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Zero-divisor graphs in commutative rings

Published:2010-08-27 Issue: Volume: Page:23-45
ISSN:
Container-title:Commutative Algebra
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Author:

Anderson David F.,Axtell Michael C.,Stickles Joe A.

Publisher

Springer New York

Link

http://link.springer.com/content/pdf/10.1007/978-1-4419-6990-3_2

Reference88 articles.

1. Akbari, S., Bidkhori, H., Mohammadian, A.: Commuting graphs of matrix algebras. Comm. Algebra 36(11), 4020–4031 (2008)

2. Akbari, S., Ghandehari, M., Hadian, M., Mohammadian, A.: On commuting graphs of semisimple rings. Linear Algebra Appl. 390, 345–355 (2004)

3. Akbari, S., Maimani, H.R., Yassemi, S.: When a zero-divisor graph is planar or a complete r-partite graph. J. Algebra 270(1), 169–180 (2003)

4. Akbari, S., Mohammadian, A.: On the zero-divisor graph of a commutative ring. J. Algebra 274(2), 847–855 (2004)

5. Akbari, S., Mohammadian, A.: Zero-divisor graphs of non-commutative rings. J. Algebra 296(2), 462–479 (2006)

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1. Some results on the total zero-divisor graph of a commutative ring;Arab Journal of Mathematical Sciences;2024-08-06

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3. Granular computing in zero-divisor graphs of Zn;Kuwait Journal of Science;2024-07

4. On the Study Sum Graph of the Group Z_(βγρ) with Some Topological Indices;2024 International Congress on Human-Computer Interaction, Optimization and Robotic Applications (HORA);2024-05-23

5. On vertex connectivity of zero-divisor graphs of finite commutative rings;Journal of Algebraic Combinatorics;2024-04-17

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