the variable flavor number scheme at O(α<inf>s</inf><sup>3</sup>)

Collaborators (10)

Niels Emil Jannik Bjerrum-Bohr

Kay Schönwald

Jakob Ablinger

Gabriele Travaglini

Georgios Papathanasiou

Paul Heslop

Donal O'Connell

Andreas Brandhuber

Tristan McLoughlin

Lionel Mason

Make your next move.