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半环的的英文

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"半环的"怎么读用"半环的"造句

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  • semmicircuar

例句与用法

  • Properties and structure of multiplicative band semirings
    乘法带半环的性质和结构
  • In this paper we mainly discuss structures and congruences on some semirings
    本文主要讨论某些半环的结构与同余。
  • In this paper , we mainly discuss structures and properties of some semirings
    本文,主要讨论某些半环的构造及性质
  • Theorem 1 . 2 . 5 a semiring s is a normal a - idempotent semiring , if and only if s is a strong right normal idempotent semiring of left zero idempotent semirings
    5半环s是正规a -幂等半环,当且仅当s是左零幂等半环的强右正规幂等半环。定理1
  • Theorem 2 . 2 . 4 a semiring s is an additive normal c - idempotent semiring , if and only if s is a pseudo - strong right normal idempotent semiring of left zero semirings
    4s是加法正规c一幂等半环,当且仅当s是左零半环的伪强右正规幂等半环定理2
  • Theorem 3 . 3 s is a " d - idempotent semiring , then s is an additive normal idempotent semiring , if and only if s is a pseudo - strong right normal idempotent semiring of left zero semirings
    3s是d一幂等半环,则s为加法正规幂等半环,当且仅当s是左零半环的伪强右正规幂等半环
  • Theorem 1 . 3 . 3 5 is an a - idempotent semiring , then 5 is a normal idem - potent semiring , if and only if s is a strong semilattice idempotent semiring of rectangular idempotent semirings
    定理j设s是人一幂等半环,则s是正规幂等半环,当且仅当s是矩形幂等半环的强半格幂等半环
  • And by this we have the structure of the normal idempotent semiring which satisfies the identity ab + b = a + b arises as a strong right normal idempotent semiring of left zero idempotent semirings , and some corollaries
    利用这一结构证明了满足等式ab + b = a + b的正规幂等半环是左零幂等半环的强右正规幂等半环,及相关推论。
  • Furthermore , structure a kind of commutative semirings . namely fractional semiring . then , we prove a universal property of fractional semiring , and we discuss the relations between the ideals of commutative semirings and the ideals of fractional semirings
    然后,我们证明了分式半环的泛性质,并且讨论了分式半环与交换半环理想之间的关系
  • In the second section , we give all the ring congruences on a commutative regular semiring s and show that from the lattice of all full , closed , ideal subsemirings of s to the lattice of all the ring conruences on 5 , there is a lattice isomorphism
    首先给出一个交换正则半环上的所有环同余,证明了此半环的所有满的、闭的、理想子半环所形成的格与此半环的环同余格同构。
  • 更多例句:  1  2
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