lemma 100.27 Wick rotation

open in the book · parts/11-qft-standard-model/02-qed-renormalization.tex:1357 · p. 1914

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lemma 100.27: Wick rotation100.27equation 100.23: eq:qed-fermion-propagator100.23theorem 8.12: Cauchy8.12lemma 100.28: The d-dimensional loop integral100.28proof : ch:02-qed-renormalization@proof-16proofphenomenon 100.57: No charge is deflected without radiating100.57proposition 106.14: The Feynman contour permits the rotation106.14theorem 100.17: Superficial degree of divergence100.17theorem 101.81: Superficial degree of divergence of the contact theory101.81equation 8.5: eq:cpx-cr8.5theorem 7.131: Green7.131corollary 8.15: Deformation of contours8.15corollary 17.71: Residue evaluation and causality17.71theorem 17.78: Causality implies dispersion relations17.78theorem 17.94: Mellin inversion17.94proof : ch:06-complex-analysis@proof-7proofequation 17.42: eq:ft-gaussian17.42equation 17.109: eq:ft-mellin-gamma17.109proposition 106.45: One-loop effective potential106.45theorem 100.35: One-loop electron self-energy100.35theorem 100.31: One-loop vacuum polarization100.31proof : ch:02-qed-renormalization@proof-17proof

Edges

typedirectionnode provenancewhere
depends_on eq:qed-fermion-propagator declared parts/11-qft-standard-model/02-qed-renormalization.tex:1373
depends_on Cauchy declared parts/11-qft-standard-model/02-qed-renormalization.tex:1373
depends_on The $d$-dimensional loop integral declared parts/11-qft-standard-model/02-qed-renormalization.tex:1427
proves ch:02-qed-renormalization@proof-16 declared parts/11-qft-standard-model/02-qed-renormalization.tex:1376