- 更多网络例句与升链条件相关的网络例句 [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。
- 更多网络解释与升链条件相关的网络解释 [注：此内容来源于网络，仅供参考]
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ascending chain condition：升链条件
ascending 上升的 | ascending chain condition 升链条件 | ascending difference 后向差分
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ascending chain condition for left ideals：左理想升链条件
左理想降链条件|descending chain condition for left ideals | 左理想升链条件|ascending chain condition for left ideals | 左连续[的]|left continuous
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ascending central series：升中心群列
人为向量 artificial vector | 升中心群列 ascending central series | 升链条件 ascending chain condition
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descending chain condition for left ideals：左理想降链条件
左理想极小条件|minimum condition for left ideals | 左理想降链条件|descending chain condition for left ideals | 左理想升链条件|ascending chain condition for left ideals
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left continuous：左连续[的]
左理想升链条件|ascending chain condition for left ideals | 左连续[的]|left continuous | 左零因子|left zero divisor