Manuscript Em02-E@1 · Em02-E-v1.tex · bibliography · f3795050
References
Checks that prevent false quantum conclusions · lines 2055–2107
BFHPR
R. Brunetti, K. Fredenhagen, T.-P. Hack, N. Pinamonti, and K. Rejzner, Cosmological perturbation theory and quantum gravity, Journal of High Energy Physics 2016, no. 8, 032. arXiv:1605.02573. Used for the relational prescription and the distinction between the original and modified spatial rods. The present tensor expansion and support calculations are derived in the stated cosmic-time conventions.
BF
R. Brunetti and K. Fredenhagen, Microlocal Analysis and Interacting Quantum Field Theories: Renormalization on Physical Backgrounds, Communications in Mathematical Physics 208 (2000), 623–661. arXiv:math-ph/9903028. Theorems 5.2–5.3 supply the scaling-degree extension framework. They are not an evaluated extension or counterterm classification for the nonlocal lapse.
Hack
T.-P. Hack, Quantization of the linearised Einstein–Klein–Gordon system on arbitrary backgrounds and the special case of perturbations in inflation, Classical and Quantum Gravity 31 (2014), 215004. arXiv:1403.3957. A linearized gauge-theoretic quantization framework. No covariance or spatial-tail certificate for the present quadratic insertion is selected by this citation.
FR
K. Fredenhagen and K. Rejzner, Batalin–Vilkovisky formalism in perturbative algebraic quantum field theory, Communications in Mathematical Physics 317 (2013), 697–725. arXiv:1110.5232. Framework background for the separate renormalized gauge obligation. No quantum closure theorem for the lapse is inferred from it.