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Abstract

This article derives and presents the Feynman rules for Quantum General
Relativity coupled to the Standard Model for any vertex valence and with
general gauge parameter $\zeta$. The results are worked out with de Donder
gauge fixing, for the metric decomposition $g_{\mu \nu} = \eta_{\mu \nu} +
\varkappa h_{\mu \nu}$ and in four dimensions of spacetime. To this end we
calculate the Feynman rules for pure gravitation in the linearized and
non-linearized case, for the corresponding graviton ghosts and for the coupling
to scalars, spinors, gauge bosons and gauge ghosts.