Formal extension of the Whitney functor and duality

 Access to full text

1. [1] A. D'Agnolo - S. Guillermou - P. Schapira, Regular holonomic $\left[\right[\hslash \left]\right]$ -modules, Publ. RIMS, Kyoto Univ., 47 (2011), pp. 221–255. Zbl1223.32008MR2827727
2. [2] A. Grothendieck, Produits tensoriels topologiques et espaces nucléaires, Mem. Amer. Math. Soc., 16, (1955). Zbl0064.35501MR75539
3. [3] M. Kashiwara, D-modules and microlocal Calculus, Translations of Mathematical Monographs, AMS, 217, (2003). Zbl1017.32012MR1943036
4. [4] M. Kashiwara, The Riemann-Hilbert problem for holonomic systems, Publ. RIMS, Kyoto Univ., 20 (1984), pp. 319–365. Zbl0566.32023MR743382
5. [5] M. Kashiwara - P. Schapira, Ind-Sheaves, Astérisque, Soc. Math. France, 271, (2001). Zbl0993.32009MR1827714
6. [6] M. Kashiwara - P. Schapira, Sheaves on manifolds, grundlehren der Math. Wiss., 292 (Springer-Verlag, 1990). Zbl0709.18001MR1074006
7. [7] M. Kashiwara - P. Schapira, Moderate and formal cohomology associated with constructible sheaves, Mem. Soc. Math. France, 64, (1996). Zbl0881.58060MR1421293
8. [8] M. Kashiwara - P. Schapira, Deformation quantization modules, Astérisque, Soc. Math. France (2012), arXiv:1003.3304. Zbl1260.32001MR794557
9. [9] L. Prelli, Sheaves on subanalytic sites, Rend. Sem. Mat. Univ. Padova, 120 (2008). Zbl1171.32002MR2492657
10. [10] D. Raimundo, Elliptic pairs over $ℂ\left[\right[\hslash \left]\right]$ , submitted, arxiv:1003.4873.. 
11. [11] L. Schwartz, Espaces Nucléaires. Propriétés de permanence et exemples, Séminaire Schwartz, 1, exp. 18 (1953-1954), pp. 1–5. 

1. David Raimundo, Regularity for elliptic pairs over $ℂ\left[\right[]$