| 1. | Annihilators of power central values of generalized derivations
广义导子幂中心化子条件
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| 2. | 3 ) if r is a left sf - ring whose every special left annihilator is w - ideal , then r is a strongly regular ring
3 )如果r是左sf -环且r的每个特殊左零化子是w -理想，则r是强正则环。
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| 3. | 2 ) let r is a semiprime ring , if r is a left sf - ring whose every special right annihilator is w - ideal , then r is a strongly regular ring
2 )设r是半素环，如果r是左sf -环且r的每个特殊右零化子是w -理想，则r是强正则环。
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| 4. | Go with a nice mix of planetary assault carriers , shock troopers upgraded with plasma disc launchers , annihilator tripods , and devastator warships
混编一些行星突击母舰，升级飞盘的震波部队，三脚，和毁灭战舰是很好的。
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| 5. | When you reach the late game , you are basically going to want to use shock troopers , annihilator tripods , and stormriders against your opponent
当你进入游戏后期，基本上你会用震波部队，三脚，和风暴骑士来对抗你的对手。
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| 6. | In the third chapter , we study the annihilator ideals of power series and ore extensions on noncommutative rings and generalize [ 13 , proposition 3 . 1 ]
1 ] ，考虑ore扩张、幂级数环、斜幂级数环和迭代斜laurent多项式环上的情形，得出定理3
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| 7. | You can try buzzers , but annihilator tripods can take them out in one hit ( which is good as fodder , but then you still have infantry to worry about )
你也可以用蜂群，不过三脚可以瞬杀它们（这样也是不错的炮灰，不过你仍然要担心步兵的威胁） 。
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| 8. | Arjuna said : o krsna , how can i counterattack with arrows in battle , bhisma and drona who are worthy of respect . o annihilator of enemies
阿诸那说：奎师那啊，敌人的歼灭者啊，我怎么能够在战场上，对彼斯玛和仲那，那些值得尊敬的人以弓箭相还击呢？
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| 9. | The origins of the name probably lie in the word kalka which refers to " dirt " , " filth " or " foulness " and hence denotes the " destroyer of foulness " , " destroyer of confusion " , " destroyer of darkness " , or " the annihilator of ignorance "
这个名字的起源大概是来自卡尔卡，代表“污垢” ， “污秽”或者“纠缠” ，从而表示了“纠缠的破坏者” ， “混乱的破坏者” ， “黑暗的破坏者” ，或者“无知的消灭者” 。
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| 10. | In the fourth chapter , we study the strong regularity of left sf - rings whose every nonzero one - sided ideal contains nonzero weak ideal and every special annihilator is weak ideal , and we prove the following results : l ) strong left ( right ) weakly bounded left sf - rings are strongly regular rings
第四章，主要研究每个非零的单边理想包含非零的弱理想的左sf -环以及每个特殊零化子是弱理想的左sf -环的强正则性。证明了： 1 )强左(右)弱有界的左sf -环是强正则环。
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