斯皮瓦克,Spivak
1)Spivak斯皮瓦克
1.Spivak s Research on "Subaltern" and Her Feminist Literary Critique: Based both on Gender and Race Perspectives;斯皮瓦克“属下”研究及其女性主义文学批评——基于性别和种族的双重视角
2.Spivak and Her Criticism on the Post Colonial Feminism;斯皮瓦克和她的后殖民女权主义批评
英文短句/例句

1.On Spivak s Postcolonial Feminist Criticism;斯皮瓦克的后殖民女权主义诗学批评
2.The Importance of Indian Factors:Gandhi,Sen,and Spivak;印度因素的重要性:甘地,森,斯皮瓦克
3.Spivak and Her Criticism on the Post Colonial Feminism;斯皮瓦克和她的后殖民女权主义批评
4.Value and Significance of Spivak s Theory in View of Feminism;女性主义视域中斯皮瓦克理论的价值与意义
5.Causes of the Discipline s Death and the Way of Its Rebirth--On Spivak s Death of a Discipline;“垂死”之由、“新生”之路——评斯皮瓦克的《学科之死》
6.The Ethico-political Agenda of Postcolonial Criticism: A Case Study of Spivak;后殖民批评的政治伦理选择:以斯皮瓦克为例
7."The Three Dimensions" of the Politics in Translation--On Gayatri Charkravorty Spivak s The Politics of Translation and Others;翻译政治的“三维空间”——佳亚特里·C·斯皮瓦克的“翻译的政治”及其他
8.Feminist Literary Theory and Deconstructionist Criticism --And Concurrently Talks about G.C Spivak s Deconstructionist Tactics;女性主义文论与解构批评——兼论G·C·斯皮瓦克的解构策略
9.Mirror Image of Others-"Death of a Discipline"by Spivak and the Subjectivity of Chinese Literary Theory他者镜像——斯皮瓦克的《学科之死》与中国文论的主体性
10.Globalization and Crisis Control of Imperialism全球化与帝国主义的危机控制——马克思主义与斯皮瓦克的后殖民批评
11.Spivak s Research on "Subaltern" and Her Feminist Literary Critique: Based both on Gender and Race Perspectives;斯皮瓦克“属下”研究及其女性主义文学批评——基于性别和种族的双重视角
12.From Signs and Money to Electrical Impulse:Spivak’s Post-colonial Critique and the Principles of Capitalist Media;从符号、货币到电子脉冲——斯皮瓦克后殖民主义批评与资本主义的媒介原理
13.The Tension between Third World Women's Practical Experience and Western Feminism第三世界妇女的现实经验与西方女性主义思想的张力——浅析斯皮瓦克的女性主义
14.Translating "the Other in the Other":A Strategic Essentialism:An Insight into Spivak's Post-colonial Poetics of Translation翻译“他者中的他者”:一种策略上的本质主义——透视斯皮瓦克的后殖民翻译诗学
15.Felix OF VALOIS, SAINT圣菲利克斯(瓦卢瓦的)
16.They include Russia, Ukraine, Moldova and Tajikistan.例如俄罗斯、乌克兰、摩尔多瓦和塔吉克斯坦。
17.provincial capital and largest city of Nova Scotia.诺瓦斯克提亚的首府和最大的城市。
18.The Comparative Research on Tuva Kezer and Mongolian Geser;图瓦《克孜尔》与蒙古《格斯尔》的比较研究
相关短句/例句

Study of Gayatri Chakravorty Spivak斯皮瓦克研究
3)Wanax['w?n?ks]瓦那克斯
1.After analyzing the meanings of the terms in the epics, especially those of Wanax and Basileus, in Homer, it tries to demonstrate that these terms are very vague and are applied not so strictly, many of which are not actually referred to political leaders.本文主要讨论了荷马史诗中出现的关于政治领袖的术语 ,分析了它们、尤其是瓦那克斯和巴赛列斯在史诗中的意义及其在政治生活中的地位 ,指出其在政治领袖术语的使用上相当模糊 ,其中不少并不是指真正的政治领袖。
4)kvass[英][kvɑ:s][美][kvɑs]克瓦斯
5)Stvaneke斯瓦讷克
6)Julia Kristeva克里斯特瓦
1.The Jacques Lacan s Post-Psychoanalsysis Theory and Julia Kristeva s Poetics Discourse;拉康后精神分析理论与克里斯特瓦的诗学话语
2.Mikhail Bakhtin is the first one to put forward this theory, while Julia Kristeva accepts his thought and develops his theories from three aspects: the dialogue of word/text, the dialogical forms of narrative structure, and polyphonic novels containing dialogism.俄国批评家巴赫金率先探讨这一理论主张 ,当代法国理论家克里斯特瓦则继承、发展了他的思想。
延伸阅读

施瓦茨—皮克定理施瓦茨引理有一个版本是在单位圆盘的解析自同构(即单位圆盘的全纯双射)下不变。这称为施瓦茨—皮克定理。设<math>f:\delta\to\delta</math> 全纯。那么,对所有<math>z_1,z_2\in \delta</math>,<math>\left|\frac{f(z_1)-f(z_2)}{1-\overline{f(z_1)}f(z_2)}\right|\le \frac{\left|z_1-z_2\right|}{\left|1-\overlinez_2\right|}</math>,还有,对<math>z\in\delta</math>,<math>\frac{\left|f'(z)\right|}{1-\left|f(z)\right|^2} \le\frac{1-\left|z\right|^2}. </math>。以下表达式<math> d(z_1,z_2)=\tanh^\left(\frac{\left|z_1-z_2\right|}{\left|1-\overlinez_2\right|}\right) </math>是庞加莱度量中两点<math> z_1,z_2 </math>的距离。庞加莱度量就是二维双曲几何的庞加莱圆盘模型的度量。这定理的要点是把单位圆盘映射到自己的全纯函数减少各点间的庞加莱度量下的距离。若上两不等式有一式的等号成立,就是说全纯映射保持庞加莱度量下的距离,那么f一定是单位圆盘的解析自同构,由把圆盘映射到自己的麦比乌斯转换映射所给出。一个对上半平面<math>\mathbb</math>的相似的命题可记如下:设<math>f:\mathbb\to\mathbb</math>全纯。那么,对所有<math>z_1,z_2\in \mathbb</math>,<math>\left|\frac{f(z_1)-f(z_2)}{\overline{f(z_1)}-f(z_2)}\right|\le \frac{\left|z_1-z_2\right|}{\left|\overline-z_2\right|}</math>,还有,对所有<math>z\in\mathbb</math><math>\frac{\left|f'(z)\right|}{\mboxf(z)} \le\frac{\mbox(z)}. </math>。若集中一式等号成立,那么f必是实系数的麦比乌斯转换,也就是说若等号成立则有<math>f(z)=\frac{az+b}{cz+d}</math>,其中<math>a,b,c,d</math>是实数,及<math>ad-bc>0</math>。