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Yi Zhang [14]Yibing Zhang [3]Yixi Zhang [1]Yinde Zhang [1]
Yisheng Zhang [1]Yiren Zhang [1]Yingchao Zhang [1]Yi-Cheng Zhang [1]

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Profile: Yi Zhang (Peking University)
Profile: Yin Zhang (University of Missouri St. Louis)
Profile: Ying Zhang
Profile: Yixin Zhang (University of Westminster)
  1. Yi-Cheng Zhang (2014). Broader Scopes of the Reflexivity Principle in the Economy. Journal of Economic Methodology 20 (4):446-453.
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  2. Christoph Graf, Rudolf Vetschera & Yingchao Zhang (2013). Parameters of Social Preference Functions: Measurement and External Validity. Theory and Decision 74 (3):357-382.
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  3. Yiqiong Zhang & Kay L. O'Halloran (2012). The Gate of the Gateway: A Hypermodal Approach to University Homepages. Semiotica 2012 (190).
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  4. Sumei Cheng, Yi Zhang & Xiaoming Yang (eds.) (2011). Zhuan Xing Zhong de Ke Xue Zhe Xue. Ke Xue Chu Ban She.
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  5. Yinde Zhang (2011). Utopie et anti-utopie : le cas de Ge Fei. Rue Descartes 2 (2):69-80.
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  6. Yibing Zhang (2010). Zhang Yibin Zi Xuan Ji. Feng Huang Chu Ban She.
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  7. Yiren Zhang (2010). Zhang Yiren Xian Qin Shi Lun Ji. Shanghai Gu Ji Chu Ban She.
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  8. Andreas Blass, Su Gao & Yi Zhang (2009). Preface. Annals of Pure and Applied Logic 158 (3):155.
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  9. Bart Kastermans, Juris Steprāns & Yi Zhang (2008). Analytic and Coanalytic Families of Almost Disjoint Functions. Journal of Symbolic Logic 73 (4):1158-1172.
    If F ⊆ NN is an analytic family of pairwise eventually different functions then the following strong maximality condition fails: For any countable H ⊆ NN. no member of which is covered by finitely many functions from F, there is f ∈ F such that for all h ∈ H there are infinitely many integers k such that f(k) = h(k). However if V = L then there exists a coanalytic family of pairwise eventually different functions satisfying this strong maximality (...)
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  10. Su Gao, Anatoly M. Vershik & Yi Zhang (2006). Preface. Annals of Pure and Applied Logic 143 (1-3):1-2.
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  11. Bart Kastermans & Yi Zhang (2006). Cardinal Invariants Related to Permutation Groups. Annals of Pure and Applied Logic 143 (1):139-146.
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  12. Yi Zhang & Zigang Zhang (2006). Guanxi and Organizational Dynamics in China: A Link Between Individual and Organizational Levels. [REVIEW] Journal of Business Ethics 67 (4):375 - 392.
    Guanxi in China is a very ancient concept embedded in the Confucian concept of life and one that is a ‚hot' topic in that it is currently attracting increasing attention from both Western and Chinese scholars. One aspect of Guanxi which has been the subject of most of the research of late is the influence of Guanxi on firm performance. However, relatively few studies have examined how Guanxi at the individual level is transferred into a firm to influence its financial (...)
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  13. Yixi Zhang (2006). She Qun, Jia Zu Yu Wang Xue de Xiang Li Shi Jian: Yi Ming Zhong Wan Qi Jiangxi Jishui, Anfu Liang Xian Wei Li. Guo Li Taiwan da Xue Chu Ban Wei Yuan Hui.
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  14. Yi Zhang (2004). Ru Jia Wen Yi Mei Xue: Cong Yuan Shi Ru Jia Dao Xian Dai Xin Ru Jia. Nan Kai da Xue Chu Ban She.
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  15. Yibing Zhang (2004). Shen Hui Makesi: Makesi Zhe Xue Yuan Sheng Tai de Dang Dai Chan Shi. Zhongguo Ren Min da Xue Chu Ban He.
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  16. Yibing Zhang (2004). Wen Ben Xue Jie du Yu Jing de Li Shi Zai Chang: Dang Dai Makesi Zhe Xue Yan Jiu de Yi Zhong Li Chang. Beijing Shi Fan da Xue Chu Ban She.
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  17. Yisheng Zhang (2004). Bi Jiao Yu Chao Yue: Shi Ji Zhi Jiao Zhong Xi Wen Lun Zhi Bi Jiao Yan Jiu. Zhongguo She Hui Ke Xue Chu Ban She.
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  18. Yi Zhang (2002). Adjoining Almost Disjoint Permutations. Mathematical Logic Quarterly 48 (2):189-193.
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  19. Michael Hrušák, Juris Steprans & Yi Zhang (2001). Cofinitary Groups, Almost Disjoint and Dominating Families. Journal of Symbolic Logic 66 (3):1259-1276.
    In this paper we show that it is consistent with ZFC that the cardinality of every maximal cofinitary group of Sym(ω) is strictly greater than the cardinal numbers o and a.
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  20. Yi Zhang (2001). Remarks on a Class of Almost Disjoint Families. Bulletin of the Section of Logic 30 (1):1-13.
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  21. Yi Zhang (2000). Maximal Cofinitary Groups. Archive for Mathematical Logic 39 (1):41-52.
    We discuss the cardinalities of maximal cofinitary groups under the assumption of $\neg CH$ . We also discuss various open questions in this area.
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  22. Yi Zhang (1999). Adjoining Cofinitary Permutations. Journal of Symbolic Logic 64 (4):1803-1810.
    We show that it is consistent with ZFC + ¬CH that there is a maximal cofinitary group (or, maximal almost disjoint group) G ≤ Sym(ω) such that G is a proper subset of an almost disjoint family A $\subseteq$ Sym(ω) and |G| < |A|. We also ask several questions in this area.
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  23. Yi Zhang (1999). On a Class of M.A.D. Families. Journal of Symbolic Logic 64 (2):737-746.
    We compare several closely related continuum invariants, i.e., a, a e , a p in two forcing models. And we shall ask some open questions in this field.
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  24. Yi Zhang (1999). Towards a Problem of E. Van Douwen and A. Miller. Mathematical Logic Quarterly 45 (2):183-188.
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