Various Proofs of PP's Criteria over Finite Fields

碩士 === 國立政治大學 === 應用數學系 === 89 === In this paper, we provide a complete survey of the important criteria for permutation polynomials over finite fields, including the classical Hermite-Dickson's Criterion and the recent Wan-Turnwald's Criterion. We review t...

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Main Authors: Chuang-Chih Hsieh, 解創智
Other Authors: 陳永秋
Format: Others
Language:en_US
Published: 2001
Online Access:http://ndltd.ncl.edu.tw/handle/05800222250923136372
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spelling ndltd-TW-089NCCU05070012016-07-06T04:10:44Z http://ndltd.ncl.edu.tw/handle/05800222250923136372 Various Proofs of PP's Criteria over Finite Fields 有限体上的排列多項式之判斷準則的各種證明方法 Chuang-Chih Hsieh 解創智 碩士 國立政治大學 應用數學系 89 In this paper, we provide a complete survey of the important criteria for permutation polynomials over finite fields, including the classical Hermite-Dickson's Criterion and the recent Wan-Turnwald's Criterion. We review the various proofs of these criteria and give new proofs of them. 陳永秋 2001 學位論文 ; thesis 59 en_US
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language en_US
format Others
sources NDLTD
description 碩士 === 國立政治大學 === 應用數學系 === 89 === In this paper, we provide a complete survey of the important criteria for permutation polynomials over finite fields, including the classical Hermite-Dickson's Criterion and the recent Wan-Turnwald's Criterion. We review the various proofs of these criteria and give new proofs of them.
author2 陳永秋
author_facet 陳永秋
Chuang-Chih Hsieh
解創智
author Chuang-Chih Hsieh
解創智
spellingShingle Chuang-Chih Hsieh
解創智
Various Proofs of PP's Criteria over Finite Fields
author_sort Chuang-Chih Hsieh
title Various Proofs of PP's Criteria over Finite Fields
title_short Various Proofs of PP's Criteria over Finite Fields
title_full Various Proofs of PP's Criteria over Finite Fields
title_fullStr Various Proofs of PP's Criteria over Finite Fields
title_full_unstemmed Various Proofs of PP's Criteria over Finite Fields
title_sort various proofs of pp's criteria over finite fields
publishDate 2001
url http://ndltd.ncl.edu.tw/handle/05800222250923136372
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