Shifted symplectic and Poisson structures

Dr Jonathan Pridham (The University of Edinburgh)

Frank Adams 1,

In derived algebraic geometry, (shifted) symplectic structures involve an infinite sequence of homotopies giving closing structures for a 2-form. For (shifted) Poisson structures, the Jacobi identity is also replaced by an infinite sequence of homotopies. I will introduce these and explain how they are related.

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