Intan Muchtadi-Alamsyah

  1. Minimal Prime Ideals of Ore Extensions over Commutative Dedekind Domains.

    Authors: Amir Kamal Amir, Pudji Astuti, Intan Muchtadi-Alamsyah
    Subjects: Rings and Algebras
    Abstract

    Let R = D[x;\sigma;\delta] be an Ore extension over a commutative Dedekind
    domain D, where \sigma is an automorphism on D. In the case \delta = 0
    Marubayashi et. al. already investigated the class of minimal prime ideals in
    term of their contraction on the coefficient ring D. In this note we extend
    this result to a general case \delta not 0.

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