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CREATION
Title : #On representation of polynomial ring on a vector space via a linear transformation
Author :

Prof. Dr. Sri Wahyuni, S.U. (1) Prof. Dr.rer.nat. Indah Emilia Wijayanti, S.Si., M.Si. (2) NAIMAH HIJRIATI (3)
Date : 0 2017
Keyword : ON REPRESENTATION OF POLYNOMIAL RING ON A VECTOR SPACE via A LINEAR TRANSFORMATION ON REPRESENTATION OF POLYNOMIAL RING ON A VECTOR SPACE via A LINEAR TRANSFORMATION
Abstract : A representation of a ring R is a ring homomorphism from R to the ring of all linear transformations from V to V (End F (V)). From the field F, we can form a polynomial ring F[X]. A representation of F[X] is a ring homomorphism : F[X] ? End F (V ) via linear transformation T : V ? V with (f(X)) = f(T) for all f(X) ? F[X]. For general ring representation ?: R ? End F (V), we have notions of admissibility submodule, and completely reducible and simple admissible submodule. In this paper, we will show that admissible submodules of V are invariant under T, and a representation of F[X] is completely reducible.
Group of Knowledge :
Level : Internasional
Status :
Published
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1 REviewer-.pdf
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2 Daftar-ISI.pdf
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3 Preface.pdf
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4 On representation of polynomial ring on a vector space via a linear transformation.pdf
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5 AMC-yuni-sertifikat.pdf
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6 Scopus - Document details - On representation of polynomial ring on a vector space via a linear transformation _ Signed in.pdf
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7 On representation of polynomial ring on a vector space via a linear transformation.pdf
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8 #On representation of polynomial ring on a vector space via a linear transformation.pdf
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9 prosiding_#On representation of polynomial ring on a vector space via a linear transformation.pdf
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