Abstract

In this work, we study the Griffiths infinitesimal invariant of the curve in the jacobian using secondary cohomology maps. In order to do this, we construct a special differential graded algebra \({\mathcal{A}}\) , quite similar to the Kodaira–Spencer algebra and we define a natural triple Massey product on it. This allows us to give a description of the infinitesimal invariant in terms of Massey products and to study the formality of \({\mathcal{A}}\) .

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