Fatou-Naïm-Doob limit theorems in the axiomatic system of Brelot
Annales de l'institut Fourier (1966)
- Volume: 16, Issue: 2, page 455-467
- ISSN: 0373-0956
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topGowrisankaran, Kohur. "Fatou-Naïm-Doob limit theorems in the axiomatic system of Brelot." Annales de l'institut Fourier 16.2 (1966): 455-467. <http://eudml.org/doc/73911>.
@article{Gowrisankaran1966,
author = {Gowrisankaran, Kohur},
journal = {Annales de l'institut Fourier},
keywords = {partial differential equations},
language = {eng},
number = {2},
pages = {455-467},
publisher = {Association des Annales de l'Institut Fourier},
title = {Fatou-Naïm-Doob limit theorems in the axiomatic system of Brelot},
url = {http://eudml.org/doc/73911},
volume = {16},
year = {1966},
}
TY - JOUR
AU - Gowrisankaran, Kohur
TI - Fatou-Naïm-Doob limit theorems in the axiomatic system of Brelot
JO - Annales de l'institut Fourier
PY - 1966
PB - Association des Annales de l'Institut Fourier
VL - 16
IS - 2
SP - 455
EP - 467
LA - eng
KW - partial differential equations
UR - http://eudml.org/doc/73911
ER -
References
top- [1] M. BRELOT, Lectures on Potential Theory, Tata Institute of Fundamental Research, Bombay, (1960). Zbl0098.06903MR22 #9749
- [2] K. GOWRISANKARAN, Ann. Inst. Fourier, t. XIII, Fasc. 2, 307-356. Zbl0134.09503MR29 #1350
- [3] R. M. HERVÉ, Ann. Inst. Fourier, t. XII (1962), 415-571. Zbl0101.08103MR25 #3186
Citations in EuDML Documents
top- Jang-Mei G. Wu, Comparisons of kernel functions boundary Harnack principle and relative Fatou theorem on Lipschitz domains
- Kohur Gowrisankaran, On minimal positive harmonic functions
- Marcel Brelot, Allure des potentiels a la frontière et fonctions fortement sousharmoniques
- Denis Feyel, La quasi-continuité dans l'étude du problème de Dirichlet. Effilement minimal abstrait et ensembles convexes compacts
- Alano Ancona, Principe de Harnack à la frontière et théorème de Fatou pour un opérateur elliptique dans un domaine lipschitzien
- Marcel Brelot, Recherches sur la topologie fine et ses applications : théorie du potentiel
- Linda Lumer-Naïm, -spaces of harmonic functions
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