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Local cohomology of analytic spaces. (English) Zbl 0372.32007

MSC:
32C35 Analytic sheaves and cohomology groups
14B15 Local cohomology and algebraic geometry
58J40 Pseudodifferential and Fourier integral operators on manifolds
55N30 Sheaf cohomology in algebraic topology
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[2] Kashiwara, M., On the maximally overdetermined systems of linear differential equation I*. Publ. R.I.M.S. Kyoto Univ. 10 (1975), 563-579. · Zbl 0313.58019 · doi:10.2977/prims/1195192011
[3] Kashiwara, M., Lettre a Malgrange Janvier (1975) . On the rationality of the roots of ^-functions.
[4] Libermann, D. and Herrera, M., Duatity and the De Rham Cohomology of infini- tesimal neighborhoods, Invent. Math., 13 (1971), 97-326. · Zbl 0218.32005 · doi:10.1007/BF01390096 · eudml:142086
[5] Libermann, D., Generalizations of the De Rham Complex with applications to duality theory and the cohomology of singular varieties, Proc. conf. of Complex Analysis, Rice, 1972.
[6] Malgrange, B., Pseudo -different! els operateurs - Seminaire Grenoble (1976).
[7] Malgrange, B. et Ramis, J. P., (to appear)
[8] Ramis J. P. et Ruget. G., Complex dualisant en geometrie analytique, Publ. I.H.E.S., 38, 77-91 (1971).
[9] Ramis, J. P. et Ruget, G., Dualite et residu, Invent. Math., 26 Fasc 2, (1974), 89-131.
[10] Ramis, J. P., Lettre a Malgrange Janvier 1976)
[11] Ramis, J. P., Lettre a Verdier (Fevrier 1976)
[12] Verdier, J. L., Classe d’homologie d’un cycle seminaire Douady-Verdier E.N.S. (1975).
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