Pages that link to "Item:Q2701148"
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The following pages link to Algorithms for minimal Picard-Fuchs operators of Feynman integrals (Q2701148):
Displaying 16 items.
- Algorithm FIRE-Feynman integral reduction (Q440405) (← links)
- Picard-Fuchs equations for Feynman integrals (Q2439701) (← links)
- Efficient algorithm for computing QFT bounds (Q3577873) (← links)
- Holonomic representation of biadjoint scalar amplitudes (Q6061776) (← links)
- Loop-by-loop differential equations for dual (elliptic) Feynman integrals (Q6101295) (← links)
- An infinite family of elliptic ladder integrals (Q6105342) (← links)
- Scattering amplitudes from dispersive iterations of unitarity (Q6142566) (← links)
- Telescopers for differential forms with one parameter (Q6202521) (← links)
- Algorithms for minimal Picard-Fuchs operators of Feynman integrals (Q6411586) (← links)
- Integration-by-parts identities and differential equations for parametrised Feynman integrals (Q6552365) (← links)
- \(D\)-module techniques for solving differential equations in the context of Feynman integrals (Q6571068) (← links)
- Algorithm for differential equations for Feynman integrals in general dimensions (Q6571070) (← links)
- Principal Landau determinants (Q6592743) (← links)
- Classifying post-Minkowskian geometries for gravitational waves via loop-by-loop Baikov (Q6619323) (← links)
- Banana diagrams as functions of geodesic distance (Q6641185) (← links)
- On factorization hierarchy of equations for banana Feynman integrals (Q6670820) (← links)