Some Identities with Variation Powers

碩士 === 東吳大學 === 數學系 === 82 === In this thesis, we discussed : when a,b,c are any fixed ele- ments in a simple-Artinian ring R, if the identity axbxc=0 st- ands, we make the powers of x changed for any x in R ,then we have at least one of a, b, c would be...

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Main Authors: Yih,Yeu Min, 易宇民
Other Authors: Lee,Tsong Cherng
Format: Others
Language:zh-TW
Published: 1994
Online Access:http://ndltd.ncl.edu.tw/handle/78048499227140823277
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spelling ndltd-TW-082SCU004790042015-10-13T12:47:23Z http://ndltd.ncl.edu.tw/handle/78048499227140823277 Some Identities with Variation Powers 冪次變動之廣義多項式 Yih,Yeu Min 易宇民 碩士 東吳大學 數學系 82 In this thesis, we discussed : when a,b,c are any fixed ele- ments in a simple-Artinian ring R, if the identity axbxc=0 st- ands, we make the powers of x changed for any x in R ,then we have at least one of a, b, c would be zero. Continuously, we discuss when R is a prime semisimple ring, right primitive ri- ng,infinite prime right Goldie ring; if the identity above al- so stands, then we can get the same result. Lee,Tsong Cherng 李聰成 1994 學位論文 ; thesis 18 zh-TW
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language zh-TW
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description 碩士 === 東吳大學 === 數學系 === 82 === In this thesis, we discussed : when a,b,c are any fixed ele- ments in a simple-Artinian ring R, if the identity axbxc=0 st- ands, we make the powers of x changed for any x in R ,then we have at least one of a, b, c would be zero. Continuously, we discuss when R is a prime semisimple ring, right primitive ri- ng,infinite prime right Goldie ring; if the identity above al- so stands, then we can get the same result.
author2 Lee,Tsong Cherng
author_facet Lee,Tsong Cherng
Yih,Yeu Min
易宇民
author Yih,Yeu Min
易宇民
spellingShingle Yih,Yeu Min
易宇民
Some Identities with Variation Powers
author_sort Yih,Yeu Min
title Some Identities with Variation Powers
title_short Some Identities with Variation Powers
title_full Some Identities with Variation Powers
title_fullStr Some Identities with Variation Powers
title_full_unstemmed Some Identities with Variation Powers
title_sort some identities with variation powers
publishDate 1994
url http://ndltd.ncl.edu.tw/handle/78048499227140823277
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