We use the theory of Hilbert spaces of analytic functions on bounded symmetric domains in C-N to obtain information on the (1/(N + 1))st power of the Bergman kernel of the ball. This kernel has played recently an important and growing role in operator theory. We present several integral formulas for the Hilbert space generated by this kernel. (C) 2001 Academie des sciences/Editions scientifiques et medicales Elsevier SAS
We initiate a detailed study of two-parameter Besov spaces on the unit ball of R-n consisting of har...
The theory of Bergman spaces has been a central subject of study in complex analysis during the past...
summary:We consider a nonnegative superbiharmonic function $w$ satisfying some growth condition near...
This is a series of lectures we have held during the academic year 2004-2005 at the Department of ...
In this note we establish integral formulas for polyanalytic functions in several variables. More pr...
Using reproducing kernel Hilbert spaces methods we develop a Schur-type algorithm for a subclass of ...
Abstract. We treat the complex harmonic function on the Np–ball which is defined by the Np–norm rela...
The role of weighted biharmonic Green functions in weighted Bergman spaces was first studied in the ...
AbstractUsing reproducing kernel Hilbert spaces methods we develop a Schur-type algorithm for a subc...
Diese Arbeit ist eine Einführung in die Theorie des Bergman Kerns. Die reproduzierende Funktion eini...
We study expansion of reproducing kernels for Hilbert spaces of holomorphic functions on the unit ba...
In this note, we study defect operators in the case of holomorphic functions of the unit ball of ℂn....
Besov spaces of harmonic functions on the unit ball of Rn are defined by requiring sufficiently high...
We completely characterize the boundedness of the Volterra type integration operators Jb acting from...
We initiate a detailed study of two-parameter Besov spaces on the unit ball of R-n consisting of har...
We initiate a detailed study of two-parameter Besov spaces on the unit ball of R-n consisting of har...
The theory of Bergman spaces has been a central subject of study in complex analysis during the past...
summary:We consider a nonnegative superbiharmonic function $w$ satisfying some growth condition near...
This is a series of lectures we have held during the academic year 2004-2005 at the Department of ...
In this note we establish integral formulas for polyanalytic functions in several variables. More pr...
Using reproducing kernel Hilbert spaces methods we develop a Schur-type algorithm for a subclass of ...
Abstract. We treat the complex harmonic function on the Np–ball which is defined by the Np–norm rela...
The role of weighted biharmonic Green functions in weighted Bergman spaces was first studied in the ...
AbstractUsing reproducing kernel Hilbert spaces methods we develop a Schur-type algorithm for a subc...
Diese Arbeit ist eine Einführung in die Theorie des Bergman Kerns. Die reproduzierende Funktion eini...
We study expansion of reproducing kernels for Hilbert spaces of holomorphic functions on the unit ba...
In this note, we study defect operators in the case of holomorphic functions of the unit ball of ℂn....
Besov spaces of harmonic functions on the unit ball of Rn are defined by requiring sufficiently high...
We completely characterize the boundedness of the Volterra type integration operators Jb acting from...
We initiate a detailed study of two-parameter Besov spaces on the unit ball of R-n consisting of har...
We initiate a detailed study of two-parameter Besov spaces on the unit ball of R-n consisting of har...
The theory of Bergman spaces has been a central subject of study in complex analysis during the past...
summary:We consider a nonnegative superbiharmonic function $w$ satisfying some growth condition near...