Isomorphisms of algebras of smooth functions revisited

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It is proved that isomorphisms between algebras of smooth functions on Hausdorff smooth manifolds are implemented by diffeomorphisms. It is not required that manifolds are second countable nor paracompact. This solves a problem stated by A. Wienstein. Some related results are discussed as well.
6 pages, minor changes, the final version to appear in Archiv der Mathematik

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