Opérateurs hypoelliptiques à caractéristiques doubles

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1. [1] R. Beals, C. Fefferman: Spatially inhomogeneous pseudo-differential operators, I et II, à paraître. Zbl0279.35071
2. [2] L. Boutet de Monvel, F. Trèves: On a class of pseudo-differential operators with double characteristics, à paraître dans Inventiones Math. Zbl0281.35083
3. [3] L. Boutet de Monvel, F. Trêves: On a class of systems of pseudo-differential operators with double characteristics. A paraître, Comm. Pure Appl. Math. Zbl0286.35065
4. [4] L. Boutet de Monvel: Hypoelliptic operators with double characteristics and related pseudo-differential operators. A paraître. Zbl0294.35020
5. [5] J.J. Duistermaat, L. Hörmander: Fourier Integral operators II, Acta Math.128 (1972) 183-269 Zbl0232.47055MR388464
6. [6] J.J. Duistermaat, J. Sjöstrand: A global construction for pseudo-differential operators with non-involutive characteristics. Inventiones Math.20 (1973) 209-225 Zbl0282.35071MR344942
7. [7] V.V. Grušin, M.I. Višik: On a class of degenerate elliptic equations, Mat. Sbornik79 (121 (1969) 3-36 (Math. USSR Sbornik8 (1969) 1-32). Zbl0177.14302MR248454
8. [8] V.V. Grušin: On a class of hypoelliptic operators. Mat. Sbornik83 (125) (1970) 456-473 (Math. USSR Sbornik12 (1970) 458-476). Zbl0252.35057MR279436
9. [9] V.V. Grušin: On a class of hypoelliptic operators degenerate on a submanifold, Mat. Sbornik84 (126) (1971) 111-134 (Math. USSR Sbornik13 (1971) 155-185). Zbl0238.47038MR283630
10. [10] L. Hörmander: Fourier Integral operators I, Acta Math.127 (1971) 79-183. Zbl0212.46601MR388463
11. [11] A. Melin: Lower bounds for pseudo-differential operators, Arkiv för Mat.9 (1971) 117-140. Zbl0211.17102MR328393
12. [12] M. Sato, M. Kashiwara, T. Kawai: Microfunctions and pseudo-differential equations. Lecture notes, Springer Verlag, n°287, chap.II. Zbl0277.46039MR420735
13. [13] J. Sjöstrand: Operators of principal type with interior boundary conditions, Acta Math.130 (1973)1-51. Zbl0253.35076MR436226
14. [14] J. Sjöstrand: Parametrices for pseudo-differential operators with multiple characteristics. A paraître. Zbl0317.35076
15. [15] F. Trèves: Concatenetions of second order evolution equations applied to local solvability and hypoellipticity. A paraitre dans Appl. Pure Math. Zbl0266.35060

1. B. Helffer, Opérateurs pseudo-différentiels et résolubilité locale (d'après R. Beals et C. Feffermann)