EuDML | Browse

Previous Page 2

Displaying 21 – 32 of 32

Boundary limits of spherical means for BLD and monotone BLD functions in the unit ball.

Mizuta, Yoshihiro, Shimomura, Tetsu (1999)

Annales Academiae Scientiarum Fennicae. Mathematica

Boundary Minimum Principles in Potential Theory.

Bent Fuglede (1974)

Mathematische Annalen

Boundary properties of first-order partial derivatives of the Poisson integral for the half-space $ℝ_{k + 1}^{+} (k > 1)$ .

Topuria, S. (1997)

Georgian Mathematical Journal

Boundary properties of second-order partial derivatives of the Poisson integral for a half-space $ℝ_{+}^{k + 1}$ $(k > 1)$ .

Topuria, S. (1998)

Georgian Mathematical Journal

Boundary Value Characterizations for Weighted Hardy Spaces of Harmonic Functions.

Huy-Qui Bui (1990)

Forum mathematicum

Boundary value problems for harmonic and minimal maps of surfaces into manifolds

Luc Lemaire (1982)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

Boundary values of harmonic functions in mixed norm spaces and their atomic structure

Fulvio Ricci, Mitchell Taibleson (1983)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

Boundedness of generalized fractional integral operators on Orlicz spaces near $L^{1}$ over metric measure spaces

Daiki Hashimoto, Takao Ohno, Tetsu Shimomura (2019)

Czechoslovak Mathematical Journal

We are concerned with the boundedness of generalized fractional integral operators $I_{ρ, τ}$ from Orlicz spaces $L^{Φ} (X)$ near $L^{1} (X)$ to Orlicz spaces $L^{Ψ} (X)$ over metric measure spaces equipped with lower Ahlfors $Q$ -regular measures, where $Φ$ is a function of the form $Φ (r) = r ℓ (r)$ and $ℓ$ is of log-type. We give a generalization of paper by Mizuta et al. (2010), in the Euclidean setting. We deal with both generalized Riesz potentials and generalized logarithmic potentials.

Boundedness of the solution of the third problem for the Laplace equation

Dagmar Medková (2005)

Czechoslovak Mathematical Journal

A necessary and sufficient condition for the boundedness of a solution of the third problem for the Laplace equation is given. As an application a similar result is given for the third problem for the Poisson equation on domains with Lipschitz boundary.

Bounds for capacities in terms of asymmetry.

Tilak Bhattacharya, Allen Weitsman (1996)

Revista Matemática Iberoamericana

Brownian Motion and Eigenvalues for the Dirichlet Laplacian.

S.E. Graversen, Murali Rao (1990)

Mathematische Zeitschrift

Brownian motion and generalized analytic and inner functions

Alain Bernard, Eddy A. Campbell, A. M. Davie (1979)

Annales de l'institut Fourier

Let $f$ be a mapping from an open set in $R^{p}$ into $R^{q}$ , with $p > q$ . To say that $f$ preserves Brownian motion, up to a random change of clock, means that $f$ is harmonic and that its tangent linear mapping in proportional to a co-isometry. In the case $p = 2$ , $q = 2$ , such conditions signify that $f$ corresponds to an analytic function of one complex variable. We study, essentially that case $p = 3$ , $q = 2$ , in which we prove in particular that such a mapping cannot be “inner” if it is not trivial. A similar result for $p = 4$ , $q = 2$ would solve...

Displaying 21 – 32 of 32

Currently displaying 21 – 32 of 32