Manuscript Em01-B@3 · Em01-B-v3.tex · bibliography · 69189992
References
Evidence and verification record · lines 2188–2274
XIVH
N. Cheung,
Landmark XIV-H: Internal kernel relations on the
operator route.
Complete supplied manuscript source XIV-H.tex.
Relevant labels:
prop:sourceincidence,
prop:K8exact,
prop:K9,
prop:K5exact,
prop:branching,
thm:H2.
Copied predecessor inputs retain their stated scope.
XIVI
N. Cheung,
Landmark XIV-I: Uniform internal retarded amplitudes
at the diagonal–flow-out transition.
Complete supplied manuscript source XIV-I.tex.
Relevant labels:
def:amodule,
prop:pole,
thm:dyadic,
thm:reconstruction,
thm:I2,
prop:precomposition,
prop:canonical,
thm:I3.
XIVJ
N. Cheung,
Landmark XIV-J: The joint characteristic map on the
unchanged carrier.
Complete supplied manuscript source XIV-J.tex.
Relevant labels:
def:mapclass,
prop:descent,
lem:null,
prop:normalform,
thm:reference,
thm:conditionalextension,
thm:J2,
cor:noadmission.
Hormander
L. Hörmander, The Analysis of Linear Partial Differential Operators I: Distribution Theory and Fourier Analysis, second edition, Springer, 1990. Section 8.2: tensor products, restrictions, products, and wavefront calculus.
BDH
C. Brouder, N. V. Dang, and F. Hélein, “Continuity of the fundamental operations on distributions having a specified wave front set (with a counter example by Semyon Alesker),” Studia Mathematica 232 (2016), 201–226. arXiv:1409.7662. doi:10.4064/sm8316-3-2016. Proposition 5.1 and Theorems 6.1, 6.3: normal-topology pullback, product, and proper-support pushforward results.
Dang
N. V. Dang, “The extension of distributions on manifolds, a microlocal approach,” Annales Henri Poincaré 17 (2016), 819–859. arXiv:1412.2808. Microlocal extension hypotheses; not a theorem supplying the unresolved full characteristic limit in this paper.
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. Distribution-extension and scaling framework; no normalization of the present full graph is inferred.