博碩士論文 972201035 完整後設資料紀錄

DC 欄位 語言
DC.contributor數學系zh_TW
DC.creator曾宇揚zh_TW
DC.creatorYu-yang Tsengen_US
dc.date.accessioned2014-1-28T07:39:07Z
dc.date.available2014-1-28T07:39:07Z
dc.date.issued2014
dc.identifier.urihttp://ir.lib.ncu.edu.tw:88/thesis/view_etd.asp?URN= 972201035
dc.contributor.department數學系zh_TW
DC.description國立中央大學zh_TW
DC.descriptionNational Central Universityen_US
dc.description.abstract在第二章,我重新整理了Lenstra的筆記和Grothendieck的SGA I的5.4章節。基本上可以分成兩個部分: 第一個部分根據Lenstra筆記的第三章。有一些比較省略的步驟,還有一些步驟留作習題,我把這些地方補上並想辦法寫得更流暢些。第二個部分根據Grothendieck的SGA I的5.4章節,用pro-objects的技術,首次出現是在Seminaire Bourbaki一篇Grothendieck的文章裡。我從原來文章裡簡短的描述中,給了定理4.1一個詳細的證明。zh_TW
dc.description.abstractIn chapter 2, I reorganize some part of cite{Le08} and cite{SGA1}. Basically it can be divided into two parts: the first part follows cite{Le08} Chapter 3. Some steps are written a bit roughly and some steps are exercises in original texts, I just make them more fluent, and write down the exercises; The second part follows cite{SGA1} Section 5.4, using the technique so called pro-objects, first introduced by Grothendieck in his article in Seminaire Bourbaki cite{Gr59}. I give a proof of cite{SGA1} Expos{e} V. Theorem 4.1, following the brief sketch in the original article.en_US
DC.subject伽羅瓦理論zh_TW
DC.subject伽羅瓦範疇zh_TW
DC.subject亞歷山大·格羅滕迪克zh_TW
DC.subjectGalois theoryen_US
DC.subjectGalois categoryen_US
DC.subjectGrothendiecken_US
DC.title 伽羅瓦理論zh_TW
dc.language.isozh-TWzh-TW
DC.title Galois Theoriesen_US
DC.type博碩士論文zh_TW
DC.typethesisen_US
DC.publisherNational Central Universityen_US

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