Off-shell Diagrammatics for Quantum Gravity
arXiv:2007.08894 · doi:10.1016/j.physletb.2021.136219
Abstract
This article reports on how diagrammatic identities of Yang--Mills theory translate to diagrammatics for pure gravity. For this, we consider the Einstein--Hilbert action and follow the approach of Capper, Leibbrandt, and Medrano and expand the inverse metric density around the Minkowski metric. By analogy to Yang--Mills theory, cancellation identities are constructed for the graviton as well as the ghost vertices up to the valency of six.
References in corpus (13)
- New Relations for Gauge-Theory Amplitudes
- Perturbative Quantum Gravity as a Double Copy of Gauge Theory
- Gravity as the Square of Gauge Theory
- On Motives Associated to Graph Polynomials
- Gravity as Gauge Theory Squared: A Ghost Story
- Anatomy of a gauge theory
- Abelian Higgs model at four loops, fixed-point collision and deconfined criticality
- Critical behavior of the QED-Gross-Neveu-Yukawa model at four loops
- Quantization of gauge fields, graph polynomials and graph cohomology
- On the self-consistency of off-shell Slavnov-Taylor identities in QCD
- Diagrammatic Cancellations and the Gauge Dependence of QED
- The Corolla Polynomial for spontaneously broken Gauge Theories
- Complexes of marked graphs in gauge theory