Add to ORKGWe use Hodge decompositions to construct differential Poincar\'e duality models and revise the results of Lambrechts & Stanley on their existence and ''uniqueness''. The main ingredient is a construction of a certain extension of a minimal Sullivan model with a pairing that admits a Hodge decomposition.Comment: Rewritten version: better notation and readability, new result
We survey a theory of limits of polarizable variations of real Hodge structure in the quasi-unipoten...
We refine the Morgan's work on mixed Hodge structures on Sullivan's $1$--minimal models by using non...
These are notes on van den Bergh’s analogue of Poincar´e duality in Hochschild (co)homology [VdB98]...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
This text can be considered as a non-technical and arithmetically motivated introduction to the defi...
By endowing the \v{C}ech-de Rham complex with a Hilbert space structure, we obtain a Hilbert complex...
We introduce the intersection cohomology module of a matroid and prove that it satisfies Poincar\'e ...
We investigate a relationship between a particular class of two-dimensional integrable non-linear $\...
We prove Howe duality for the theta correspondence arising from the $p$-adic dual pair $G_2 \times (...
We construct a geometric cycle model for a Hodge filtered extension of complex cobordism for every s...
We construct a geometric cycle model for a Hodge filtered extension of complex cobordism for every s...
We survey a theory of limits of polarizable variations of real Hodge structure in the quasi-unipoten...
We refine the Morgan's work on mixed Hodge structures on Sullivan's $1$--minimal models by using non...
These are notes on van den Bergh’s analogue of Poincar´e duality in Hochschild (co)homology [VdB98]...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
This text can be considered as a non-technical and arithmetically motivated introduction to the defi...
By endowing the \v{C}ech-de Rham complex with a Hilbert space structure, we obtain a Hilbert complex...
We introduce the intersection cohomology module of a matroid and prove that it satisfies Poincar\'e ...
We investigate a relationship between a particular class of two-dimensional integrable non-linear $\...
We prove Howe duality for the theta correspondence arising from the $p$-adic dual pair $G_2 \times (...
We construct a geometric cycle model for a Hodge filtered extension of complex cobordism for every s...
We construct a geometric cycle model for a Hodge filtered extension of complex cobordism for every s...
We survey a theory of limits of polarizable variations of real Hodge structure in the quasi-unipoten...
We refine the Morgan's work on mixed Hodge structures on Sullivan's $1$--minimal models by using non...
These are notes on van den Bergh’s analogue of Poincar´e duality in Hochschild (co)homology [VdB98]...