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内射的的英文

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"内射的"怎么读用"内射的"造句

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  • injective

例句与用法

  • On injective lattice implication algebras
    关于内射的格蕴涵代数
  • The first chapter , main instead " duo - ring " condition of " every maximal left ideal is gw - ideal " condition , study strongly regularities of gp - v - ring on this condition . lt is shown that ( 1 ) r is strongly regular iff r is left gp - v - ring whose maximal left ideals are gw - ideal . ( 2 ) r is strongly regular iff r is left gp - v - ring whose maximal right ideals are gw - ideal . the second chapter , generalize some results of gp - v - ring to gp - v - ring , discuss regularity of gp - v ' - ring . it is shown that ( 1 ) r is left self - injective regular with non - zero socle iff r is left gp - v - ring with soc ( rr ) = soc ( rr ) and r contains an injective maximal left ideal
    第一章主要将“ duo -环”条件替换成“每一极大左(右)理想是gw -理想”条件,研究在此条件下, gp - v -环的强正则性,证明了: ( 1 ) r是强正则环当且仅当r是左gp - v -环且r的每一极大左理想是广义弱理想; ( 2 ) r是强正则环当且仅当r是左gp - v -环且r的每一极大右理想是广义弱理想,第二章,主要将gp - v -环上一些结果推广到gp - v -环上,讨论gp - v -环的正则性,证明了: ( 1 ) r是左自内射正则环且soc ( _ rr ) 0当且仅当r是包含内射极大左理想的gp - v -环,且soc ( _ rr ) = soc ( r _ r ) ; ( 2 ) r是正则环且每一极大本质左理想是理想当且仅当r是左gp -内射的左gp - v -环且每一极大本质左理想是理想。
  • At the same time we abroad some results of [ 1 ] . by introducing the concept of [ 3 ] about gr - linearly compact discrete ( gr - l . c . d . ) , we have proved density theorem in semigroup graded module , and gain a equivalence : for , sqa is gr - injection if and only if for , rq is gr - linearly compact discrete ( gr - l . c . d . )
    第四部分证明了半群分次模上的密度定理,并给出了一个等价条件,即:对任意的s s , _ sq _ a是分次内射的,当且仅当对任意的, _ rq _是分次线性离散紧的,记作: gr ? 1 . c . d
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