Add to ORKGAbstract. We study the possibility of deforming quadrature domains into each other, and also discuss the possibility of changing the distribution in a quadrature identity from complex to real and from real to positive. The last question is in a sense also studied without the assumption that we have a quadrature domain. 1
We prove two density theorems for quadrature domains in ℂ<sup>n</sup>, n ≥ 2. It is shown that qua...
We study questions of existence and uniqueness of quadrature domains using computational tools from ...
Abstract. We discuss an overdetermined problem in planar multiply con-nected domains Ω. This problem...
In this thesis, which consists of five papers (A,B,C,D,E), we are interested in questions related to...
AbstractWe prove that any finitely connected domain in the plane can be distorted so that it becomes...
This is a selection of facts, old and recent, about quadrature domains. The text, written in the for...
We highlight an intrinsic connection between classical quadrature domains and the well-studied theme...
This note verifies a conjecture of Armitage and Goldstein that annular domains may be characterized ...
This note verifies a conjecture of Armitage and Goldstein that annular domains may be characterized ...
AbstractLet T be a distribution in Rn whose support is compact. A domain Ω in Rn is said to be a qua...
This thesis employs complex analysis via the Bergman projection and kernel to examine two themes: qu...
Abstract. A streamlined proof that the Bergman kernel associated to a quadrature domain in the plane...
We prove two density theorems for quadrature domains in , . It is shown that quadrature domains are ...
We prove two density theorems for quadrature domains in , . It is shown that quadrature domains are ...
I 1.Gauss mean value theorem and its generalization. I 2.Example: generalized quadrature domain. I 3...
We prove two density theorems for quadrature domains in ℂ<sup>n</sup>, n ≥ 2. It is shown that qua...
We study questions of existence and uniqueness of quadrature domains using computational tools from ...
Abstract. We discuss an overdetermined problem in planar multiply con-nected domains Ω. This problem...
In this thesis, which consists of five papers (A,B,C,D,E), we are interested in questions related to...
AbstractWe prove that any finitely connected domain in the plane can be distorted so that it becomes...
This is a selection of facts, old and recent, about quadrature domains. The text, written in the for...
We highlight an intrinsic connection between classical quadrature domains and the well-studied theme...
This note verifies a conjecture of Armitage and Goldstein that annular domains may be characterized ...
This note verifies a conjecture of Armitage and Goldstein that annular domains may be characterized ...
AbstractLet T be a distribution in Rn whose support is compact. A domain Ω in Rn is said to be a qua...
This thesis employs complex analysis via the Bergman projection and kernel to examine two themes: qu...
Abstract. A streamlined proof that the Bergman kernel associated to a quadrature domain in the plane...
We prove two density theorems for quadrature domains in , . It is shown that quadrature domains are ...
We prove two density theorems for quadrature domains in , . It is shown that quadrature domains are ...
I 1.Gauss mean value theorem and its generalization. I 2.Example: generalized quadrature domain. I 3...
We prove two density theorems for quadrature domains in ℂ<sup>n</sup>, n ≥ 2. It is shown that qua...
We study questions of existence and uniqueness of quadrature domains using computational tools from ...
Abstract. We discuss an overdetermined problem in planar multiply con-nected domains Ω. This problem...