An example of a Fréchet algebra which is a principal ideal domain
We construct an example of a Fréchet m-convex algebra which is a principal ideal domain, and has the unit disk as the maximal ideal space.
We construct an example of a Fréchet m-convex algebra which is a principal ideal domain, and has the unit disk as the maximal ideal space.
Let be a perfect compact set, a quasi-complete locally convex space over and a map. In this note we give a necessary and sufficient condition — in terms of differential quotients — for to have a holomorphic extension on a neighborhood of .
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