Pointwise multiplicative inequalities and Nirenberg type estimates in weighted Sobolev spaces
Poisson Integrals and Boundary Components of Symmetric Spaces.
Poisson kernel and Green function of balls for complex hyperbolic Brownian motion
The aim of this paper is to give a description of the Poisson kernel and the Green function of balls in the complex hyperbolic space. The description is in terms of the hypergeometric function and unitary spherical harmonics in ℂⁿ.
Poisson kernel characterization of Reifenberg flat chord arc domains
Poisson kernels and pluriharmonic -functions on homogeneous Siegel domains.
Poisson-Formeln für ahrmonische Kerne.
Polar sets for supersolutions of degenerate elliptic equations.
Polarization, conformal invariants and Brownian motion.
Polynomial diffeomorphisms of C2: currents, equilibrium measure and hyperbolicity.
Polynomial growth harmonic functions on complete Riemannian manifolds.
In this paper, we give a sharp estimate on the dimension of the space of polynomial growth harmonic functions with fixed degree on a complete Riemannian manifold, under various assumptions.
Positive Approximate Identities and Lattice-Ordered Dual spaces.
Positive Harmonic Functions on Nontangentially Accessible Domains.
Positive Schatten class Toeplitz operators on the ball
On the harmonic Bergman space of the ball, we give characterizations for an arbitrary positive Toeplitz operator to be a Schatten class operator in terms of averaging functions and Berezin transforms.
Positive solutions of nonlinear elliptic equations in a half space in .
Positive Toeplitz operators between the pluriharmonic Bergman spaces
We study Toeplitz operators between the pluriharmonic Bergman spaces for positive symbols on the ball. We give characterizations of bounded and compact Toeplitz operators taking a pluriharmonic Bergman space into another for in terms of certain Carleson and vanishing Carleson measures.
Postprocessing schemes for some mixed finite elements
Potential methods in continuum mechanics.
Potential spaces on fractals
We introduce potential spaces on fractal metric spaces, investigate their embedding theorems, and derive various Besov spaces. Our starting point is that there exists a local, stochastically complete heat kernel satisfying a two-sided estimate on the fractal considered.
Potential theory and Lefschetz theorems for arithmetic surfaces
Potential theory and several complex variables