Skip to main content
MathOverflow

Return to Question

added 16 characters in body
Source Link
Oren Ben-Bassat
Oren Ben-Bassat
  • 1.2k
  • 8
  • 21

I am looking for a detailed account, in English or French, of the main result ofand its proof from this paper by O. Forster

Zur Theorie der Steinschen Algebren und Moduln, Mathematische Zeitschrift 97, 376-405, 1967.

The main result of this article is an equivalence of categories between certain Stein spaces and their Frechet algebras of global functions. Does anyone know where I can find this result (or a generalization of it) proven in English or French?

I am looking for a detailed account, in English or French, of the main result of this paper by O. Forster

Zur Theorie der Steinschen Algebren und Moduln, Mathematische Zeitschrift 97, 376-405, 1967.

The main result of this article is an equivalence of categories between certain Stein spaces and their Frechet algebras of global functions. Does anyone know where I can find this result (or a generalization of it) proven in English or French?

I am looking for a detailed account, in English or French, of the main result and its proof from this paper by O. Forster

Zur Theorie der Steinschen Algebren und Moduln, Mathematische Zeitschrift 97, 376-405, 1967.

The main result of this article is an equivalence of categories between certain Stein spaces and their Frechet algebras of global functions. Does anyone know where I can find this result (or a generalization of it) proven in English or French?

Source Link
Oren Ben-Bassat
Oren Ben-Bassat
  • 1.2k
  • 8
  • 21

Forster's Theorem

I am looking for a detailed account, in English or French, of the main result of this paper by O. Forster

Zur Theorie der Steinschen Algebren und Moduln, Mathematische Zeitschrift 97, 376-405, 1967.

The main result of this article is an equivalence of categories between certain Stein spaces and their Frechet algebras of global functions. Does anyone know where I can find this result (or a generalization of it) proven in English or French?