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KaiWen Lan Institute for Advanced Study
Photo of Me. Introduction. Name: Kai- Wen Lan (in Chinese: 藍凱文) Birthplace: Taipei Homeland of my family: Penghu. Home ›; Kai-Wen Lan. Condensed Directory · Administration · Faculty · Staff · Postdocs, Visitors, Affiliated Faculty · Instructional Staff · Graduate Students · Weizhe Zheng My preprints on arXiv.
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As a direct consequence, for each unitary group, we obtain congruences and families analogous to those studied by Katz and Serre.
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KAI-WEN LAN (a1) and BENOÎT STROH (a2) .
 Liu, Y. and Zheng, W., ' Enhanced adic formalism and perverse t -structures for higher Artin.
Video: Zheng kai-wen lan Li Kai Wen vs Martin Nguyen at ONE: PRIDE OF LIONS
VLDB J. 27(3): (); [TKDE] Bolong Zheng, Han Su, Wen Hua, Kai. [ WSDM] Huiwen Liu, Jiajie Xu, Kai Zheng*, Chengfei Liu, Lan Du, Xian Wu.
Luv Google Apps? Katz, Nilpotent connections and the monodromy theorem: Applications of a result of Turrittin, Inst.
KaiWen Lan School of Mathematics
Hmm, there was a problem reaching the server. Close Kai-Wen Cheng followed. First, partly by carefully analyzing the action of the Young symmetrizer on Serre-Tate expansions, we explicitly describe the action of differential operators on the Serre-Tate expansions of automorphic forms on unitary groups of arbitrary signature.
32, Weizhe ZHENG, 郑维喆 .Kai-Wen LAN, 藍凱文, University of Minnesota.Anthony To- Ming. Showing 1 - 10 of for search: 'Liu, Kai-Wen', query time: s.
KaiWen Lan Google Scholar Citations
Page options Lan, Kai-Wen · Liu, Ruochuan Zheng, Kai-Wen. Published in Wu ji cai liao. Kai-Wen Lan, Compactifications of PEL-type Shimura varieties and Kuga families with Zheng Liu, p-adic L-functions for ordinary families of symplectic groups.
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Algebra and Number Theory 9no. Love serving business owners? Tweets not working for you? Tap the icon to send it instantly.
Zheng kai-wen lan
|Katz, Nilpotent connections and the monodromy theorem: Applications of a result of Turrittin, Inst.
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First, partly by carefully analyzing the action of the Young symmetrizer on Serre-Tate expansions, we explicitly describe the action of differential operators on the Serre-Tate expansions of automorphic forms on unitary groups of arbitrary signature.