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    Automorphisms of Zero Divisor Graphs of Cube Radical Zero Completely Primary Finite Rings

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    Automorphisms of Zero Divisor Graphs of Cube Radical Zero Completely Primary Finite Rings.pdf (270.2Kb)
    Date
    2020-12
    Author
    Lao, Hussein
    Oduor, Maurice Owino
    Ojiema, Michael
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    Abstract
    One of the most interesting areas of research that has attracted the attention of many scholars are theory of zero divisor graphs. Most recent research have focused on properties of zero divisor graphs with little attention given on the automorphsisms, despite the fact that automorphisms are useful in interpreting the symmetries of algebraic structure. Let R be a commutative unital finite rings and Z(R) be its set of zero divisors. In this study, the automorphisms zero divisor graphs of such rings in which the product of any three zero divisor is zero has been determined.
    URI
    https://doi.org/10.9734/jamcs/2020/v35i830316
    https://www.researchgate.net/publication/348004854_Automorphisms_of_Zero_Divisor_Graphs_of_Cube_Radical_Zero_Completely_Primary_Finite_Rings
    http://ir-library.mmust.ac.ke:8080/xmlui/handle/123456789/1922
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