Potential Theory Copenhagen 1979 : Proceedings of a Colloquium Held in Copenhagen, May 14 18, 1979

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書誌詳細
団体著者: Colloquium on potential theory :Copenhague
その他の著者: Berg, Christian, 1944- (出版デイレクター), Forst, Gunnar, 1946- (出版デイレクター), Fuglede, Bent, 1925-2023, mathématicien (出版デイレクター)
フォーマット: Livre numérique
言語:Français
出版事項: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
シリーズ:Lecture notes in mathematics 787
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注記: Contributions en français et en anglais
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Autres localisations: Voir dans le Sudoc
Edition sous un autre format:• Potential theory, Copenhagen 1979, proceedings of a colloquium held in Copenhagen, May 14-18, 1979, edited by C. Berg, G. Forst, and B. Fuglede, 1980, Berlin [etc.], Springer-Verlag, 1 vol. (VI-319 p.), Lecture notes in mathematics, 0-387-09967-0
目次:
  • Admissible superharmonic functions
  • Principe de Harnack a la frontiere et problemes de frontiere de Martin
  • Courant superficiel et champ magnetostatique associe
  • Quasi-units in mixed lattice structures
  • Bases in standard balayage spaces
  • Autodual H-cones
  • Characterization of perturbations of harmonic spaces
  • Standard balayage spaces and standard Markov processes
  • Riesz potentials on manifolds
  • Prolongement surharmonioue dans un espace harmonique Notion de flux
  • Principe complet du maximum et principe complet du maximum relatif
  • On boundary Harnack principles and singularities of extremal harmonic functions
  • Positive eigen elements for an infinitesimal generator of a diffusion semi-group and their integral representations
  • Problemes au bord sur un espace harmonique
  • A remark on the singular part of a convolution kernel satisfying the domination principle
  • Harmonic functions of bounded mean oscillation and a generalization to vector lattices of continuous functions
  • A regular boundary supporting representing measures of bounded functions in a Bauer harmonic space
  • On the set of semiregular points
  • Connecting of local operators and evolution equations on networks
  • The classical Dirichlet problem and its generalizations
  • Singularities of locally analytic processes
  • Support biharmonique et supports harmoniques associes
  • Fine and admissible convergence for the unit ball in ?n
  • Problem section.