Principal Ideal Theorem of Modul
Principal Ideal Theorem is one of the cornerstone of the dimension theory for Noetherian rings. For an R-module M, certain submodules of M analogue to that of prime ideal in the ring R. Using this definition, we extend principal ideal <br /> <br /> theorem of Noetherian Rings to modules...
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id-itb.:270202018-09-26T09:52:41ZPrincipal Ideal Theorem of Modul SULASTRI T (NIM: 20114045), EVI Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/27020 Principal Ideal Theorem is one of the cornerstone of the dimension theory for Noetherian rings. For an R-module M, certain submodules of M analogue to that of prime ideal in the ring R. Using this definition, we extend principal ideal <br /> <br /> theorem of Noetherian Rings to modules over locally a unique factorization domain. text |
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Principal Ideal Theorem is one of the cornerstone of the dimension theory for Noetherian rings. For an R-module M, certain submodules of M analogue to that of prime ideal in the ring R. Using this definition, we extend principal ideal <br />
<br />
theorem of Noetherian Rings to modules over locally a unique factorization domain. |
format |
Theses |
author |
SULASTRI T (NIM: 20114045), EVI |
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SULASTRI T (NIM: 20114045), EVI Principal Ideal Theorem of Modul |
author_facet |
SULASTRI T (NIM: 20114045), EVI |
author_sort |
SULASTRI T (NIM: 20114045), EVI |
title |
Principal Ideal Theorem of Modul |
title_short |
Principal Ideal Theorem of Modul |
title_full |
Principal Ideal Theorem of Modul |
title_fullStr |
Principal Ideal Theorem of Modul |
title_full_unstemmed |
Principal Ideal Theorem of Modul |
title_sort |
principal ideal theorem of modul |
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https://digilib.itb.ac.id/gdl/view/27020 |
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1821934251558305792 |