ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI
Modules can be viewed as generalization of vector spaces. One of modules that are studied, is a multiplication module. A module is called a multiplication module when every submodule can be expressed as a product of an ideal and the module itself. Multiplication modules can be carried into a dual co...
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[Yogyakarta] : Universitas Gadjah Mada
2014
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id-ugm-repo.1332652016-03-04T07:58:11Z https://repository.ugm.ac.id/133265/ ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI , LALU IRMAN SUHAEDADING , Dr. rer. Indah Emulia Wijayanti, M.Si ETD Modules can be viewed as generalization of vector spaces. One of modules that are studied, is a multiplication module. A module is called a multiplication module when every submodule can be expressed as a product of an ideal and the module itself. Multiplication modules can be carried into a dual concept, that is a comultiplication module, which is every submodule can be written as (0 :M I). If M is a left module over R and S := EndR(M), thenM has right module structures over S. Consequently, we got a new structures, multiplication and comultiplication modules that have right modules structures over S. Furthermore, in the last part we discussed about properties of multiplication and comultiplication modules with their endomorphisms. [Yogyakarta] : Universitas Gadjah Mada 2014 Thesis NonPeerReviewed , LALU IRMAN SUHAEDADING and , Dr. rer. Indah Emulia Wijayanti, M.Si (2014) ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI. UNSPECIFIED thesis, UNSPECIFIED. http://etd.ugm.ac.id/index.php?mod=penelitian_detail&sub=PenelitianDetail&act=view&typ=html&buku_id=73834 |
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ETD , LALU IRMAN SUHAEDADING , Dr. rer. Indah Emulia Wijayanti, M.Si ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI |
description |
Modules can be viewed as generalization of vector spaces. One of modules
that are studied, is a multiplication module. A module is called a multiplication
module when every submodule can be expressed as a product of an ideal and the
module itself. Multiplication modules can be carried into a dual concept, that is a
comultiplication module, which is every submodule can be written as (0 :M I). If
M is a left module over R and S := EndR(M), thenM has right module structures
over S. Consequently, we got a new structures, multiplication and comultiplication
modules that have right modules structures over S. Furthermore, in the last part
we discussed about properties of multiplication and comultiplication modules with
their endomorphisms. |
format |
Theses and Dissertations NonPeerReviewed |
author |
, LALU IRMAN SUHAEDADING , Dr. rer. Indah Emulia Wijayanti, M.Si |
author_facet |
, LALU IRMAN SUHAEDADING , Dr. rer. Indah Emulia Wijayanti, M.Si |
author_sort |
, LALU IRMAN SUHAEDADING |
title |
ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI |
title_short |
ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI |
title_full |
ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI |
title_fullStr |
ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI |
title_full_unstemmed |
ENDOMORFISMA MODUL MULTIPLIKASI DAN KOMULTIPLIKASI |
title_sort |
endomorfisma modul multiplikasi dan komultiplikasi |
publisher |
[Yogyakarta] : Universitas Gadjah Mada |
publishDate |
2014 |
url |
https://repository.ugm.ac.id/133265/ http://etd.ugm.ac.id/index.php?mod=penelitian_detail&sub=PenelitianDetail&act=view&typ=html&buku_id=73834 |
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