- 更多网络例句与左零化子相关的网络例句 [注：此内容来源于网络，仅供参考]
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Theorem 2.2.44 Let R be a reduced left morphic ring, if R satisfies ascending chain condition on right annihilators, then every maxmal left ideal of R is a direct summmand of R.
定理2.2.44设R是约化的左morphic环，若R对右零化子满足升链条件，则R的每一个极大左理想L都是R的一个直和项。
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Finally, it investigate QF-ring with right gpm-injective, and obtain the following theorem:Theorem The following statements are equivalent:(1) R is quasi-Frobeniusean ring:(2) R is right noetherian, left pm-injective ring, right pm-injective ring;(3) R is right noetherian, left pm-injective ring, right GP-injective ring;(4) R is right noetherian, left gpm-injective ring, right gpm-injective ring;(5) R is right noetherian, right gpm-injective ring and each right minimal ideal is right annihilator.
最后用右gpm-内射对QF环进行研究，得到了如下定理：定理下列条件等价：(1) R是quasi-Frobeniusean环；(2) R是右Noether，左pm-内射环，右pm-内射环：(3) R是右Noether，左pm-内射环，右GP-内射环；(4) R是右Noether，左gpm-内射环，右gpm-内射环；(5) R是右Noether，右gpm-内射环且每个极小右理想是右零化子。
- 更多网络解释与左零化子相关的网络解释 [注：此内容来源于网络，仅供参考]
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left annihilator：左零化子
left alternative ring 左交错环 | left annihilator 左零化子 | left artinian ring 左阿廷环
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left artinian ring：左阿廷环
left annihilator 左零化子 | left artinian ring 左阿廷环 | left associated element 左相伴元素
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least upper bound：最小上界;上确界
最小平方解 least square solution | 最小上界;上确界 least upper bound | 左零化子 left annihilator
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left alternative ring：左交错环
left alternative law 左交错律 | left alternative ring 左交错环 | left annihilator 左零化子