preprintWe prove the existence of Sullivan minimal models of operad algebras, for a quite wide family of operads in the category of complexes of vector spaces over a field of characteristic zero. Our construction is an adaptation of Sullivan’s original step by step construction to the setting of operad algebras. The family of operads that we consider includes all operads concentrated in degree 0 as well as their minimal models. In particular, this gives Sullivan minimal models for algebras over Com, Ass and Lie, as well as over their minimal models Com8, Ass8 and Lie8. Other interesting operads, such as the operad Ger encoding Gerstenhaber algebras, also fit in our study
We endow categories of nonsymmetric operads with natural model structures. We work with no restricti...
Derived A-algebras are derived and homotopy invariant versions of differential graded algebras. They...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
preprintWe prove the existence of Sullivan minimal models of operad algebras, for a quite wide famil...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
preprintWe prove the existence of Sullivan minimal models of operad algebras, for a quite wide famil...
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 prove the existence of minimal models à la Sullivan for operads with non trivial arity zero. So u...
In this note, we provide an algorithm that, starting with a Sullivan algebra gives us its minimal m...
summary:Summary: All algebraic objects in this note will be considered over a fixed field $k$ of cha...
summary:Summary: All algebraic objects in this note will be considered over a fixed field $k$ of cha...
AbstractWe establish model category structures on algebras and modules over operads and non-Σ operad...
We endow categories of nonsymmetric operads with natural model structures. We work with no restricti...
Derived A-algebras are derived and homotopy invariant versions of differential graded algebras. They...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...
preprintWe prove the existence of Sullivan minimal models of operad algebras, for a quite wide famil...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
We prove the existence of Sullivan minimal models of operad algebras for a quite wide family of oper...
preprintWe prove the existence of Sullivan minimal models of operad algebras, for a quite wide famil...
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 prove the existence of minimal models à la Sullivan for operads with non trivial arity zero. So u...
In this note, we provide an algorithm that, starting with a Sullivan algebra gives us its minimal m...
summary:Summary: All algebraic objects in this note will be considered over a fixed field $k$ of cha...
summary:Summary: All algebraic objects in this note will be considered over a fixed field $k$ of cha...
AbstractWe establish model category structures on algebras and modules over operads and non-Σ operad...
We endow categories of nonsymmetric operads with natural model structures. We work with no restricti...
Derived A-algebras are derived and homotopy invariant versions of differential graded algebras. They...
We show that an algebra over a cyclic operad supplied with an additional linear algebra datum called...