Add to ORKGDedicated to Professor Hidenobu Yoshida on the occasion of his sixtieth birthday. Our aim in this paper is to deal with growth properties at infinity for modified Poisson integrals (of fractional power) in the half space of Rn. We also discuss weighted boundary limits for the modified Poisson integrals
Abstract. If f is a real-valued function on [−pi, pi] that is Henstock/Kurzweil integrable, let ur(θ...
This article studies an integral representation of functionals of linear growth on metric measure sp...
We prove a new class of inequalities, yielding bounds for the normal approximation in the Wasserstei...
We discuss the behavior at infinity of modified Poisson integral and Green potential on a half-space...
A class of -potentials represented as the sum of modified Green potential and modified Poisson int...
Our aim in this paper is to deal with the growth property at infinity for modified Poisson integrals...
New conditions for the validity of the Poisson representation (in usual and generalized form) for a ...
We shall use results of the author [] on half-space Poisson integrals and a recent measure-theoretic...
For continuous boundary data, the modified Poisson integral is used to write solutions to the half s...
A representation for the sharp coefficient in a pointwise estimate for the gradient of a generalized...
A representation for the sharp coefficient in a pointwise estimate for the gradient of a generalized...
We obtain harmonic extensions to the upper half-space of distri-butions in the weighted spaces wn+1D...
There are ten chapters in this dissertation, which focuses on nine contents: growth estimates for a ...
In this paper the Dirichlet problem for a class of standard weighted Laplace operators in the upper ...
Abstract In this paper, we present new Poisson-type inequalities for Poisson integrals with continuo...
Abstract. If f is a real-valued function on [−pi, pi] that is Henstock/Kurzweil integrable, let ur(θ...
This article studies an integral representation of functionals of linear growth on metric measure sp...
We prove a new class of inequalities, yielding bounds for the normal approximation in the Wasserstei...
We discuss the behavior at infinity of modified Poisson integral and Green potential on a half-space...
A class of -potentials represented as the sum of modified Green potential and modified Poisson int...
Our aim in this paper is to deal with the growth property at infinity for modified Poisson integrals...
New conditions for the validity of the Poisson representation (in usual and generalized form) for a ...
We shall use results of the author [] on half-space Poisson integrals and a recent measure-theoretic...
For continuous boundary data, the modified Poisson integral is used to write solutions to the half s...
A representation for the sharp coefficient in a pointwise estimate for the gradient of a generalized...
A representation for the sharp coefficient in a pointwise estimate for the gradient of a generalized...
We obtain harmonic extensions to the upper half-space of distri-butions in the weighted spaces wn+1D...
There are ten chapters in this dissertation, which focuses on nine contents: growth estimates for a ...
In this paper the Dirichlet problem for a class of standard weighted Laplace operators in the upper ...
Abstract In this paper, we present new Poisson-type inequalities for Poisson integrals with continuo...
Abstract. If f is a real-valued function on [−pi, pi] that is Henstock/Kurzweil integrable, let ur(θ...
This article studies an integral representation of functionals of linear growth on metric measure sp...
We prove a new class of inequalities, yielding bounds for the normal approximation in the Wasserstei...
![Asymptotic Behavior for a Class of Modified <inline-formula> <graphic file="1029-242X-2010-647627-i1.gif"/></inline-formula>-Potentials in a Half Space](/en/item/26112971/Asymptotic-Behavior-for-a-Class-of-Modified-lessinline-formulagreater-lessgraphic-file"1029-242X-2010-647627-i1.gif"greaterlessinline-formulagreater-Potentials-in-a-Half-Space){kind=link}