scientific article; zbMATH DE number 1563271

DOI<link itemprop=identifier href="https://doi.org/10.1002/1522-2616(200012)220:1<45::AID-MANA45>3.0.CO;2-X" /><45::AID-MANA45>3.0.CO;2-X 10.1002/1522-2616(200012)220:1<45::AID-MANA45>3.0.CO;2-XzbMath0992.46016MaRDI QIDQ4761383

Alexander P. Goncharov

Publication date: 11 September 2002

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zbMATH Keywords

scalingnuclear Fréchet spacesbiorthogonal systemWhitney functions(FN)-spacesexistence of basesabsolute basesDynin-Mityagingraduated sharp cuspscaling Chebychev polynomial

Mathematics Subject Classification ID

Topological linear spaces of continuous, differentiable or analytic functions (46E10) Locally convex Fréchet spaces and (DF)-spaces (46A04) Spaces determined by compactness or summability properties (nuclear spaces, Schwartz spaces, Montel spaces, etc.) (46A11) Summability and bases in topological vector spaces (46A35)

Related Items (5)

Basis in the space of \(C^\infty\)-functions on a graduated sharp cusp ⋮ Opérateurs linéaires continus d'extension dans des intersections de classes ultradifférentiables. (Continuous linear extension operators in intersections of ultradifferentiable classes). ⋮ Bases in Banach spaces of smooth functions on Cantor-type sets ⋮ Sequence space representations of spaces of Whitney functions ⋮ Bases in the spaces of Whitney jets

Cites Work

• Kriterien für die Existenz von Ausdehnungsoperatoren zu E(K) für kompakte Teilmengen K von R
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