146 citations · 301 across the 8 of their papers we have counts for
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cs.SC2018★ 12 cited
Computing the Inverse Mellin Transform of Holonomic Sequences using Kovacic's Algorithm
Jakob Ablinger
We describe how the extension of a solver for linear differential equations by Kovacic's algorithm helps to improve a method to compute the inverse Mellin transform of holonomic se…
cs.SC2016
Inverse Mellin Transform of Holonomic Sequences
Jakob Ablinger
We describe a method to compute the inverse Mellin transform of holonomic sequences, that is based on a method to compute the Mellin transform of holonomic functions. Both methods…
cs.SC2012★ 22 cited
Advanced Computer Algebra Algorithms for the Expansion of Feynman Integrals
J. Ablinger, S. Blümlein, M. Round +1
Two-point Feynman parameter integrals, with at most one mass and containing local operator insertions in $4+\ep$-dimensional Minkowski space, can be transformed to multi-integrals…