Extend Centroid of Ore Extensions

碩士 === 大同大學 === 應用數學學系(所) === 96 === Let R be a prime ring and R[X;D] be the Ore extension of R by a sequence D of derivations of R. If X has cardinality >= 2, we show that the extended centroid of R[X;D] is the set C^D ={ alpha in C | delta(alpha)=0 for all delta in D}, where C is the extended c...

Full description

Bibliographic Details
Main Authors: Yu-Chia Hsu, 許育嘉
Other Authors: Yuan-Tsung Tsai
Format: Others
Language:en_US
Published: 2008
Online Access:http://ndltd.ncl.edu.tw/handle/94732556134412410083
id ndltd-TW-096TTU05507001
record_format oai_dc
spelling ndltd-TW-096TTU055070012016-05-18T04:13:34Z http://ndltd.ncl.edu.tw/handle/94732556134412410083 Extend Centroid of Ore Extensions Ore擴充的廣義中心子 Yu-Chia Hsu 許育嘉 碩士 大同大學 應用數學學系(所) 96 Let R be a prime ring and R[X;D] be the Ore extension of R by a sequence D of derivations of R. If X has cardinality >= 2, we show that the extended centroid of R[X;D] is the set C^D ={ alpha in C | delta(alpha)=0 for all delta in D}, where C is the extended centroid of R. Yuan-Tsung Tsai 蔡援宗 2008 學位論文 ; thesis 21 en_US
collection NDLTD
language en_US
format Others
sources NDLTD
description 碩士 === 大同大學 === 應用數學學系(所) === 96 === Let R be a prime ring and R[X;D] be the Ore extension of R by a sequence D of derivations of R. If X has cardinality >= 2, we show that the extended centroid of R[X;D] is the set C^D ={ alpha in C | delta(alpha)=0 for all delta in D}, where C is the extended centroid of R.
author2 Yuan-Tsung Tsai
author_facet Yuan-Tsung Tsai
Yu-Chia Hsu
許育嘉
author Yu-Chia Hsu
許育嘉
spellingShingle Yu-Chia Hsu
許育嘉
Extend Centroid of Ore Extensions
author_sort Yu-Chia Hsu
title Extend Centroid of Ore Extensions
title_short Extend Centroid of Ore Extensions
title_full Extend Centroid of Ore Extensions
title_fullStr Extend Centroid of Ore Extensions
title_full_unstemmed Extend Centroid of Ore Extensions
title_sort extend centroid of ore extensions
publishDate 2008
url http://ndltd.ncl.edu.tw/handle/94732556134412410083
work_keys_str_mv AT yuchiahsu extendcentroidoforeextensions
AT xǔyùjiā extendcentroidoforeextensions
AT yuchiahsu orekuòchōngdeguǎngyìzhōngxīnzi
AT xǔyùjiā orekuòchōngdeguǎngyìzhōngxīnzi
_version_ 1718271415931633664