Abstract
We show that the mapping cone of a morphism of differential graded Lie algebras, χ:→ L∞ M, can be canonically endowed with an L∞-algebra structure which at the same time lifts the Lie algebra structure on L and the usual differential on the mapping cone. Moreover, this structure is unique up to isomorphisms of L∞-algebras.
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APA
Fiorenza, D., & Manetti, M. (2007). L∞ structures on mapping cones. Algebra and Number Theory, 1(3), 301–330. https://doi.org/10.2140/ant.2007.1.301
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