On maximal ideals of \(C_c(X)\) and the uniformity of its localizations
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Publication:1638039
DOI10.1216/RMJ-2018-48-2-345zbMath1395.54013OpenAlexW2807569996MaRDI QIDQ1638039
A. R. Olfati, F. Azarpanah, Z. Keshtkar, Omid Ali Shahny Karamzadeh
Publication date: 12 June 2018
Published in: Rocky Mountain Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.rmjm/1528077621
Related Items (20)
Ordered field valued continuous functions with countable range ⋮ On CP-frames ⋮ Intrinsic characterizations of C-realcompact spaces ⋮ Closed ideals in the functionally countable subalgebra of C(X) ⋮ On some properties of the space of minimal prime ideals of 𝐶𝑐 (𝑋) ⋮ Constructing the Banaschewski compactification through the functionally countable subalgebra of $C(X)$ ⋮ Intermediate rings of a class of ordered field valued continuous functions ⋮ Almost clean elements in C(X) ⋮ Unnamed Item ⋮ p-semisimple modules and type submodules ⋮ Self-injectivity of M(X,A) versus M(X,A) modulo its socle ⋮ Locally functionally countable subalgebra of $\mathcal{R}(L)$ ⋮ Unnamed Item ⋮ Rings with only finitely many essential right ideals ⋮ \(C(X)\) versus its functionally countable subalgebra ⋮ On c-realcompact spaces ⋮ Unnamed Item ⋮ Rings and subrings of continuous functions with countable range ⋮ On countably uniform closed-spaces ⋮ Further thoughts on the ring \(\mathcal{R}_c(L)\) in frames
Cites Work
- On the functionally countable subalgebra of \(C(X)\)
- When is \(C(X)\) a clean ring?
- \(C(X)\) versus its functionally countable subalgebra
- Idempotent generated algebras and Boolean powers of commutative rings
- Rings of continuous functions with values in an Archimedean ordered field
- The classical ring of quotients of $C_c(X)$
- Goldie dimension of rings of fractions ofC(X)
- On the locally functionally countable subalgebra of C(X) on locally functionally countable subalgebra of C(X)
- Clean Semiprimef-Rings with Bounded Inversion
- Study of Hopficity in Certain Classes of Rings
- On Inverse-Closed Subalgebras of C (X )†
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