theorem 109.38 Borchers

open in the book · parts/11-qft-standard-model/11-axiomatic-qft.tex:1173 · p. 2306

Rests on

Supports

Neighborhood

Every logical edge within two steps of this node.

theorem 109.38: Borchers109.38definition 109.37: Relative locality109.37theorem 109.59: Haag–Ruelle109.59corollary 109.39: Interpolating fields are conventions109.39proof : ch:11-axiomatic-qft@proof-13proofdefinition 109.58: Isolated mass shell109.58equation 109.19: eq:axqft-cluster109.19theorem 109.60: LSZ reduction109.60proof : ch:11-axiomatic-qft@proof-24proof

Edges

typedirectionnode provenancewhere
cites Über die mannigfaltigkeit der interpolierenden felder zu einer kausalenS-Matrix derived parts/11-qft-standard-model/11-axiomatic-qft.tex:1176
depends_on Relative locality declared parts/11-qft-standard-model/11-axiomatic-qft.tex:1177
depends_on Haag–Ruelle declared parts/11-qft-standard-model/11-axiomatic-qft.tex:1177
depends_on Interpolating fields are conventions declared parts/11-qft-standard-model/11-axiomatic-qft.tex:1205
proves ch:11-axiomatic-qft@proof-13 declared parts/11-qft-standard-model/11-axiomatic-qft.tex:1180