Add to ORKGsummary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary which are not Lu Qi-Keng, i.e. whose Bergman kernel function has a zero
In this paper we attempt to develop a general $p-$Bergman theory on bounded domains in $\mathbb C^n$...
summary:We consider a certain class of unbounded nonhyperbolic Reinhardt domains which is called the...
Let D be a bounded domain in Cn and let ds2D be the Bergman metric on D. In function theory of sever...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
AbstractWe define the Cartan–Hartogs domain, which is the Hartogs type domain constructed over the p...
Let $L^2_h(\Omega,\mu)$ denote the space of holomorphic functions on $\Omega$ which are square-integ...
AbstractWe define the Cartan–Hartogs domain, which is the Hartogs type domain constructed over the p...
Linking two uniformization results of the Lu and Suita types, we study the Bergman representative co...
This note is an announcement of the author's recent works [1, 2, 3] on Levi-flat real hypersurfaces,...
For any open hyperbolic Riemann surface $X$, the Bergman kernel $K$, the logarithmic capacity $c_{\b...
This is the proceedings of the 2nd Japanese-German Symposium on Infinite Dimensional Harmonic Analys...
AbstractWe compute explicitly the Bergman and Szegő kernels for a class of pseudoconvex doma...
We prove that for a bounded domain in $\mathbb C^n$ with the Bergman metric of constant holomorphic ...
summary:We consider a certain class of unbounded nonhyperbolic Reinhardt domains which is called the...
In this paper we attempt to develop a general $p-$Bergman theory on bounded domains in $\mathbb C^n$...
summary:We consider a certain class of unbounded nonhyperbolic Reinhardt domains which is called the...
Let D be a bounded domain in Cn and let ds2D be the Bergman metric on D. In function theory of sever...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
summary:We exhibit a class of bounded, strongly convex Hartogs domains with real-analytic boundary w...
AbstractWe define the Cartan–Hartogs domain, which is the Hartogs type domain constructed over the p...
Let $L^2_h(\Omega,\mu)$ denote the space of holomorphic functions on $\Omega$ which are square-integ...
AbstractWe define the Cartan–Hartogs domain, which is the Hartogs type domain constructed over the p...
Linking two uniformization results of the Lu and Suita types, we study the Bergman representative co...
This note is an announcement of the author's recent works [1, 2, 3] on Levi-flat real hypersurfaces,...
For any open hyperbolic Riemann surface $X$, the Bergman kernel $K$, the logarithmic capacity $c_{\b...
This is the proceedings of the 2nd Japanese-German Symposium on Infinite Dimensional Harmonic Analys...
AbstractWe compute explicitly the Bergman and Szegő kernels for a class of pseudoconvex doma...
We prove that for a bounded domain in $\mathbb C^n$ with the Bergman metric of constant holomorphic ...
summary:We consider a certain class of unbounded nonhyperbolic Reinhardt domains which is called the...
In this paper we attempt to develop a general $p-$Bergman theory on bounded domains in $\mathbb C^n$...
summary:We consider a certain class of unbounded nonhyperbolic Reinhardt domains which is called the...
Let D be a bounded domain in Cn and let ds2D be the Bergman metric on D. In function theory of sever...