Oct 5 – 9, 2026
KIT
Europe/Berlin timezone

Session

Track 1 - IBP

T1
Oct 5, 2026, 4:15 PM
NTI Hörsaal, building 30.10 (KIT)

NTI Hörsaal, building 30.10

KIT

Engesserstr. 5, 76131 Karlsruhe

Conveners

Track 1 - IBP: Parallel Session I

  • Vitaly Magerya

Presentation materials

There are no materials yet.

  1. Junhan William Liu (University of Cambridge)
    10/5/26, 4:15 PM
    1

    In this talk, we will present a general strategy for solving integration-by-parts (IBP) identities. Our approach is based on the diagonalisation of the IBP system, which effectively reduces it to single-variable recurrence relations. To the best of our knowledge, this is achieved here for the first time of its use. This framework yields an iterative reduction procedure that enables highly...

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  2. Dr Aris Spourdalakis (NCSR Demokritos)
    10/5/26, 4:40 PM

    I will present the current status in constructing a generic two-loop amplitude reduction algorithm within the HELAC computational framework. Following HELAC tree- and one-loop paradigm, we have completed the generation and validation of the two-loop amplitude-integrand as well as the algebraic reduction for Leading Color gg -> gg. I will present numerical construction and reduction results of...

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  3. Anton Olsson (Karlsruhe Institute of Technology)
    10/5/26, 5:05 PM
    2

    We present a new method for reconstructing scattering amplitudes directly in partial-fractioned form. By evaluating the amplitude on its singular surfaces, we derive constraints on the coefficients in the partial-fractioned ansatz. These constraints significantly reduce the number of integration-by-parts samples required for the reconstruction. The resulting amplitude representation is...

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  4. Pavel Novichkov (Ghent University)
    10/5/26, 5:30 PM

    One of the bottlenecks in multiloop amplitude calculations is integration-by-parts (IBP) reduction of the underlying Feynman integrals. In this talk, I will present a recent approach that organizes IBP reduction according to the infrared singularity structure encoded in the Landau equations. More precisely, I will show how syzygy solutions describing unitarity-compatible IBP relations are...

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