Réduction microlocale des systèmes d'opérateurs pseudo- différentiels. (Microlocal reduction of systems of pseudodifferential operators)
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Publication:1080089
DOI10.5802/aif.1061zbMath0599.35140OpenAlexW2319542850MaRDI QIDQ1080089
Publication date: 1986
Published in: Annales de l'Institut Fourier (Search for Journal in Brave)
Full work available at URL: http://www.numdam.org/item?id=AIF_1986__36_3_83_0
Related Items (3)
Réduction microlocale des systèmes d'opérateurs pseudo- différentiels. (Microlocal reduction of systems of pseudodifferential operators) ⋮ Subelliptic systems ⋮ Systèmes sous-elliptiques. II. (Subelliptic systems. II)
Cites Work
- Parametrix constructions for right invariant differential operators on nilpotent groups
- Réduction microlocale des systèmes d'opérateurs pseudo- différentiels. (Microlocal reduction of systems of pseudodifferential operators)
- Étude spectrale d'opérateurs hypoelliptiques à caractéristiques multiples. I
- A class of hypoelliptic pseudodifferential operators with double characteristics
- Hypoelliptic differential operators and nilpotent groups
- Hypoelliptic second order differential equations
- On the subelliptic test estimates
- UNITARY REPRESENTATIONS OF NILPOTENT LIE GROUPS
- Caracterisation des operateurs hypoelliptiques homogenes
- Parametrices for hypoelliptic operators on step to nilpotent lie groups
- The uncertainty principle and sharp gårding inequalities
- A criterion for hypoellipticity of operators constructed from vector fields
- Parametrix constructions for some classes of right-invariant differential operators on the heisenberg group
- La condition de hörmander-khon pour les operateurs pseudo-differentiels
- Estimates for the \documentclass{article}\pagestyle{empty}\begin{document}$ \mathop \partial \limits^ - _b $\end{document} complex and analysis on the heisenberg group
- Hypoellipticity on the Heisenberg Group-Representation-Theoretic Criteria
- SUBELLIPTIC OPERATORS
- Fonction spectrale et valeurs propres d'une classe d'operateurs non elliptiques
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