peer reviewedThis note elaborates on Th. Voronov’s construction of L-infinity-structures via higher derived brackets with a Maurer–Cartan element. It is shown that gauge equivalent Maurer–Cartan elements induce L-infinity-isomorphic structures. Applications in symplectic, Poisson and Dirac geometry are discussed
We develop the deformation theory of a Dirac-Jacobi structure within a fixed Courant-Jacobi algebroi...
A general construction of an sh Lie algebra (L∞-algebra) from a homological resolution of a Lie alge...
We study the shifted analogue of the “Lie–Poisson” construction for L∞ algebroids and we prove that...
This note elaborates on Th. Voronov’s construction of L-infinity-structures via higher derived brack...
AbstractThis note elaborates on Th. Voronov’s construction [Th. Voronov, Higher derived brackets and...
AbstractThis note elaborates on Th. Voronov’s construction [Th. Voronov, Higher derived brackets and...
Abstract. This note elaborates on Th. Voronov’s construction [V1, V2] of L∞-structures via higher de...
Let M be a graded Lie algebra, together with graded Lie subalgebras L and A such that as a graded sp...
We introduce a notion of left homotopy for Maurer–Cartan elements in L∞‑algebras and A∞‑algebras, an...
We consider the problem of deforming simultaneously apairof given structures. We show that such defo...
We consider the problem of deforming simultaneously apairof given structures. We show that such defo...
Given a vector bundle $A\to M$ we study the geometry of the graded manifolds $T^*[k]A[1]$, including...
Abstract. We define a higher analogue of Dirac structures on a manifold M. Under a regularity assump...
This paper is devoted to studying some properties of the Courant algebroids: we explain the so-calle...
We examine the structure of gauge transformations in extended geometry, the framework unifying doubl...
We develop the deformation theory of a Dirac-Jacobi structure within a fixed Courant-Jacobi algebroi...
A general construction of an sh Lie algebra (L∞-algebra) from a homological resolution of a Lie alge...
We study the shifted analogue of the “Lie–Poisson” construction for L∞ algebroids and we prove that...
This note elaborates on Th. Voronov’s construction of L-infinity-structures via higher derived brack...
AbstractThis note elaborates on Th. Voronov’s construction [Th. Voronov, Higher derived brackets and...
AbstractThis note elaborates on Th. Voronov’s construction [Th. Voronov, Higher derived brackets and...
Abstract. This note elaborates on Th. Voronov’s construction [V1, V2] of L∞-structures via higher de...
Let M be a graded Lie algebra, together with graded Lie subalgebras L and A such that as a graded sp...
We introduce a notion of left homotopy for Maurer–Cartan elements in L∞‑algebras and A∞‑algebras, an...
We consider the problem of deforming simultaneously apairof given structures. We show that such defo...
We consider the problem of deforming simultaneously apairof given structures. We show that such defo...
Given a vector bundle $A\to M$ we study the geometry of the graded manifolds $T^*[k]A[1]$, including...
Abstract. We define a higher analogue of Dirac structures on a manifold M. Under a regularity assump...
This paper is devoted to studying some properties of the Courant algebroids: we explain the so-calle...
We examine the structure of gauge transformations in extended geometry, the framework unifying doubl...
We develop the deformation theory of a Dirac-Jacobi structure within a fixed Courant-Jacobi algebroi...
A general construction of an sh Lie algebra (L∞-algebra) from a homological resolution of a Lie alge...
We study the shifted analogue of the “Lie–Poisson” construction for L∞ algebroids and we prove that...
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