A novel approach to light-front perturbation theory
arXiv:hep-ph/0610293 · doi:10.1103/PhysRevD.75.025013
Abstract
We suggest a possible algorithm to calculate one-loop n-point functions within a variant of light-front perturbation theory. The key ingredients are the covariant Passarino-Veltman scheme and a surprising integration formula that localises Feynman integrals at vanishing longitudinal momentum. The resulting expressions are generalisations of Weinberg's infinite-momentum results and are manifestly Lorentz invariant. For n = 2 and 3 we explicitly show how to relate those to light-front integrals with standard energy denominators. All expressions are rendered finite by means of transverse dimensional regularisation.
10 pages, 5 figures
References in corpus (9)
- Quantum Chromodynamics and Other Field Theories on the Light Cone
- Light Front Quantization
- All-Purpose Numerical Evaluation of One-Loop Multi-Leg Feynman Diagrams
- The Lagrangian origin of MHV rules
- Regularizing the Divergent Structure of the Light-Front Currents
- Structure of the MHV-rules Lagrangian
- Electromagnetic form factors in the light-front formalism and the Feynman triangle diagram: spin-0 and spin-1 two-fermion systems
- Disentangling Intertwined Embedded States and Spin Effects in Light-Front Quantization
- The sine-Gordon model and the small k^+ region of light-cone perturbation theory