**abstract:**
n this talk I will discuss the construction of a canonical height on the endomorphisms ring of a vector space $E$ over a global function field \($k$\). The height constructed
satisfies a limit formula, analogous to the formula satisfied by the canonical height attached to an ample line bundle on an abelian variety, with respect to any heights on \($E$\) given by the assignment
of a pure adelic vector bundle structure on \($E$\). As a consequence we will construct the canonical height on any \'etale \($k$\)-algebra.

Wed 23 Sep, 14:30 - 14:55, Aula Russo

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