IDEAL DIFERENSIAL DAN HOMOMORFISMA DIFERENSIAL

Na'imah Hijriati, Saman Abdurrahman, Thresye Thresye

Abstract


Ideal differential is the ideal of differential ring that satisfies if for each a  I, and every   ,  (a)  I, whereas the differential homomorphism is a commutative homomorphism of rings against each derivation. This paper is presented the properties of differential ideal and differential homomorphism.

Keywords


differential ring, differential ideal, and differential homomorphism.

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References


Adkins, A.W. and S.H Weintraub, 1992, Algebra: An Approach via Module Theory, Springer-Verlag, New York.

Dummit, D.S.&Richard M.F., 2002, Abstract Algebra, JhonWiley&Sons, Inc., Singapura

Fraleigh, J.B., 2000, A First Course in Abstract Algebra, Addison-Wasley Publishing Company, New York

Morrison, Sally, 2002, Differential Polynomial Algebra in Characteristic Zero, Kolchin Seminar in Differential Algebra




DOI: https://doi.org/10.20527/epsilon.v6i2.84

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