ON THE LENGTHS OF MAXIMAL CHAINS OF INTERMEDIATE FIELDS IN A FIELD EXTENSION
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Publication:2758256
DOI10.1081/AGB-100106770zbMath0995.12003OpenAlexW2085300679MaRDI QIDQ2758256
David E. Dobbs, Bernadette Mullins
Publication date: 14 August 2002
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1081/agb-100106770
Related Items (15)
A classification of the minimal ring extensions of an integral domain ⋮ Catenarian FCP ring extensions ⋮ A field-theoretic invariant for domains ⋮ Boolean FIP ring extensions ⋮ Realizing infinite cardinal numbers via maximal chains of intermediate fields ⋮ Commutative Rings with a Prescribed Number of Isomorphism Classes of Minimal Ring Extensions ⋮ An infinite cardinal-valued Krull dimension for rings ⋮ Catenarian Numbers ⋮ Unnamed Item ⋮ On the finiteness of a field-theoretic invariant for commutative rings ⋮ On a Field-Theoretic Invariant for Extensions of Commutative Rings ⋮ THE FERRAND-OLIVIER CLASSIFICATION OF THE MINIMAL RING EXTENSIONS OF A FIELD: A PROOF AND A SURVEY OF ITS INFLUENCE ⋮ Transfer Results for the FIP and FCP Properties of Ring Extensions ⋮ A Constructive Study About the Set of Intermediate Rings ⋮ FINITELY VALUATIVE DOMAINS
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