Results 61 to 70 of about 436,828 (182)
Notions of Stein spaces in non-archimedean geometry
, 2018 Let $k$ be a non-archimedean complete valued field and $X$ be a $k$-analytic space in the sense of Berkovich. In this note, we prove the equivalence between three properties: 1) for every complete valued extension $k'$ of $k$, every coherent sheaf on $X \
Maculan, Marco, Poineau, Jérôme
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Domains of holomorphy in Stein spaces
Rendiconti Lincei, Matematica e Applicazioni, 2023 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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HOLOMORPHIC EMBEDDINGS OF STEIN SPACES IN INFINITE-DIMENSIONAL PROJECTIVE SPACES [PDF]
Journal of the Korean Mathematical Society, 2005 The author shows that if \(X\) is a reduced Stein space and \(L\) is a holomorphic line bundle on \(X\), if one considers any locally convex vector topology on \( H^{0}(X, L) ^{\ast}\) which is stronger than the weak topology, then the image of the canonical holomorphic embedding \( h_{L} : X \rightarrow H^{0}(X, L) ^{\ast}\) is sequentially closed and
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From KL Divergence to Wasserstein Distance: Enhancing Autoencoders with FID Analysis
Proceedings of the International Florida Artificial Intelligence Research Society ConferenceVariational Autoencoders (VAEs) are popular Bayesian inference models that excel at approximating complex data distributions in a lower-dimensional latent space.
Laxmi Kanta Poudel +3 more
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Revista de Saúde Pública, 2007 OBJETIVO: Propor técnicas de correção de sub-registro e redistribuição de causas mal definidas para o Sistema de Informações sobre Mortalidade e o Sistema de Informações Hospitalares do SUS.
Luciana Tricai Cavalini +1 more
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Global Stein theorem on Hardy spaces
Analysis MathematicaLet 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, A., Grellier, S., Sehba, B. F.
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A note on complex-hyperbolic Kleinian groups
, 2020 Let $\Gamma$ be a discrete group of isometries acting on the complex hyperbolic $n$-space $\mathbb{H}^n_\mathbb{C}$. In this note, we prove that if $\Gamma$ is convex-cocompact, torsion-free, and the critical exponent $\delta(\Gamma)$ is strictly lesser ...
Dey, Subhadip, Kapovich, Michael
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Embedding of Stein spaces into sequence spaces
Manuscripta Mathematica, 1982 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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Lyn Hejinian’s Writing. Poetic Language as Language of Inquiry [PDF]
Литература двух АмерикThe article is devoted to the poetics of contemporary American writer Lyn Hejinian (1941–2024), considered one of the most consistent successors of Gertrude Stein's experimentalism in Anglophone literary writing.
Vladimir V. Feshchenko
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On the present state of the Andersen-Lempert theory
, 2010 In this survey of the Andersen-Lempert theory we present the state of the art in the study of the density property (which means that the Lie algebra generated by completely integrable holomorphic vector fields on a given Stein manifold is dense in the ...
Kaliman, Shulim, Kutzschebauch, Frank
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