R-F-spaces and subrings of C(X)
A topological space X is said to be an F-space if the ring C(X), the algebra of all real-valued continuous functions on X, is a Bézout ring (i.e., every finitely generated ideal in C(X) is principal). This is a classical concept in the context of C(X), and various generalizations of this notion have...
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| Autors principals: | , , , |
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| Format: | Artigo |
| Idioma: | Inglês |
| Publicat: |
Universitat Politècnica de València
2026-06-01
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| Col·lecció: | Applied General Topology |
| Matèries: | |
| Accés en línia: | https://polipapers.upv.es/index.php/AGT/article/view/24521 |
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