Results 11 to 20 of about 436,828 (182)
Reverse Stein–Weiss Inequalities on the Upper Half Space and the Existence of Their Extremals
The purpose of this paper is four-fold. First, we employ the reverse weighted Hardy inequality in the form of high dimensions to establish the following reverse Stein–Weiss inequality on the upper half space:
Chen Lu, Lu Guozhen, Tao Chunxia
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Geometric invariant theory on Stein spaces
The aim of this paper is to present results on actions of compact Lie groups on Stein spaces. The main result is the following: Complexification Theorem. Let K be a compact Lie group and \(K^{{\mathbb{C}}}\) a complexification of K. If K acts on a reduced Stein space X, then there exists a complex space \(X^{{\mathbb{C}}}\) with a holomorphic action ...
Peter Heinzner
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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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In order to respond to the crisis of the last two years in a proper way, a paradigm shift seems necessary to centralize the individual and collective active responsibility in transformative and generative processes for a new start and change.
Elisabetta Villano
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Through conformal map, isoperimetric inequalities are equivalent to the Hardy–Littlewood–Sobolev (HLS) inequalities involved with the Poisson-type kernel on the upper half space.
Tao Chunxia
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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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Simultaneous estimation of log-normal coefficients of variation: Shrinkage and pretest strategies
In this paper, we consider the problem of estimating the log-normal coefficients of variation when multiple samples from log-normal populations with unequal variances are combined.
Mahmoud Aldeni +3 more
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Extending holomorphic mappings from subvarieties in Stein manifolds [PDF]
Suppose that Y is a complex manifold with the property that any holomorphic map from a compact convex set in a complex Euclidean space C^n (for any n) to Y is a uniform limit of entire maps from C^n to Y.
Forstneric, Franc
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Despite the machine learning (ML) methods have been largely used recently, the predicted materials properties usually cannot exceed the range of original training data. We deployed a boundless objective-free exploration approach to combine traditional ML
Joshua Ojih +4 more
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Stein-Weiss inequality for local mixed radial-angular Morrey spaces
In this article, a generalization of the well-known Stein-Weiss inequality for the fractional integral operator on functions with different integrability properties in the radial and the angular direction in local Morrey spaces is established.
Wei Mingquan, Su Fangming, Sun Lanyin
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