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Indefinite harmonic continuation

Josef Král, Jaroslav Lukeš (1973)

Časopis pro pěstování matematiky

Inégalités liées au principe du maximum

Gabriel Mokobodzki (1971/1972)

Séminaire Brelot-Choquet-Deny. Théorie du potentiel

Integral Formulas for the ... ....-Equation and Zeros of Bounded Holomorphic Functions in the Unit Ball.

Bo Berndtsson (1980)

Mathematische Annalen

Integral representation for a class of multiply superharmonic functions

Kohur Gowrisankaran (1973)

Annales de l'institut Fourier

Let $Ω_{1}, ..., Ω_{n}$ be harmonic spaces of Brelot with countable base of completely determining domains. The elements of a subcone $C$ of the cone of positive $n$ -superharmonic functions in $Ω_{1} \times ... \times Ω_{n}$ is shown to have an integral representation with the aid of Radon measures on the extreme elements belonging to a compact base of $C$ . The extreme elements are shown to be the product of extreme superharmonic functions on the component spaces and the measure representing each element is shown to be unique. Necessary and sufficient...

Integral Representation for Multiply Superharmonic Functions.

Anne Drinkwater Roberts (1975)

Mathematische Annalen

Invariant Characterization of the Fine Topology in Potential Theory.

Bent Fuglede (1979)

Mathematische Annalen

Inverse mean value property of harmonic functions (Corrigendum).

W. Hansen, I. Netuka (1995)

Mathematische Annalen

Isomorphie harmonischer Räume.

Ursula Schirmeier (1977)

Mathematische Annalen

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