DOIAbstract
AbstractA generalisation of Massey products in the cohomology of differential graded Lie algebras is constructed. An application to formal deformations of Lie algebras is given. A similar construction for the associative case is considered
AbstractA generalisation of Massey products in the cohomology of differential graded Lie algebras is constructed. An application to formal deformations of Lie algebras is given. A similar construction for the associative case is considered
Tangent cohomology of a commutative algebra is known to have the structure of a graded Lie algebra; ...
A VB-algebroid is a vector bundle object in the category of Lie algebroids. We attach to every VB-al...
A VB-algebroid is a vector bundle object in the category of Lie algebroids. We attach to every VB-al...
The classical deformation theory of Lie algebras involves different kinds of Massey product...
AbstractA generalisation of Massey products in the cohomology of differential graded Lie algebras is...
AbstractTangent cohomology of a commutative algebra is known to have the structure of a graded Lie a...
We introduce a new cohomology for Lie algebroids, and prove that it provides a differential graded ...
We generalize Massey products to differential cohomology and relate these products to trivialization...
We generalize Massey products to differential cohomology and relate these products to trivialization...
AbstractThe difinition of n-homotopically multiplicative maps of differential graded Lie algebras is...
AbstractIn his pioneering work on deformation theory of associative algebras, Gerstenhaber created a...
AbstractIn this paper we work out the deformation theory for differential graded algebras (dga's) an...
AbstractThe difinition of n-homotopically multiplicative maps of differential graded Lie algebras is...
AbstractTangent cohomology of a commutative algebra is known to have the structure of a graded Lie a...
Tangent cohomology of a commutative algebra is known to have the structure of a graded Lie algebra; ...
Tangent cohomology of a commutative algebra is known to have the structure of a graded Lie algebra; ...
A VB-algebroid is a vector bundle object in the category of Lie algebroids. We attach to every VB-al...
A VB-algebroid is a vector bundle object in the category of Lie algebroids. We attach to every VB-al...
The classical deformation theory of Lie algebras involves different kinds of Massey product...
AbstractA generalisation of Massey products in the cohomology of differential graded Lie algebras is...
AbstractTangent cohomology of a commutative algebra is known to have the structure of a graded Lie a...
We introduce a new cohomology for Lie algebroids, and prove that it provides a differential graded ...
We generalize Massey products to differential cohomology and relate these products to trivialization...
We generalize Massey products to differential cohomology and relate these products to trivialization...
AbstractThe difinition of n-homotopically multiplicative maps of differential graded Lie algebras is...
AbstractIn his pioneering work on deformation theory of associative algebras, Gerstenhaber created a...
AbstractIn this paper we work out the deformation theory for differential graded algebras (dga's) an...
AbstractThe difinition of n-homotopically multiplicative maps of differential graded Lie algebras is...
AbstractTangent cohomology of a commutative algebra is known to have the structure of a graded Lie a...
Tangent cohomology of a commutative algebra is known to have the structure of a graded Lie algebra; ...
Tangent cohomology of a commutative algebra is known to have the structure of a graded Lie algebra; ...
A VB-algebroid is a vector bundle object in the category of Lie algebroids. We attach to every VB-al...
A VB-algebroid is a vector bundle object in the category of Lie algebroids. We attach to every VB-al...
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