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From the 1 of 5 linked papers with an AI index.

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5 papers

hep-th2026

geoSCET: Soft Theorems from Power Counting

Timothy Cohen, Patrick Hager, Andreas Helset

The paper develops a Soft Collinear Effective Theory for a geometric scalar field (geoSCET) and uses it to derive geometric soft theorems from power‑counting arguments, extending t…

hep-th2026

Hidden simplicity in the scattering for neutron stars and black holes

Rafael Aoude, Andreas Helset

Heavy particle effective theory applied to spinning black holes provides a natural framework in which propagators linearize and numerators exponentiate. In this work, we exploit th…

hep-th2025

Field Redefinitions Can Be Nonlocal

Timothy Cohen, Matthew Forslund, Andreas Helset

We revisit the lore establishing the allowed space of field redefinitions and show that there are essentially no restrictions. Our conclusions hold to all orders in perturbation th…

hep-ph2025

Renormalizing Two-Fermion Operators in the SMEFT via Supergeometry

Benoît Assi, Andreas Helset, Julie Pagès +1

We extend the geometric framework of field-space covariance for loop computations, thereby unifying the treatment of scalars, fermions, and gauge bosons in effective field theories…

hep-th2025

Geometry of soft scalars at one loop

Timothy Cohen, Ipak Fadakar, Andreas Helset +1

We extend the soft theorems for scattering amplitudes of scalar effective field theories to one-loop order. Our analysis requires carefully accounting for the fact that the soft li…