activity
19982005
most citedMassless and massive one-loop three-point functions in negative dimensional approach

19 citations · 91 across the 8 of their papers we have counts for

collaborators

8 papers

hep-th2005

Singularity-softening prescription for the Bethe-Salpeter equation

J. H. O. Sales, A. T. Suzuki

The reduction of the two fermion Bethe-Salpeter equation in the framework of light-front dynamics is studied for one gauge A+=0. The arising effective interaction can be perturbati…

hep-ph2003★ 13 cited

One-loop N-point equivalence among negative-dimensional, Mellin-Barnes and Feynman parametrization approaches to Feynman integrals

A. T. Suzuki, E. S. Santos, A. G. M. Schmidt

We show that at one-loop order, negative-dimensional, Mellin-Barnes' (MB) and Feynman parametrization (FP) approaches to Feynman loop integrals calculations are equivalent. Startin…

hep-ph2002★ 15 cited

General massive one-loop off-shell three-point functions

A. T. Suzuki, E. S. Santos, A. G. M. Schmidt

In this work we compute the most general massive one-loop off-shell three-point vertex in D-dimensions, where the masses, external momenta, and exponents of propagators are arbitra…

hep-th2002★ 19 cited

Massless and massive one-loop three-point functions in negative dimensional approach

A. T. Suzuki, E. S. Santos, A. G. M. Schmidt

In this article we present the complete massless and massive one-loop triangle diagram results using the negative dimensional integration method (NDIM). We consider the following c…

hep-th1999★ 4 cited

Negative dimensional approach for scalar two-loop three-point and three-loop two-point integrals

A. T. Suzuki, A. G. M. Schmidt

The well-known -dimensional Feynman integrals were shown, by Halliday and Ricotta, to be capable of undergoing analytic continuation into the domain of negative values for the d…

hep-th1999★ 11 cited

The light-cone gauge without prescriptions

A. T. Suzuki, A. G. M. Schmidt

Feynman integrals in the physical light-cone gauge are harder to solve than their covariant counterparts. The difficulty is associated with the presence of unphysical singularities…