The \(k\)-zero-divisor hypergraph of a commutative ring
From MaRDI portal
Publication:925377
DOI10.1155/2007/50875zbMath1139.13003OpenAlexW1979506244MaRDI QIDQ925377
Amir M. Rahimi, Changiz Eslahchi
Publication date: 3 June 2008
Published in: International Journal of Mathematics and Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/54173
Related Items
On the planarity of the \(k\)-zero-divisor hypergraphs, Ideal based hypergraph of a commutative ring, The annihilation graphs of commutator posets and lattices with respect to an ideal, Smarandache Vertices of the Graphs Associated to the Commutative Rings, The \(k\)-annihilating-ideal hypergraph of commutative ring, Unnamed Item, Classification of non-local rings with projective 3-zero-divisor hypergraph, On some graphs associated to commutative semirings, The projective 3-annihilating-ideal hypergraphs, The prime submodules hypergraph of a free module of finite rank over a commutative ring, Spectrum of the 3-zero-divisor Hypergraph of Some Classes of Local Rings, The \(k\)-maximal hypergraph of commutative rings, Unnamed Item, Classification of nonlocal rings with genus one 3-zero-divisor hypergraphs, On the genus of the k-maximal hypergraph of commutative rings, The \(k\)-zero-divisor hypergraph, The annihilation graphs of commutator posets and lattices with respect to an element, On the genus of the \(k\)-annihilating-ideal hypergraph of commutative rings, Dominating Sets of Some Graphs Associated to Commutative Rings
Cites Work
- Coloring of commutative rings
- The zero-divisor graph of a commutative ring
- Beck's coloring of a commutative ring
- When a zero-divisor graph is planar or a complete \(r\)-partite graph
- Zero-divisor graphs, von Neumann regular rings, and Boolean algebras.
- On the zero-divisor graph of a commutative ring
- Properties of rings with a finite number of zero divisors. II
- CYCLES AND SYMMETRIES OF ZERO-DIVISORS
- Zero-Divisor Graphs of Polynomials and Power Series Over Commutative Rings
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
