AbstractIn this note, we give an improvement on the Bergman kernel for the domain {(w,z)∈Cm×Cn:‖w‖m2p+‖z‖n2<1}. As an application, we describe how the zeroes of the kernel depend on the defining parameters p,m,n. We also consider the domain {{(w,z)∈C2:|w|4+|z|4<1}
AbstractWe compute explicitly the Bergman and Szegő kernels for a class of pseudoconvex doma...
Suppose that $\Omega$ is a bounded domain with $C\sp\infty$ smooth boundary in the plane and let $\z...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
summary:We investigate the Bergman kernel function for the intersection of two complex ellipsoids $\...
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on ...
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on ...
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on ...
In chapter 2 it is proved that the uniform extendibility of the Bergman kernel is equivalent to a gl...
Abstract: We study the parameter dependence of the Bergman kernels on planar do-mains depending on c...
Consider the Bergman kernel $K^B(z)$ of the domain $\ellip = \{z \in \Comp^n ; \sum_{j=1}^n |z_j|^{2...
Consider the Bergman kernel $K^B(z)$ of the domain $\ellip = \{z \in \Comp^n ; \sum_{j=1}^n |z_j|^{2...
Abstract. We shall show that the Szegő and Bergman kernels associated to a finitely connected domain...
AbstractWe compute explicitly the Bergman and Szegő kernels for a class of pseudoconvex doma...
We study the Bergman kernel and projection on the worm domains for β > π. We calculate the kernels e...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
AbstractWe compute explicitly the Bergman and Szegő kernels for a class of pseudoconvex doma...
Suppose that $\Omega$ is a bounded domain with $C\sp\infty$ smooth boundary in the plane and let $\z...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
summary:We investigate the Bergman kernel function for the intersection of two complex ellipsoids $\...
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on ...
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on ...
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on ...
In chapter 2 it is proved that the uniform extendibility of the Bergman kernel is equivalent to a gl...
Abstract: We study the parameter dependence of the Bergman kernels on planar do-mains depending on c...
Consider the Bergman kernel $K^B(z)$ of the domain $\ellip = \{z \in \Comp^n ; \sum_{j=1}^n |z_j|^{2...
Consider the Bergman kernel $K^B(z)$ of the domain $\ellip = \{z \in \Comp^n ; \sum_{j=1}^n |z_j|^{2...
Abstract. We shall show that the Szegő and Bergman kernels associated to a finitely connected domain...
AbstractWe compute explicitly the Bergman and Szegő kernels for a class of pseudoconvex doma...
We study the Bergman kernel and projection on the worm domains for β > π. We calculate the kernels e...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
AbstractWe compute explicitly the Bergman and Szegő kernels for a class of pseudoconvex doma...
Suppose that $\Omega$ is a bounded domain with $C\sp\infty$ smooth boundary in the plane and let $\z...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
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