Let v and µ be finite positive measures on the open unit disk D. We say that v and µ satisfy the ( v ,µ )-Carleson inequality, if there is a constant C > 0 such that 111 dv C D 111 dµ for all analytic polynomials 1 . In this paper, we study the necessary and sufficient condition for the ( v , µ )-Carleson inequality. We establish it when v or µ is an absolutely continuous measure with respect to the Lebesgue area measure which satisfies the (A )-condition. Moreover, many concrete examples of such measures are given
The classical embedding theorem of Carleson deals with finite positive Borel measures µ on the close...
AbstractWe introduce the notion of s-Carleson measure (s≥1) on a homogeneous tree T and give several...
Hastings studied Carleson measures for non-negative subharmonic functions on the polydisk and charac...
Let µ be a finite positive Borel measure on the open unit disc D and H a set of all analytic functio...
Abstract We investigate Carleson measures µ on D where D is the open unit disk in C, along with func...
AbstractA classical theorem of L. Carleson states that the injection map from the Hardy space Hp int...
Dedicated to Albert Baernstein on the occasion of his 65th birthday Abstract. If 0 < p < ∞ and...
Abstract. Let 1 ≤ p < ∞ and let µ be a positive finite Borel measure on the unit disk D. The area...
We study Carleson inequalities on parabolic Bergman spaces on the upper half space of the Euclidean ...
We give a simple proof of the fact that a finite measure $\mu$ on the unit disk is a Carleson measur...
AbstractFor 0⩽σ<1/2 we characterize Carleson measures μ for the analytic Besov–Sobolev spaces B2σ on...
International audienceThis paper studies the relationship between vector-valued BMO functions and th...
In this paper we study the positive Borel measures µ on the unit disc D in C for which the Bloch spa...
Carleman's inequality reads where , are positive numbers. In this paper we present some simple proof...
Let \(\mu\) be a Beltrami coefficient on the unit disk, which is compatible with a finitely generate...
The classical embedding theorem of Carleson deals with finite positive Borel measures µ on the close...
AbstractWe introduce the notion of s-Carleson measure (s≥1) on a homogeneous tree T and give several...
Hastings studied Carleson measures for non-negative subharmonic functions on the polydisk and charac...
Let µ be a finite positive Borel measure on the open unit disc D and H a set of all analytic functio...
Abstract We investigate Carleson measures µ on D where D is the open unit disk in C, along with func...
AbstractA classical theorem of L. Carleson states that the injection map from the Hardy space Hp int...
Dedicated to Albert Baernstein on the occasion of his 65th birthday Abstract. If 0 < p < ∞ and...
Abstract. Let 1 ≤ p < ∞ and let µ be a positive finite Borel measure on the unit disk D. The area...
We study Carleson inequalities on parabolic Bergman spaces on the upper half space of the Euclidean ...
We give a simple proof of the fact that a finite measure $\mu$ on the unit disk is a Carleson measur...
AbstractFor 0⩽σ<1/2 we characterize Carleson measures μ for the analytic Besov–Sobolev spaces B2σ on...
International audienceThis paper studies the relationship between vector-valued BMO functions and th...
In this paper we study the positive Borel measures µ on the unit disc D in C for which the Bloch spa...
Carleman's inequality reads where , are positive numbers. In this paper we present some simple proof...
Let \(\mu\) be a Beltrami coefficient on the unit disk, which is compatible with a finitely generate...
The classical embedding theorem of Carleson deals with finite positive Borel measures µ on the close...
AbstractWe introduce the notion of s-Carleson measure (s≥1) on a homogeneous tree T and give several...
Hastings studied Carleson measures for non-negative subharmonic functions on the polydisk and charac...