Covering spaces and the Galois theory of commutative Banach algebras
The author has established that there is a bijective correspondence between the projective separable extensions of a commutative Banach algebra and the finite covering spaces of its maximal ideal space. In this connection he has derived some useful results.
bijective correspondence between the projective separable extensions of a commutative Banach algebra and the finite covering spaces of its maximal ideal space
scientific article; zbMATH DE number 3909110
scientific article