A new generating-function framework turns IBP relations into differential equations in a non-commutative algebra, yielding an iterative algorithm that derives symbolic reduction rules and checks completeness for topologies such as the sunset and double-box diagrams.
Kira—a feynman integral reduction program
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
citation-role summary
background 1
baseline 1
citation-polarity summary
fields
hep-ph 3years
2026 3verdicts
UNVERDICTED 3representative citing papers
Algorithms that factor denominators in IBP coefficients inside the FUEL interface reduce reconstruction cost and improve robustness of large-scale Feynman integral reductions.
Two-loop quarkonium Hamiltonian in the annihilation channel is calculated in potential-NRQCD, agreeing with prior NRQCD four-quark operator results for SU(N) and generalized to other gauge groups.
citing papers explorer
-
An Algorithm for the Symbolic Reduction of Multi-loop Feynman Integrals via Generating Functions
A new generating-function framework turns IBP relations into differential equations in a non-commutative algebra, yielding an iterative algorithm that derives symbolic reduction rules and checks completeness for topologies such as the sunset and double-box diagrams.
-
Factorization of denominators as a `fuel' for Feynman integral reduction
Algorithms that factor denominators in IBP coefficients inside the FUEL interface reduce reconstruction cost and improve robustness of large-scale Feynman integral reductions.
-
Two-loop quarkonium Hamiltonian in annihilation channel
Two-loop quarkonium Hamiltonian in the annihilation channel is calculated in potential-NRQCD, agreeing with prior NRQCD four-quark operator results for SU(N) and generalized to other gauge groups.