Document Details

Document Type : Project 
Document Title :
Left coset representatives- graded rings and modules
الحلقات والموديلات المدرجة بممثلات الصفوف اليسرى
 
Subject : Left coset representatives- graded rings and modules 
Document Language : Arabic 
Abstract : For a group G with identity e, a G-graded ring R is a ring satisfying: R= sG Rs where Rs is an additive subgroup for each sG, such that Rs Rt  Rst for all s,tG. If we replace Rs Rt  Rst by the stronger condition Rs Rt = Rst, then R is said to be fully (or strongly) G-graded ring. In this project, we will construct a graded ring R using a set G of left coset representatives of a subgroup H of a group X in view of [1]. In addition, some important theorems of the graded rings will be proved in the new situation. Moreover, some properties of these graded rings and their modules will be derived. 
Publishing Year : 1428 AH
2007 AD 
Sponsor Name : King Abdulaziz University 
Sponsorship Year : 1428 AH
2007 AD 
Added Date : Tuesday, July 13, 2010 

Researchers

Researcher Name (Arabic)Researcher Name (English)Researcher TypeDr GradeEmail
محمد موسي الشمرانيAlshomrani, Mohammed MosaInvestigatorDoctorate 

Files

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 27438.docx docx 

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