Maximal L p regularity for a class of operators with multiple characteristics

Mohammed Tazi Hemida

Journées équations aux dérivées partielles (1988)

  • page 1-4
  • ISSN: 0752-0360

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Hemida, Mohammed Tazi. "Régularité $L^p$ maximale pour une classe d’opérateurs à caractéristiques multiples." Journées équations aux dérivées partielles (1988): 1-4. <http://eudml.org/doc/93173>.

@article{Hemida1988,
author = {Hemida, Mohammed Tazi},
journal = {Journées équations aux dérivées partielles},
keywords = {maximal -regularity; multiple characteristics},
language = {fre},
pages = {1-4},
publisher = {Ecole polytechnique},
title = {Régularité $L^p$ maximale pour une classe d’opérateurs à caractéristiques multiples},
url = {http://eudml.org/doc/93173},
year = {1988},
}

TY - JOUR
AU - Hemida, Mohammed Tazi
TI - Régularité $L^p$ maximale pour une classe d’opérateurs à caractéristiques multiples
JO - Journées équations aux dérivées partielles
PY - 1988
PB - Ecole polytechnique
SP - 1
EP - 4
LA - fre
KW - maximal -regularity; multiple characteristics
UR - http://eudml.org/doc/93173
ER -

References

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  1. [1] BEALS - GREINERPseudodifferential operators associated to hyperplan bundles Rendiconti del Seminario Matematico, Univesità e Politecnico di Torino, (1982), 7-41. Zbl0574.58027
  2. [2] BOUTET DE MONVELHypoelliptic operators with double characteristics and related pseudodifferential operators. CPAM 27, (1974), 585-639. Zbl0294.35020MR51 #6498
  3. [3] BOUTET DE MONVEL - GRIGIS - HELFFERParametrixes d'opérateurs pseudodifférentiels à caractéristiques multiples. Asterisque 34-35, (1976), 93-121. Zbl0344.32009MR58 #12046
  4. [4] DEBBAJRégularité holdérienne maximale de certains problèmes aux limites elliptiques singuliers. Comm In Partial Differential Equations, 11(8), (1986), 795-850. Zbl0602.35043MR87m:35105
  5. [5] HORMANDERFourier integral operators I Acta Mathematica 127, (1971), 79-183. Zbl0212.46601MR52 #9299
  6. [6] NAGEL - STEINLectures on pseudodifferential operators : regularity theorems and applications to non elliptic problems. Princeton University Press (1979), 1-156. Zbl0415.47025MR82f:47059
  7. [7] METIVIERCours DEA Rennes (1981). 
  8. [8] ROTHSCHILD - STEINHypoelliptic differential operators and nilpotent groups. Acta. Mat, 137, (1977), 248-315. Zbl0346.35030MR55 #9171

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