Lattice-ordered fields as convolution algebras
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Publication:1204457
DOI10.1016/0021-8693(92)90158-IzbMath0785.06012MaRDI QIDQ1204457
Publication date: 10 March 1993
Published in: Journal of Algebra (Search for Journal in Brave)
Related Items (6)
Lattice-ordered fields determined by \(d\)-elements ⋮ Extending orders on rings with idempotents and d-elements ⋮ Internal characterizations of lattice-ordered power series fields ⋮ Division closed partially ordered rings ⋮ Lattice-ordered algebras with a \(d\)-basis ⋮ Subfields of Lattice-Ordered Fields That Mimic Maximal Totally Ordered Subfields
Cites Work
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- Lattice-ordered fields
- Embeddings into power series rings
- Rings of generalized power series: Nilpotent elements
- Noetherian rings of generalized power series
- Lattice orderings on the real field
- Groupes et anneaux reticules
- Zum Hahnschen Einbettungssatz für angeordnete Körper
- Rings of generalized power series. II: Units and zero-divisors
- A embedding theorem for lattice-ordered fields
- Totalgeordnete Moduln
- Finitely-valued f-modules
- Maximal fields with valuations
- Some Structure Theorems for Lattice-Ordered Groups
- Non—embeddable o—rings
- Constructing lattice-ordered fields and division rings
- The Hahn Embedding Theorem for Abelian Lattice-Ordered Groups
- A characterization of lattice-ordered groups by their convex L-subgroups
- An Embedding Theorem for Commutative Lattice-Ordered Domains
- On Ordered Division Rings
- Ordering by Divisibility in Abstract Algebras
- Ordered Vector Spaces
- On Ordered Division Rings
- Note on Hahn's Theorem on Ordered Abelian Groups
- Free lattice-ordered groups
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