AbstractThis paper concerns certain geometric aspects of function theory on smoothly bounded convex domains of finite type in Cn. Specifically, we prove the Carleson–Hörmander inequality for this class of domains and provide examples of Carleson measures improving a known result concerning such measures associated to bounded holomorphic functions
Convex analysis is a branch of mathematics that studies convex sets, convex functions, and convex ex...
We prove various representations and density results for Hardy spaces of holomorphic functions for t...
Let $\Omega $ be a bounded ${\mathcal{C}}^{\infty}$-smoothly bounded domain in ${\mathbb{C}}^{n}.$ F...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/41944/1/209-232-1-43_92320043.pd
We use scaling properties of convex surfaces of finite line type to derive new estimates for two pro...
We describe a generalization of the classical Julia-Wolff-Caratheodory theorem to a large class of b...
We discuss interrelations between $H^{\infty}$-convex domains and $H^{\infty}$-domains of holo morph...
We describe a generalization of the classical Julia-Wolff-Carathéodory theorem to a large class of ...
In the study of the local Fatou theorem for harmonic functions, Carleson [Ca] proved the following c...
Not many convex mappings on the unit ball in Cn for n \u3e 1 are known. We introduce two families of...
The invariant metrics and the Bergman kernel function for the class of smoothly bounded convex domai...
AbstractIt is well known that for any bounded Lipschitz graph domain Ω⊂Rd, r≥1 and 1≤p≤∞ there exist...
We study the boundary behaviour of holomorphic functions in the Hardy\u2013 Sobolev spaces Hp;k(D), ...
International audienceThis paper studies the relationship between vector-valued BMO functions and th...
International audienceGiven a bounded strongly pseudoconvex domain D in C n with smooth boundary, we...
Convex analysis is a branch of mathematics that studies convex sets, convex functions, and convex ex...
We prove various representations and density results for Hardy spaces of holomorphic functions for t...
Let $\Omega $ be a bounded ${\mathcal{C}}^{\infty}$-smoothly bounded domain in ${\mathbb{C}}^{n}.$ F...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/41944/1/209-232-1-43_92320043.pd
We use scaling properties of convex surfaces of finite line type to derive new estimates for two pro...
We describe a generalization of the classical Julia-Wolff-Caratheodory theorem to a large class of b...
We discuss interrelations between $H^{\infty}$-convex domains and $H^{\infty}$-domains of holo morph...
We describe a generalization of the classical Julia-Wolff-Carathéodory theorem to a large class of ...
In the study of the local Fatou theorem for harmonic functions, Carleson [Ca] proved the following c...
Not many convex mappings on the unit ball in Cn for n \u3e 1 are known. We introduce two families of...
The invariant metrics and the Bergman kernel function for the class of smoothly bounded convex domai...
AbstractIt is well known that for any bounded Lipschitz graph domain Ω⊂Rd, r≥1 and 1≤p≤∞ there exist...
We study the boundary behaviour of holomorphic functions in the Hardy\u2013 Sobolev spaces Hp;k(D), ...
International audienceThis paper studies the relationship between vector-valued BMO functions and th...
International audienceGiven a bounded strongly pseudoconvex domain D in C n with smooth boundary, we...
Convex analysis is a branch of mathematics that studies convex sets, convex functions, and convex ex...
We prove various representations and density results for Hardy spaces of holomorphic functions for t...
Let $\Omega $ be a bounded ${\mathcal{C}}^{\infty}$-smoothly bounded domain in ${\mathbb{C}}^{n}.$ F...
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