Some applications of geometry of Banach spaces to harmonic analysis

Gilles Godefroy; Françoise Lust-Piquard

Displaying similar documents to “Some applications of geometry of Banach spaces to harmonic analysis”

On generalizations of harmonic and Killing tensors

Ramesh Chandra Srivastava (1969)

Annales Polonici Mathematici

Similarity:

Harmonic functions on Alexandrov spaces and their applications.

Petrunin, Anton (2003)

Electronic Research Announcements of the American Mathematical Society [electronic only]

Similarity:

Some examples in harmonic analysis

B. Johnson (1973)

Studia Mathematica

Similarity:

Proof of a hypothesis on some segments of harmonic series and a new hypothesis

S. Simić (1979)

Matematički Vesnik

Similarity:

Non-closed thin sets in harmonic analysis

S. Hartman (1975)

Colloquium Mathematicae

Similarity:

Complete lifts of harmonic maps and morphisms between Euclidean spaces.

Ou, Ye-Lin (1996)

Beiträge zur Algebra und Geometrie

Similarity:

On the symmetries of the differential equation governing damped harmonic vibration.

Tapanidis, T., Tsagas, Gr., Mazumdar, H.P. (2000)

Balkan Journal of Geometry and its Applications (BJGA)

Similarity:

On higher gradients of harmonic functions

A. Calderón, A. Zygmund (1964)

Studia Mathematica

Similarity:

On nonhomogeneous $A$ -harmonic equations and 1-harmonic equations.

Lin, En-Bing (2010)

Journal of Inequalities and Applications [electronic only]

Similarity:

On $ℳ$ -harmonic space $ℬ_{p}^{s}$ .

Jevtić, M. (1995)

Publications de l'Institut Mathématique. Nouvelle Série

Similarity:

On the superstability of generalized d’Alembert harmonic functions

Iz-iddine EL-Fassi (2016)

Annales Universitatis Paedagogicae Cracoviensis. Studia Mathematica

Similarity:

The aim of this paper is to study the superstability problem of the d’Alembert type functional equation f(x+y+z)+f(x+y+σ(z))+f(x+σ(y)+z)+f(σ(x)+y+z)=4f(x)f(y)f(z) $f (x + y + z) + f (x + y + σ (z)) + f (x + σ (y) + z) + f (σ (x) + y + z) = 4 f (x) f (y) f (z)$ for all x, y, z ∈ G, where G is an abelian group and σ : G → G is an endomorphism such that σ(σ(x)) = x for an unknown function f from G into ℂ or into a commutative semisimple Banach algebra.

$ℋ^{p}$ -spaces of harmonic functions

Linda Lumer-Naïm (1967)

Annales de l'institut Fourier

Similarity:

Sous les hypothèses standard de l’axiomatique Brelot, étude de classes de fonctions harmoniques complexes définies comme les classes de Hardy classiques. Caractérisation comme solutions de problèmes de Dirichlet avec la frontière minimale, les filtres fins, et données-frontière dans $L^{p}$ , pour $1 < p \leq + \infty$ , comme intégrales de mesures complexes finies sur la frontière minimale, pour $p = 1$ . Existence presque-partout à la frontière minimale d’une limite fine finie $\in L^{p}$ . Application à deux théorèmes du type...