On _{}-ideals in ()
J. G. Horne
- 01 Apr 1958
- Vol. 9, Iss: 4, pp 511-518
About: The article was published on 01 Apr 1958. and is currently open access.
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Citations
On right derivations of incline algebras
Kyung Ho Kim
- 15 Nov 2013
TL;DR: In this article, the concept of a right derivation in incline algebras is introduced and some properties of the incline algebra with respect to this derivation are also given.
C(X): Something old and something new
TL;DR: In this paper, the authors give short proofs of the celebrated results of Rudd (1970), De Marco (1972), Brookshear (1977), Neville (1990), and Vechtomov (1996) with the help of s...
6
Some results regarding the ideal structure of C*-algebras of \'etale groupoids
Kevin Aguyar Brix,Toke Meier Carlsen,Aidan Sims +2 more
- 11 Nov 2022
TL;DR: In this paper , a sandwiching lemma for inner-exact locally compact Hausdorff étale groupoids is presented. But it is only for partial actions.
4
On symmetric bi-generalized derivations of incline algebras
Kyung Ho Kim
- 01 Jan 2019
TL;DR: In this article, the notion of symmetric bi-generalized derivation of incline algebras was introduced and some related properties of joinitive symmetric mapping were investigated.
1
References
Rings of continuous functions in which every finitely generated ideal is principal
Leonard Gillman,Melvin Henriksen +1 more
TL;DR: In this paper, the authors consider the problem of determining algebraic properties and implications of a ring of functions defined on a completely regular (Hausdorff) space X. The problem is motivated in part by some purely algebraic questions concerning an arbitrary F-ring S-in particular, by some problems involving matrices over S.
Rings and Ideals
TL;DR: The Carus Mathematical Monographs as mentioned in this paper is a collection of early abstract algebra books focusing on the theory of rings, with some emphasis on the role of ideals in the theory.
164
On a Theorem of Gelfand and Kolmogoroff Concerning Maximal Ideals in Rings of Continuous Functions
Leonard Gillman,Melvin Henriksen,Meyer Jerison +2 more
- 01 Mar 1954
TL;DR: In this paper, the Gelfand-Kolmogoroff theorem for the ring C = C(X, R) of all continuous real-valued functions on a completely regular topological space X, and the subring C* = C*(X and R) consisting of all bounded functions in C* was studied.
On the ideal structure of certain semirings and compactification of topological spaces
TL;DR: In this paper, the authors studied the R-ideals in a class of semirings suggested by Shirota [15] and Henriksen [7] which admit intrinsically defined, compact topologies.
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