Ideals in rings and intermediate rings of measurable functions
DOI10.1142/S0219498820500383zbMath1440.54009arXiv1806.02860OpenAlexW2964123393WikidataQ114614727 ScholiaQ114614727MaRDI QIDQ5108408
Sagarmoy Bag, Sudip Kumar Acharyya, Joshua Sack
Publication date: 4 May 2020
Published in: Journal of Algebra and Its Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1806.02860
hull-kernel topologymaximal idealrings of measurable functionsconditionally complete lattice\(\mathcal{A}\)-filter\(\mathcal{A}\)-ultrafilter\(P\)-space.intermediate rings of measurable functionsStone-topology
Spaces of measurable functions ((L^p)-spaces, Orlicz spaces, Köthe function spaces, Lorentz spaces, rearrangement invariant spaces, ideal spaces, etc.) (46E30) Algebraic properties of function spaces in general topology (54C40)
Related Items (5)
Cites Work
- Some properties of algebras of real-valued measurable functions
- Generalized rings of measureable and continuous functions
- Essential Ideals in Rings of Measurable Functions
- Maximal Ideals in Subalgebras of C(X)
- Ideale in Ringen meßbarer Funktionen
- OnC(X) Modulo its Socle
- On ideals consisting entirely of zero divisors
- Maximal ideals in rings of real measurable functions
- The Maximal Ideal Space of a Ring of Measurable Functions
- Commutative Rings in Which Every Prime Ideal is Contained in a Unique Maximal Ideal
- Rings of Real-Valued Continuous Functions. I
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