A radical for lattice-ordered rings
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Publication:2527285
DOI10.2140/pjm.1968.25.71zbMath0157.08004OpenAlexW1990524541MaRDI QIDQ2527285
Publication date: 1968
Published in: Pacific Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2140/pjm.1968.25.71
Related Items (21)
Characterizing division closed lattice-ordered rings ⋮ Extending orders on rings with idempotents and d-elements ⋮ Division closed lattice-ordered rings ⋮ Almost f-algebras and d-algebras ⋮ Some questions on partially ordered rings – a survey ⋮ An extension of a Y. C. Yang theorem ⋮ Examples of lattice-ordered rings ⋮ A unified theory of minimal prime ideals ⋮ Positive derivations on Archimedean \(d\)-rings. ⋮ CONTINUOUS GENERALIZED (θ, ϕ)-SEPARATING DERIVATIONS ON ARCHIMEDEAN ALMOST f-ALGEBRAS ⋮ An Embedding Theorem for Commutative Lattice-Ordered Domains ⋮ Extending partial orders on rings ⋮ When the image of a derivation on a uniformly complete \(f\)-algebra is contained in the radical ⋮ Lattice-Ordered Injective Hulls ⋮ Order bounded local derivations on Archimedean almost \(f\)-algebras ⋮ Derivations and local derivations on Freudenthal almost \(f\)-algebras ⋮ Order bounded derivations on Archimedean almost \(f\)-algebras ⋮ Functional representations of lattice-ordered semirings. II ⋮ Positive derivations on Archimedean lattice-ordered rings ⋮ Division closed lattice-ordered rings and commutative L*-rings ⋮ On the unitability of a class of partially ordered rings that have squares positive
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