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Pseudo-groupes de Lie elliptiques

Bernard Malgrange[1]

  • [1] Institut Fourier, 100 rue des maths, BP 74, 38402 Saint-Martin d'Hères Cedex (France)

Séminaire Jean Leray (1969-1970)

  • Issue: 1, page 1-59

How to cite

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Malgrange, Bernard. "Pseudo-groupes de Lie elliptiques." Séminaire Jean Leray (1969-1970): 1-59. <http://eudml.org/doc/112538>.

@article{Malgrange1969-1970,
affiliation = {Institut Fourier, 100 rue des maths, BP 74, 38402 Saint-Martin d'Hères Cedex (France)},
author = {Malgrange, Bernard},
journal = {Séminaire Jean Leray},
language = {fre},
number = {1},
pages = {1-59},
publisher = {Collège de France},
title = {Pseudo-groupes de Lie elliptiques},
url = {http://eudml.org/doc/112538},
year = {1969-1970},
}

TY - JOUR
AU - Malgrange, Bernard
TI - Pseudo-groupes de Lie elliptiques
JO - Séminaire Jean Leray
PY - 1969-1970
PB - Collège de France
IS - 1
SP - 1
EP - 59
LA - fre
UR - http://eudml.org/doc/112538
ER -

References

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  2. Bernard, D.[1] Sur la géométrie différentielle des G-structures, Ann. Inst. Fourier10 (1960) p. 153-275. Zbl0095.36406MR126800
  3. Douady, A. [1] Le problème des modules pour les sous-espaces analytiques compacts d'un espace analytique donnéeAnn. Inst. Fourier16-1(1966) p. 1-98. Zbl0146.31103MR203082
  4. Douglis, A., Nirenberg L. [1] Interior estimates for elliptic systems of partial differential equations, Comm. Pure Appl. Math.8(1955) p. 503-538. Zbl0066.08002MR75417
  5. Ehrenpreis, L., Guillemin, V.W., Sternberg, S. [1] On Spencer's estimates for δ-Poincaré, Ann. of Math.82(1965) p. 128-138. Zbl0178.11302
  6. Friedman, A. [1] Regularity of solutions of non-linear elliptic and parabolic equations, J. Math. Mech.7(1958) p. 43-60. Zbl0078.27702MR118970
  7. Frolicher, A., Nijenhuis, A. [1] Theory of vector-values differential forms I, Proc. Kon. Ned. Akad. Wet. Amsterdam, 59(1956) p. 338-359. Zbl0079.37502
  8. Goldschmidt, H. [1] Existence theorems for analytic linear partial differential equations, Ann. of Math.86(1967) p. 246-270. Zbl0154.35103MR219859
  9. [2] Integrability criteria for systems of non-linear partial differential equations, J. Diff. Geometry1(1967) p. 269-301. Zbl0159.14101
  10. [3] Prolongations of linear differential équations I. Ann. Sc. Ecole Normale Sup. 4-1(1968) p. 417-444. MR235584
  11. Grauert, H. [1] Ein Theorem der analytischen Garbentheorie und die Modulräume komplexer Strukturen, Publ. Math. I.H.E.S.5(1960). Zbl0158.32901MR121814
  12. Grothendieck, A. [1] Techniques de construction en géométrie algébrique, exposés 7-17, Séminaire H. Cartan, Ecole Normale Supérieure, Paris(1960/61). 
  13. Guillemin, V.W., Sternberg, S. [1] Deformation theory of pseudogroup structures, Mem. Amer. Math. Soc.64(1966) p. 1-80. Zbl0169.53001MR211421
  14. Kuranishi, M. [1] Lectures on involutive systems of partial differential equations, Publ. Soc. Mat. São Paulo (1967) p. 1-75. Zbl0163.12001
  15. Malgrange, B. [1] Cohomologie de Spencer (d'après Quillen), Séminaire Mathématique, Orsay (1966) 
  16. [2] Sur l'intégrabilité des structures presque-complexes y Roma, Istituto Nazionale di Alta Matematica, Symposia Matematica2(1968) p. 289-296. 
  17. Newlander, A., Nirenherg, L. [1] Complex coordinates in almost-complex manifolds, Ann. of Math.65 (1957) p. 391-404. Zbl0079.16102MR88770
  18. Quê, Ngo Van [1] Non-abelian Spencer cohomology and deformation theory, J. Diff. Geometry (à paraître). Zbl0206.50403
  19. Quillen, D. [1] Formal properties of over-determined systems of linear partial differential equations, Ph. D. thesis, Harvard University (1964) [Non publié]. 
  20. Singer, J.M., Sternberg, S. [1] The infinité groups of Lie and Cartan, J. Analyse Math.15(1965) p. 1-114. Zbl0277.58008
  21. Spencer, D.C. [1] Déformation of structures on manifolds defined by transitive, continuous pseudogroups I-II, Ann. of Math.76 (1962) p. 306-445 III, Ann. of Math.81(1965) p. 389-450. Zbl0192.29603MR179811
  22. [2] On deformations of pseudogroups structures, Collected math. papers in honour of K. Kodaira, University of Tokyo Press (à paraître). 
  23. Sweeney, W.J. [1] The δ-Poincaré estimate, Pac. J. Math.20(1967) p. 559-570. Zbl0152.29402

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