We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called Hodge decomposition admits a minimal model whose structure maps are given in terms of summation over trees. This minimal model is unique up to homotopy.Comment: additional assumption added in Theorem 2.7; typos corrected in Definitions 3.2 and 4.
We give an informal introduction to model categories, and treat three important examples in some det...
Over a field of characteristic zero, we show that the forgetful functor from the homotopy category o...
The rational homotopy type of a differential graded algebra (DGA) can be represented by a family of ...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
We use Hodge decompositions to construct differential Poincar\'e duality models and revise the resul...
We prove the existence of minimal models for fibrations between dendroidal sets in the model structu...
We prove the existence of minimal models à la Sullivan for operads with non trivial arity zero. So u...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
Altres ajuts: MTM2016-76453-C2-2-PAltres ajuts: MTM2012-38122-C03-01/FEDERWe prove the existence of ...
We introduce a general definition for colored cyclic operads over a symmetric monoidal ground catego...
preprintWe prove the existence of Sullivan minimal models of operad algebras, for a quite wide famil...
We prove that the tree-like Deligne-Mumford operad is a homotopical model for the trivialization of ...
We show that minimal models of log canonical pairs exist, assuming the existence of minimal models o...
This note explores the link between the q-model structure of flows and the Ilias model structure of ...
We give an informal introduction to model categories, and treat three important examples in some det...
Over a field of characteristic zero, we show that the forgetful functor from the homotopy category o...
The rational homotopy type of a differential graded algebra (DGA) can be represented by a family of ...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
We use Hodge decompositions to construct differential Poincar\'e duality models and revise the resul...
We prove the existence of minimal models for fibrations between dendroidal sets in the model structu...
We prove the existence of minimal models à la Sullivan for operads with non trivial arity zero. So u...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
Altres ajuts: MTM2016-76453-C2-2-PAltres ajuts: MTM2012-38122-C03-01/FEDERWe prove the existence of ...
We introduce a general definition for colored cyclic operads over a symmetric monoidal ground catego...
preprintWe prove the existence of Sullivan minimal models of operad algebras, for a quite wide famil...
We prove that the tree-like Deligne-Mumford operad is a homotopical model for the trivialization of ...
We show that minimal models of log canonical pairs exist, assuming the existence of minimal models o...
This note explores the link between the q-model structure of flows and the Ilias model structure of ...
We give an informal introduction to model categories, and treat three important examples in some det...
Over a field of characteristic zero, we show that the forgetful functor from the homotopy category o...
The rational homotopy type of a differential graded algebra (DGA) can be represented by a family of ...