Classification of non-local rings with genus two zero-divisor graphs
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Publication:780239
DOI10.1007/s00500-019-04345-0zbMath1436.13016OpenAlexW2973509842WikidataQ127250942 ScholiaQ127250942MaRDI QIDQ780239
Publication date: 15 July 2020
Published in: Soft Computing (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00500-019-04345-0
Graphs and abstract algebra (groups, rings, fields, etc.) (05C25) General commutative ring theory (13A99)
Related Items (6)
Correction to: ``Classification of non-local rings with genus two zero-divisor graphs ⋮ The Wiener index of the zero-divisor graph of \(\mathbb{Z}_n\) ⋮ Hamiltonian trace graph of matrices ⋮ Genus two nilpotent graphs of finite commutative rings ⋮ The weakly zero-divisor graph of a commutative ring ⋮ A survey on genus of selected graphs from commutative rings
Cites Work
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- Zero-divisor graphs of genus one
- Classification of rings with projective zero-divisor graphs
- Coloring of commutative rings
- The zero-divisor graph of a commutative ring
- When a zero-divisor graph is planar or a complete \(r\)-partite graph
- Classification of rings with crosscap two class of graphs
- On the genus of generalized unit and unitary Cayley graphs of a commutative ring
- Planar zero-divisor graphs
- Local Rings with Genus Two Zero Divisor Graph
- Zero-divisor graphs in commutative rings
- Infinite Planar Zero-Divisor Graphs
- The genus two class of graphs arising from rings
- The classi cation of rings with its genus of class of graphs
- On the Genus of the Total Graph of a Commutative Ring
- Classification of Rings with Genus One Zero-Divisor Graphs
- Determining all compact orientable 2-manifolds upon which \(K_{m,n}\) has 2-cell imbeddings
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