International audienceLet X be a complex projective variety of complex dimension n with only isolated singularities of simply connected links. We show that we can endow the rational cohomology of the family of the p-perverse intersection spaces {(IX)-X-(p) over bar}(((p) over bar)) with compatible mixed Hodge structures
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
This textbook provides a gentle introduction to intersection homology and perverse sheaves, where co...
We describe an equivalence of categories between the category of mixed Hodge structures and a catego...
International audienceA homotopical treatment of intersection cohomology recently developed by Chata...
© 2014 International Press. The method of intersection spaces associates rational Poincaré complexes...
International audienceLet X be a complex projective variety of dimension n with only isolated normal...
The author defines and constructs mixed Hodge structures on real schematic homotopy types of complex...
62 pagesLet $k$ be a field of characteristic zero with a fixed embedding $\sigma:k\hookrightarrow \m...
Cette thèse se concentre sur l'homotopie rationnelle des espaces d'intersection, espaces définis et ...
Abstract. In this text, we extend Sullivan’s presentation of rational homotopy type to Goresky and M...
International audienceLet X be a pseudomanifold. In this text, we use a simplicial blow-up to define...
none2Given a projective morphism of compact, complex, algebraic varieties and a relatively ample li...
If X ⊂ ℙn is a smooth complete intersection, its cohomology modulo the one of ℙn is supported in mid...
Intersection cohomology assigns groups which satisfy a generalized form of Poincaré duality over the...
The focus of this thesis is $\mathbb{Q}$-Hodge structures with Hodge numbers $(n,0,\ldots,0,n)$, whi...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
This textbook provides a gentle introduction to intersection homology and perverse sheaves, where co...
We describe an equivalence of categories between the category of mixed Hodge structures and a catego...
International audienceA homotopical treatment of intersection cohomology recently developed by Chata...
© 2014 International Press. The method of intersection spaces associates rational Poincaré complexes...
International audienceLet X be a complex projective variety of dimension n with only isolated normal...
The author defines and constructs mixed Hodge structures on real schematic homotopy types of complex...
62 pagesLet $k$ be a field of characteristic zero with a fixed embedding $\sigma:k\hookrightarrow \m...
Cette thèse se concentre sur l'homotopie rationnelle des espaces d'intersection, espaces définis et ...
Abstract. In this text, we extend Sullivan’s presentation of rational homotopy type to Goresky and M...
International audienceLet X be a pseudomanifold. In this text, we use a simplicial blow-up to define...
none2Given a projective morphism of compact, complex, algebraic varieties and a relatively ample li...
If X ⊂ ℙn is a smooth complete intersection, its cohomology modulo the one of ℙn is supported in mid...
Intersection cohomology assigns groups which satisfy a generalized form of Poincaré duality over the...
The focus of this thesis is $\mathbb{Q}$-Hodge structures with Hodge numbers $(n,0,\ldots,0,n)$, whi...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
This textbook provides a gentle introduction to intersection homology and perverse sheaves, where co...
We describe an equivalence of categories between the category of mixed Hodge structures and a catego...
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