θ*-Relation on Hypermodules and Fundamental Modules Over Commutative Fundamental Rings
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Publication:5456512
DOI10.1080/00927870701724078zbMath1140.16023OpenAlexW2112709808MaRDI QIDQ5456512
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Publication date: 8 April 2008
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927870701724078
Related Items (21)
On Lie algebras derived from Lie hyperalgebras ⋮ New fundamental relation and complete part of fuzzy hypermodules ⋮ Ternary \(\Gamma\)-semihyperrings: ideals, regular ideals and fundamental semirings ⋮ Fundamental relations on hyper bi-modules and characterizations of complete hyper bi-modules ⋮ Unnamed Item ⋮ Boolean rings obtained from hyperrings with \(\eta_{1,m}^{*}\) relations ⋮ Cyclic modules over fundamental rings derived from strongly regular equivalences ⋮ Quotient \((\Gamma ,R)\)-hypermodules and homology algebra ⋮ Free hypermodules: a categorical approach ⋮ Unnamed Item ⋮ Commutative fundamental \((m,n)\)-modules. ⋮ Transitivity of the \(\varepsilon_{m}\)-relation on (\(m\)-idempotent) hyperrings ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Unnamed Item ⋮ A hyperstructural approach to essentiality ⋮ Strongly transitive geometric spaces associated to hypermodules. ⋮ A note on the support of a hypermodule ⋮ Construction of \((M,N)\)-hypermodule over \((R,S)\)-hyperring ⋮ θ-Closure and θ-Parts of Hypermodules ⋮ Fundamental relation on fuzzy hypermodules
Cites Work
- On the \(\gamma_n^*\)-complete hypergroups.
- A class of hyperrings and hyperfields
- Hyperaffine planes over hyperrings
- Strongly Transitive Geometric Spaces: Applications to Hypergroups and Semigroups Theory
- A Realization of Hyperrings
- A NEW CHARACTERIZATION OF THE DERIVED HYPERGROUP VIA STRONGLY REGULAR EQUIVALENCES
- Commutative Rings Obtained from Hyperrings (Hv-rings) with α∗-Relations
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