Results 11 to 20 of about 159,448 (292)
On 2-Stein Submanifolds in Space Forms [PDF]
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Yunhee Euh +3 more
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Cohomology of p-adic Stein spaces [PDF]
We compute the $p$-adic tale and the pro- tale cohomologies of the Drinfeld half-space of any dimension. The main input is a new comparison theorem for the $p$-adic pro- tale cohomology of $p$-adic Stein spaces.
Colmez, Pierre +2 more
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VILLA STEIN-DE-MONZIE BY LE CORBUSIER (1926–1928): CONSERVATION STRATEGIES BETWEEN RESEARCH AND EDUCATION [PDF]
The paper focuses on the educational experience produced during the International Workshop, organized by the IUAV University of Venice and dedicated to both the understanding and conservation of the maison Stein-de-Monzie “Les Terrasses”, an emblematic
C. Balletti +4 more
doaj +1 more source
L’hétérogénèse différentielle et l’émergence de la fonction sémiotique
In this study, we analyse the notion of “differential heterogenesis” proposed by Deleuze and Guattari on a morphogenetic perspective. We propose a mathematical framework to envisage the emergence of singular forms from the assemblages of heterogeneous ...
Alessandro Sarti +2 more
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Hartogs Extension Theorems on Stein Spaces [PDF]
We discuss various known generalizations of the classical Hartogs' extension theorem on Stein spaces with arbitrary singularities and present an analytic proof based on d-bar methods.
Øvrelid, Nils, Vassiliadou, Sophia
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Proper holomorphic embeddings into Stein manifolds with the density property [PDF]
We prove that a Stein manifold of dimension $d$ admits a proper holomorphic embedding into any Stein manifold of dimension at least $2d+1$ satisfying the holomorphic density property.
Andrist, Rafael +3 more
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Boundedness of Littlewood-Paley Operators Associated with Gauss Measures
Modeled on the Gauss measure, the authors introduce the locally doubling measure metric space (𝒳,d,μ)ρ, which means that the set 𝒳 is endowed with a metric d and a locally doubling regular Borel measure μ ...
Liguang Liu, Dachun Yang
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Oka manifolds: From Oka to Stein and back [PDF]
Oka theory has its roots in the classical Oka-Grauert principle whose main result is Grauert's classification of principal holomorphic fiber bundles over Stein spaces.
Forstneric, Franc
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We introduce the inhomogeneous multiparameter Besov and Triebel-Lizorkin spaces associated with flag singular integrals via the Littlewood-Paley-Stein theory.
Xinfeng Wu, Zongguang Liu
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Harmonic Analysis Techniques in Several Complex Variables
We give a survey of recent joint work with E.M. Stein (Princeton University) concerning the application of suitable versions of the T(1)-theorem technique to the study of orthogonal projections onto the Hardy and Bergman spaces of holomorphic functions ...
Loredana Lanzani
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