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subring

《subring》怎以读

英 ['sʌbrɪŋ]
美 ['sʌbˌrɪŋ]

《subring》是什么意思

  • n.

    子环;

  • 英英释义

    Subring

    • In mathematics, a subring of R is a subset of a ring that is itself a ring when binary operations of addition and multiplication on R are restricted to the subset, and which contains the multiplicative identity of R. For those who define rings without requiring the existence of a multiplicative identity, a subring of R is just a subset of R that is a ring for the operations of R (this does imply it contains the additive identity of R).

    以上来源于:Wikipedia

    学习《subring》怎么用

    权威例句

    The Diagonal Subring and the Cohen-Macaulay Property of a Multigraded Ring
    Each countable reduced torsion-free commutative ring is a pure subring of an e-ring
    AN EQUIVALENCE BETWEEN RING F AND INFINITE MATRIX SUBRING OVER F
    On Rees Algebras with a Gorenstein Veronese Subring ☆
    Non-Noetherian rings for which each proper subring is Noetherian
    On the subring structure of finite nilpotent rings
    Germs of arcs on singular algebraic varieties and motivic integration
    Dynamical Systems of Algebraic Origin
    Secure execution of program code
    Roughness in rings
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