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morphic相关的网络例句

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与 morphic 相关的网络例句 [注:此内容来源于网络,仅供参考]

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。

The following statement are the main results:Theorem 2.2.14 Let R be a reduced left morphic ring, then every left ideal of R is generated by a central idempotent. Hence every left ideal of R is also an ideal.

主要结果:定理2.2.14:设R是约化的左morphic环,则R的每一个左理想L都由中心幂等元生成,因而L也是理想。

The third part : We discuss the relation between G-morphic rings and Morita Context rings.

第三部分:讨论了G-morphic环与具有一对零同态的MoritaContext环之间的关系。

On the other hand, we also investigate the relation between the reduced left morphic rings and PS-rings, FS-rings and formal triangular matrix rings.

同时也讨论了约化的左morphic环与PS-环、FS-环以及形式三角矩阵环之间的关系。

We will see that a left morphic ring has many nice properties if it is simultaneously a reduced ring.

第二部分:主要研究了约化的左morphic环自身以及该环类上的模的性质。

Theorem 2.2.34 Let R be a reduced left morphic ring, then R is a left semi-hereditary ring.

定理2.2.34设R是约化的左morphic环,则R是左半遗传环。

Theorem 2.2.23 Let R be a reduced left morphic ring, then R is a subdirect product of division rings.

定理2.2.23:设R是约化的左morphic环,则R是除环的亚直积。

Theorem 2.3.7 Let R be a reduced left morphic ring, then R is a right FS-ring.

定理2.3.7:设R是约化的左morphic环,则R是右FS-环。

Theorem 2.3.3 Let R be a reduced left morphic ring, then R is a right PS-ring.

定理2.3.3:设R是约化的左morphic环,则R是右PS-环。

If ring eRe and (1 - e)R(1 - e) are both left morphic rings, then R is also a left morphic ring.

如果eRe和(1-e)R(1-e)都是左morphic环,则R也是左morphic环。

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从鲍尔点的形成原理出发,分析对称连杆曲线上鲍尔点的产生条件,提出等边机构的对称连杆曲线上有单鲍尔点和双鲍尔点。

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