Results 31 to 40 of about 1,284,312 (176)
Function spaces of BMO and Campanato type
To obtain the Littlewood-Paley characterization for Campanato spaces $mathcal{L}^{2,lambda}$ modulo polynomials (which contain as special case the John and Nirenberg space $BMO$), we define and study a scale of function spaces on $mathbb{R}^{n}$.
Azzeddine El Baraka
doaj
On the Nullstellensätze for Stein spaces and 𝐶-analytic sets
In this work we prove the real Nullstellensatz for the ring O ( X
ACQUISTAPACE, FRANCESCA +2 more
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Invariant meromorphic functions on Stein spaces [PDF]
International audienceIn this paper we develop fundamental tools and methods to study meromorphic functions in an equivariant setup. As our main result we construct quotients of Rosenlicht-type for Stein spaces acted upon holomorphically by complex ...
Greb, Daniel, Miebach, Christian
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Embedding of Stein spaces into sequence spaces
In this note we show that a connected, reduced Stein space X of arbitrary dimension admits a holomorphic embedding into various sequence spaces, for example into s,s',0(ℂn) or ℂ , and also into infinite dimensional complex Banach spaces. As an application we prove that the Frechet space 0 (X) of holomorphic functions on X is a quotient of s.
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Practisch-ökonomische Abhandlungen von der Viehzucht und dem Federvieh
Autopsie nach dem Ex. der HAAB Weimar, der SUB Göttingen, der ULB Sachsen-Anhalt (Halle)Vorlageform des Erscheinungsvermerks: Nürnberg, bei Johann Adam Stein ...
Stoixner, Ladislaus
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Domains of holomorphy in Stein spaces
We prove an interpolation theorem for domains in Stein spaces that are locally Stein outside rare analytic sets and improve several existing results in this area. This is then applied to the Levi problem in Stein spaces.
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Vorlageform des Erscheinungsvermerks: Nürnberg, bey Johann Adam Stein ...
Nehr, Johann Georg
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On general Carnot groups, the definition of a possible hypoelliptic Hodge-Laplacian on forms using the Rumin complex has been considered in (M. Rumin, “Differential geometry on C-C spaces and application to the Novikov-Shubin numbers of nilpotent Lie ...
Baldi Annalisa, Tripaldi Francesca
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Global Stein theorem on Hardy spaces
Let f be an integrable function which has integral 0 on R n. What is the largest condition on |f | that guarantees that f is in the Hardy space H 1 (R n)? When f is compactly supported, it is well-known that it is necessary and sufficient that |f | belongs to L log L(R n). We are interested here in conditions at $\infty$.
Bonami, Aline +2 more
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Video recording of interview with Errol Stein
Errol Stein is a retired insurance broker living in Toronto, ON. Stein first saw Nouwen on television as a guest on the 'Hour of Power' with Robert Schuler and was inspired to visit him at L'Arche Daybreak; Stein subsequently became involved with the ...
Stein, Errol
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