Add to ORKGWe obtain non-Euclidean versions of classical theorems due to Hardy and Littlewood concerning smoothness of the boundary function of an analytic mapping on the unit disk with an appropriate growth condition.Comment: to appear in Annales math\'ematiques du Qu\'ebe
Abstract. We apply the Rudin idea to represent the Bergman kernel of the Hartogs domain as the sum o...
AbstractThis paper gives several results on Besov spaces of holomorphic functions on a very large cl...
Let G/H be a compactly causal symmetric space with causal compactification Φ : G/H → Š1, where Š1 is...
AbstractWe study Hardy spaces on the boundary of a smooth open subset or Rn and prove that they can ...
In this paper, we study the Hardy-Rellich inequalities for polyharmonic operators in the critical di...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We give the parameter version of a localization theorem for the Bergman metric near the boundary poi...
Given a nonempty compact set E in a proper subdomain Omega of the complex plane, we denote the diame...
In this article, we give a general characterization of Carleson measures involving concave or convex...
In this article, we consider a generalization of the conjugate Hardy $H^2$ spaces, and give some pro...
AbstractIn this study, we want to emphasize the role of some Hardy inequalities in the blow-up pheno...
The aim of the present paper is to show that many Phelps type duality result, relating the extensi...
We prove that the boundary of a (not necessarily connected) bounded smooth set with constant nonloca...
We study the composition operators of the Hardy space on D∞ ∩ℓ1, the ℓ1 part of the infinite polydi...
In this paper we introduce new spaces of holomorphic functions on the pointed unit disc of $\mathbb ...
Abstract. We apply the Rudin idea to represent the Bergman kernel of the Hartogs domain as the sum o...
AbstractThis paper gives several results on Besov spaces of holomorphic functions on a very large cl...
Let G/H be a compactly causal symmetric space with causal compactification Φ : G/H → Š1, where Š1 is...
AbstractWe study Hardy spaces on the boundary of a smooth open subset or Rn and prove that they can ...
In this paper, we study the Hardy-Rellich inequalities for polyharmonic operators in the critical di...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We give the parameter version of a localization theorem for the Bergman metric near the boundary poi...
Given a nonempty compact set E in a proper subdomain Omega of the complex plane, we denote the diame...
In this article, we give a general characterization of Carleson measures involving concave or convex...
In this article, we consider a generalization of the conjugate Hardy $H^2$ spaces, and give some pro...
AbstractIn this study, we want to emphasize the role of some Hardy inequalities in the blow-up pheno...
The aim of the present paper is to show that many Phelps type duality result, relating the extensi...
We prove that the boundary of a (not necessarily connected) bounded smooth set with constant nonloca...
We study the composition operators of the Hardy space on D∞ ∩ℓ1, the ℓ1 part of the infinite polydi...
In this paper we introduce new spaces of holomorphic functions on the pointed unit disc of $\mathbb ...
Abstract. We apply the Rudin idea to represent the Bergman kernel of the Hartogs domain as the sum o...
AbstractThis paper gives several results on Besov spaces of holomorphic functions on a very large cl...
Let G/H be a compactly causal symmetric space with causal compactification Φ : G/H → Š1, where Š1 is...