Sheaves on subanalytic sites

DOI10.4171/RSMUP/120-11zbMath1171.32002arXivmath/0505498WikidataQ58017605 ScholiaQ58017605MaRDI QIDQ2389049

Luca Prelli

Publication date: 22 July 2009

Published in: Rendiconti del Seminario Matematico della Università di Padova (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0505498

zbMATH Keywords

subanalytic siteGrothendieck operationind-sheaf

Mathematics Subject Classification ID

Related Items (22)

Sheaves on \(\mathcal T\)-topologies ⋮ Cohomology of algebraic varieties over non-archimedean fields ⋮ Riemann-Hilbert correspondence for irregular holonomic \({\mathcal{D}}\)-modules ⋮ \(t\)-structures for relative \(\mathcal{D}\)-modules and \(t\)-exactness of the de Rham functor ⋮ Sheaves on subanalytic sites ⋮ On the homological dimension of o-minimal and subanalytic sheaves ⋮ Microlocalization with growth conditions of holomorphic functions ⋮ Topological computation of some Stokes phenomena on the affine line ⋮ Relative regular Riemann–Hilbert correspondence II ⋮ Conic sheaves on subanalytic sites and Laplace transform ⋮ Poincaré-Verdier duality in o-minimal structures ⋮ The six Grothendieck operations on o-minimal sheaves ⋮ Formal extension of the Whitney functor and duality ⋮ RIEMANN–HILBERT CORRESPONDENCE FOR MIXED TWISTOR -MODULES ⋮ Multi-specialization and multi-asymptotic expansions ⋮ Functorial properties of the microsupport and regularity for ind-sheaves ⋮ Proper stacks ⋮ Regular holonomic \(\mathcal {D}\hbar\)-modules ⋮ Cauchy-Kowaleskaya-Kashiwara theorem with growth conditions ⋮ Relative subanalytic sheaves. II ⋮ Multi-microlocalization and microsupport ⋮ De Rham theorem for Whitney functions

Cites Work

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• The Riemann-Hilbert problem for holonomic systems
• Semianalytic and subanalytic sets
• Introduction to étale cohomology. Translated by Manfred Kolster
• On semi- and subanalytic geometry
• Sheaves on subanalytic sites
• Moderate and formal cohomology associated with constructible sheaves
• Categories and Sheaves
• Sur le problème de la division

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