Manuscript IX-A-ST@1 · IX-A-ST.tex · section · 6e99d1b2
The admission domain and its classical algebra
The admission domain and its classical algebra · lines 742–748
Every compact-distribution polynomial depending only on also belongs to , because its metric derivatives vanish. That observation is not a Wick-product theorem for arbitrary scalar distributions.
Nearby in this section
- section: The admission domain and its classical algebra
- definition: Definition: Boundary-admissible actual polynomials
- section: The admission domain and its classical algebra
- proposition: Proposition: Exact basic admissions
- theorem: Theorem: Classical closure
- section: The admission domain and its classical algebra