We realize the infinitesimal Abel–Jacobi map as a morphism of formal deformation theories, realized as a morphism in the homotopy category of differential graded Lie algebras. The whole construction is carried out in a general setting, of which the classical Abel–Jacobi map is a special example
The aim is the formalization of Deformation Theory in an abstract model category, in order to study ...
Deformation theory in its modern form arose from the work of Kunihiko Kodaira and Donald C. Spencer ...
In this paper we use the theory of formal moduli problems developed by Lurie in order to study the s...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
We introduce a precise notion, in terms of few Schlessinger's type conditions, of extended deformati...
We develop the notion of deformation of a morphism in a left-proper model category. As an applicatio...
We study the differential graded Lie algebra of endomorphisms of the Koszul resolution of a regular ...
We analyse infinitesimal deformations of pairs $(X,sF)$ with $sF$ a coherent sheaf on a smooth pro...
We show that the infinitesimal deformations of Brill-Noether loci W-d attached to a smooth non-hyper...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We give an exposition of the formal aspects of deformation theory in the language of fibered categor...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We settle several fundamental questions about the theory of universal deformation quantization of Li...
The aim is the formalization of Deformation Theory in an abstract model category, in order to study ...
Deformation theory in its modern form arose from the work of Kunihiko Kodaira and Donald C. Spencer ...
In this paper we use the theory of formal moduli problems developed by Lurie in order to study the s...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
We introduce a precise notion, in terms of few Schlessinger's type conditions, of extended deformati...
We develop the notion of deformation of a morphism in a left-proper model category. As an applicatio...
We study the differential graded Lie algebra of endomorphisms of the Koszul resolution of a regular ...
We analyse infinitesimal deformations of pairs $(X,sF)$ with $sF$ a coherent sheaf on a smooth pro...
We show that the infinitesimal deformations of Brill-Noether loci W-d attached to a smooth non-hyper...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We give an exposition of the formal aspects of deformation theory in the language of fibered categor...
We introduce an endofunctor D in the category of augmented props with the property that for any repr...
We settle several fundamental questions about the theory of universal deformation quantization of Li...
The aim is the formalization of Deformation Theory in an abstract model category, in order to study ...
Deformation theory in its modern form arose from the work of Kunihiko Kodaira and Donald C. Spencer ...
In this paper we use the theory of formal moduli problems developed by Lurie in order to study the s...
DOI
Add to ORKG