1) Zhang Zhong
张中
1.
Some Doubts about Wang Dai-yu's Criticism of Zhang Zhong On Relations between Stilly Explanation of Kalima Sahada and Explanation of Kalima
王岱舆批评张中一说之质疑——兼论《证主默解》与《克里默解》的关系
2.
But, in all probability, it is safe to say that this book is Zhang Zhong s Explanation of Kalima, which is based on the compari.
现代的研究者大多认为《证主默解》一书已佚,但通过对《正教真诠》中引述的话和现存明末汉文伊斯兰教著述的比较,可以发现王岱舆所批评的《证主默解》即另一位著名伊斯兰教经师张中所撰的《克里默解》。
3.
Zaijiutang is now considered either to have been former residence of Li Ziyun offered to Su Shi,who then named it so,or to have been built outside Li s residence for Su Shi by Zhang Zhong.
今人或云 :黎子云曾让居与苏轼 ,苏轼遂将黎宅命名为载酒堂 ;或云 :张中曾在黎宅外为苏轼建成了载酒堂。
2) Concentration tensors
集中张量
3) intermediate tension
中间张力
1.
The present paper describes the fuzzy control of the intermediate tension in the automatic control systems in the twin stands temper mill and introduces in detail the principle,constitution and algorithm procedure of the intermediate tension fuzzy control.
阐述双机架平整机中间张力自动控制系统中的模糊控制 ,详细地介绍了中间张力模糊控制的原理及其组成、算法流程。
4) Middle lobe atelactasis
中叶不张
1.
Objective:To explore the X-ray and fiberoptic bronchoscopic in making definite diagnosis of the cause of middle lobe sydrom Method:The feature of chest X-ray and lung CT and fiberoptic bronchoscopic of 50 casess of middle lobe sydrom were checked by department of respiratory in recent 7 yeas Result:Middle lobe atelactasis led by different cause manifest cough,different hemoptysis,chest ache.
结果 :本组不同病因所致的中叶不张临床表现有咳嗽、不同程度的咯血、胸痛。
5) ZHANG Zhongwei
张中伟
1.
Mr.ZHANG Xuezhong and ZHANG Zhongwei Expressed:Sichuan Province Will Support the Development of the Jiansha River All Along;
张学忠、张中伟表示:四川省将一如既往支持金沙江开发
6) central extension
中心扩张
1.
If a finite dimension Lie algebra g of Char2 has nontrivial 2-cocycle,then we give two central extensions of loop algebra for Lie aldebra g.
本文给出特征 2代数闭域上具有非平凡 2 -上循环的有限维李代数的两种不同构loop代数中心扩
2.
In this paper,we study the central extensions of the Lie algebra of skew derivations for the quantum torus,and renew construct L^,make it the universal central extension of L,and give more simplified proof of the results than Lin(who prove that results directly[1]).
研究了量子环面上的斜导子李代数的中心扩张,重新构造了■,使得它是L的泛中心扩张,并给出了比Lin(直接应用定义进行证明[1])更简要的证明。
3.
The simple Lie algebra W(Z,Z) over complex field C is studied,by verifing a bilinear function f on L to be equivalent to a 2-cocycle h on L,the most important central extension of the simple Lie algebra W(Z,Z) over complex field C are given.
研究了复数域C上的单李代数W(Z,Z),验证了L上的一个2上圈h与L上的一个双线性函数f的等价性,给出了复数域C上的单李代数W(Z,Z)的一个最主要的中心扩张。
补充资料：张中
Zhang Zhong
张中
中国伊斯兰教学者。又名时中，字君时。自号寒山叟。江苏苏州人。回族。出身穆斯林经师世家，自幼学习伊斯兰教典籍。既长,就读于胡登洲三传弟子张少山门下。曾先后在扬州、苏州等地执教。崇祯十一年(1638)，印度伊斯兰哲学家阿师格抵南京讲学传教，他闻讯即前往执弟子礼，以师事之达三年之久，终于完成《归真总义》(亦称《依玛尼解》)初稿。后因遭兵燹，劫余书稿仅存十分之一，遂令其子张露重整残稿,抄录付印,即今流传的《归真总义》简本。另一部从波斯语译述的《四篇要道》，主要讲述伊斯兰教信仰、认主和礼仪礼法。
（杨永昌）
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