DOIAbstract
AbstractWe show that every de Rham cohomology class on a nonsingular quasiprojective complex algebraic variety can be realized by a real algebraic differential form
AbstractWe show that every de Rham cohomology class on a nonsingular quasiprojective complex algebraic variety can be realized by a real algebraic differential form
Abstract. After works by Katz, Monsky, and Adolphson-Sperber, a compar-ison theorem between relative...
Abstract. Let X be a compact nonsingular real algebraic variety and let Y be either the blowup of Pn...
In order to look for a well-behaved counterpart to Dolbeault cohomology in D-complex geometry, we st...
Abstract. In [10] it is proved that any de Rham cohomology class on a nonsingular quasiprojective co...
AbstractWe show that every de Rham cohomology class on a nonsingular quasiprojective complex algebra...
AMS-LaTeX with amsart.sty. 15 pagesInternational audienceWe show that, given a projective regular fu...
This is the revised second edition of the well-received book by the first two authors. It offers a a...
This is the revised second edition of the well-received book by the first two authors. It offers a s...
Real-valued differential forms on Berkovich analytic spaces were introduced by Chambert-Loir and Duc...
In the first part of the thesis we consider an abelian variety A with totally degenerate reduction o...
Abstract. The de Rham cohomology is a cohomology based on differential forms on a smooth manifold. I...
It is well known that the real cohomology of a compact Riemannian manifold M is isomorphic to the al...
AbstractIn the model F of synthetic differential geometry consisting of sheaves (with respect to ope...
We discuss in some detail the algebraic notion of De Rham cohomology with compact supports for singu...
After giving the necessary background in simplicial homology and cohomology, we will state Stokes’s ...
Abstract. After works by Katz, Monsky, and Adolphson-Sperber, a compar-ison theorem between relative...
Abstract. Let X be a compact nonsingular real algebraic variety and let Y be either the blowup of Pn...
In order to look for a well-behaved counterpart to Dolbeault cohomology in D-complex geometry, we st...
Abstract. In [10] it is proved that any de Rham cohomology class on a nonsingular quasiprojective co...
AbstractWe show that every de Rham cohomology class on a nonsingular quasiprojective complex algebra...
AMS-LaTeX with amsart.sty. 15 pagesInternational audienceWe show that, given a projective regular fu...
This is the revised second edition of the well-received book by the first two authors. It offers a a...
This is the revised second edition of the well-received book by the first two authors. It offers a s...
Real-valued differential forms on Berkovich analytic spaces were introduced by Chambert-Loir and Duc...
In the first part of the thesis we consider an abelian variety A with totally degenerate reduction o...
Abstract. The de Rham cohomology is a cohomology based on differential forms on a smooth manifold. I...
It is well known that the real cohomology of a compact Riemannian manifold M is isomorphic to the al...
AbstractIn the model F of synthetic differential geometry consisting of sheaves (with respect to ope...
We discuss in some detail the algebraic notion of De Rham cohomology with compact supports for singu...
After giving the necessary background in simplicial homology and cohomology, we will state Stokes’s ...
Abstract. After works by Katz, Monsky, and Adolphson-Sperber, a compar-ison theorem between relative...
Abstract. Let X be a compact nonsingular real algebraic variety and let Y be either the blowup of Pn...
In order to look for a well-behaved counterpart to Dolbeault cohomology in D-complex geometry, we st...
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