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The aim of this work is to describe the linear structure of regular holonomic $\mathcal D$-modules with support a normal crossing with variation zero introduced in [Local cohomology, arrangements of subspaces and monomial ideals, to appear in Adv. in Math.] with special regard to the case of local cohomology modules supported on monomial ideals.
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Teoria d', Local cohomology, Homologia, Espais analítics, Homologia, Teoria d', D-modules, Classificació AMS::13 Commutative rings and algebras::13D Homological methods, Algebra, Classificació AMS::32 Several complex variables and analytic spaces::32C Analytic spaces, :32 Several complex variables and analytic spaces::32C Analytic spaces [Classificació AMS], Homological, Analytic spaces, monomial Ideals, :13 Commutative rings and algebras::13D Homological methods [Classificació AMS], Algebra, Homological
Teoria d', Local cohomology, Homologia, Espais analítics, Homologia, Teoria d', D-modules, Classificació AMS::13 Commutative rings and algebras::13D Homological methods, Algebra, Classificació AMS::32 Several complex variables and analytic spaces::32C Analytic spaces, :32 Several complex variables and analytic spaces::32C Analytic spaces [Classificació AMS], Homological, Analytic spaces, monomial Ideals, :13 Commutative rings and algebras::13D Homological methods [Classificació AMS], Algebra, Homological
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