We show how one can associate to a given class of finite type G-structures a classifying Lie algebroid. The corresponding Lie groupoid gives models for the different geometries that one canfind in the class, and encodes also the different types of symmetry groups.
A Lie groupoid, called material Lie groupoid, is associated in a natural way to any elastic material...
Generalized Lie bialgebroids are generalization of Lie bialgebroids and arises naturally from Jacobi...
We show in this paper that the correspondence between 2-term representations up to homotopy and VB-a...
Abstract. We show how one can associate to a given class of finite type G-structures a classifying L...
O objetivo desta tese é mostrar como utilizar algebróides de Lie e grupóides de Lie para compreender...
The infinitesimal data attached to a (“finite type” class of) G-structures with connections are its ...
In this book we first review the ideas of Lie groupoid and Lie algebroid, and the associated concept...
In this book we first review the ideas of Lie groupoid and Lie algebroid, and the associated concept...
AbstractSeveral new invariants of Lie algebroids have been discovered recently. We give an overview ...
A VB-algebroid is essentially defined as a Lie algebroid object in the category of vector bundles. T...
AbstractWe introduce Riemannian Lie algebroids as a generalization of Riemannian manifolds and we sh...
We construct Quillen equivalent semi-model structures on the categories of dg-Lie algebroids and L∞-...
Abstract. Cartan’s method of equivalence constructs the local invariants of geometric structures, re...
AbstractA VB-algebroid is essentially defined as a Lie algebroid object in the category of vector bu...
We introduce and study the notion of representation up to homotopy of a Lie algebroid, paying specia...
A Lie groupoid, called material Lie groupoid, is associated in a natural way to any elastic material...
Generalized Lie bialgebroids are generalization of Lie bialgebroids and arises naturally from Jacobi...
We show in this paper that the correspondence between 2-term representations up to homotopy and VB-a...
Abstract. We show how one can associate to a given class of finite type G-structures a classifying L...
O objetivo desta tese é mostrar como utilizar algebróides de Lie e grupóides de Lie para compreender...
The infinitesimal data attached to a (“finite type” class of) G-structures with connections are its ...
In this book we first review the ideas of Lie groupoid and Lie algebroid, and the associated concept...
In this book we first review the ideas of Lie groupoid and Lie algebroid, and the associated concept...
AbstractSeveral new invariants of Lie algebroids have been discovered recently. We give an overview ...
A VB-algebroid is essentially defined as a Lie algebroid object in the category of vector bundles. T...
AbstractWe introduce Riemannian Lie algebroids as a generalization of Riemannian manifolds and we sh...
We construct Quillen equivalent semi-model structures on the categories of dg-Lie algebroids and L∞-...
Abstract. Cartan’s method of equivalence constructs the local invariants of geometric structures, re...
AbstractA VB-algebroid is essentially defined as a Lie algebroid object in the category of vector bu...
We introduce and study the notion of representation up to homotopy of a Lie algebroid, paying specia...
A Lie groupoid, called material Lie groupoid, is associated in a natural way to any elastic material...
Generalized Lie bialgebroids are generalization of Lie bialgebroids and arises naturally from Jacobi...
We show in this paper that the correspondence between 2-term representations up to homotopy and VB-a...