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  1. Commutative ring - Wikipedia

    • Definition
      A ring is a set R {\displaystyle R} equipped with two binary operations, i.e. operations combining any two elements of the rin… See more

    Divisibility

    In contrast to fields, where every nonzero element is multiplicatively invertible, the concept of divisibility for rings is richer. An element a {\displaystyle a} of ring R {\displaysty… See more

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    Ideals and Modules

    Many of the following notions also exist for not necessarily commutative rings, but the definitions … See more

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    Spectrum of A Commutative Ring

    Prime ideals
    As was mentioned above, Z {\displaystyle \mathbb {Z} } is a unique factorization domain. This is not true for more general rings, as al… See more

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    Ring Homomorphisms

    A ring homomorphism or, more colloquially, simply a map, is a map f : R → Ssuch that These conditions ensure f(0) = 0. Similarly as for other algebraic structures, a ring homomorp… See more

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  2. A ring (R,+,·) is called commutative if for all a,b ∈ R, we have: (7) a·b = b·a [· is commutative] A ring (R,+,·) is called a ring with identity (or a ring with unity) if (8) there exists 1 ∈ R such that 1·a = a·1 = a for all a ∈ R. [multiplicative identity]
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    cse.iitkgp.ac.in/~abhij/course/theory/DS/Autumn20/slides/rings.pdf
    cse.iitkgp.ac.in/~abhij/course/theory/DS/Autumn20/slides/rings.pdf
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  14. [2410.05888] Linear relations over commutative rings - arXiv.org