Please use this identifier to cite or link to this item: https://ah.lib.nccu.edu.tw/handle/140.119/36395
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dc.contributor.advisor李陽明zh_TW
dc.contributor.author陳振豐zh_TW
dc.creator陳振豐zh_TW
dc.date2002en_US
dc.date.accessioned2009-09-18T10:28:23Z-
dc.date.available2009-09-18T10:28:23Z-
dc.date.issued2009-09-18T10:28:23Z-
dc.identifierG0089751005en_US
dc.identifier.urihttps://nccur.lib.nccu.edu.tw/handle/140.119/36395-
dc.description碩士zh_TW
dc.description國立政治大學zh_TW
dc.description應用數學研究所zh_TW
dc.description89751005zh_TW
dc.description91zh_TW
dc.description.abstract摘 要\r\n\r\n本文是利用求出貨品堆積量的方法數,在貨品堆積量α不大於 中,分別求出貨品堆積量為α和α+1的方法數,再加以比較,來證明3×n Young lattice的橄欖球形特性。\r\n文中編排如下:\r\n第一章 緒論;\r\n第二章 文獻探討;\r\n第三章 3×n Young Lattice的橄欖球形特性;\r\n第四章 結論,對m×n(m≧4)提供一個正確的思考方向。\r\n\r\n關鍵字:單峰性質、橄欖球形特性、m×n Young latticezh_TW
dc.description.abstractABSTRACT\r\n\r\nTo prove the symmetric unimodal property of 3×n Young lattice for a £ ,we can compare the number of the ways for stocking a squares with the number of the ways for stocking a+1 squares .\r\n\r\n\r\nKey words: unimodal property、symmetric unimodal property、m×n Young latticeen_US
dc.description.abstract目 錄\r\n\r\n摘要 i\r\nABSTRACT ii\r\n圖次 iii\r\n第一章 緒論 1\r\n1.1 前言 1\r\n1.2 分割及橄欖球形特性 1\r\n第二章 文獻探討 4\r\n第三章 3×n Young Lattice的橄欖球形特性 5\r\n3.1 3×n棋盤式倉庫中貨品堆積量α(a £ )的方法數 5\r\n3.2 3×n Young Lattice的橄欖球形特性之證明 46\r\n3.3 討論 55\r\n第四章 結論 56\r\n參考書目 57-
dc.description.tableofcontents目 錄\r\n\r\n摘要 i\r\nABSTRACT ii\r\n圖次 iii\r\n第一章 緒論 1\r\n 1.1 前言 1\r\n 1.2 分割及橄欖球形特性 1\r\n第二章 文獻探討 4\r\n第三章 3×n Young Lattice的橄欖球形特性 5\r\n 3.1 3×n棋盤式倉庫中貨品堆積量α(a £ )的方法數 5\r\n 3.2 3×n Young Lattice的橄欖球形特性之證明 46\r\n 3.3 討論 55\r\n第四章 結論 56\r\n參考書目 57zh_TW
dc.language.isoen_US-
dc.source.urihttp://thesis.lib.nccu.edu.tw/record/#G0089751005en_US
dc.subject單峰性質zh_TW
dc.subject橄欖球形特性zh_TW
dc.subjectunimodal propertyen_US
dc.subjectsymmetric unimodal propertyen_US
dc.subjectm×n Young latticeen_US
dc.title3×n Young Lattice 的橄欖球特性之證明zh_TW
dc.titleA Proof About Symmetric Unimodal Property Of 3×n Young Latticeen_US
dc.typethesisen
dc.relation.reference參 考 書 目zh_TW
dc.relation.reference英文部分:zh_TW
dc.relation.reference【1】 George E.Andrews,Encyclopedia of Mathematics and Its Applications(The Theory of Partitions), Addison–Wesley Publishing Company,1976﹒zh_TW
dc.relation.reference【2】 D.E.Knuth,Sorting and searching, volume 3 of The Art of Computer Programming, Addison–Wesley Publishing Company, 1973.zh_TW
dc.relation.reference【3】 Richard P.Stanley, Unimodal sequences arising from Lie algebras, in Young Day Proceedings(T.V.Narayana, R.M. Mathsen, and J.G.Williams,des.),Dekker,zh_TW
dc.relation.referenceNew York╱Basel, 1980,pp.127﹣136zh_TW
dc.relation.reference【4】Richard P.Stanley,Enumerative Combinatorics, volume 1, Cambridge University Press,1997.zh_TW
dc.relation.reference中文部分:zh_TW
dc.relation.reference【1】 李朱慧,A Survey on Young Tableaux,政大應數所,1992.zh_TW
dc.relation.reference【2】 林雅慧,關於2×n及3×n的 Young Lattice之證明, 政大應數所,2002.zh_TW
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