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- W1732847693 abstract "Regular ring R is a nonempty set with two binary operations that satisfied ring axioms and qualifies for any x in R there is y in R such that x=xyx. Regular ring R is a ring of the set of endomorphism R^+ with identity. For any regular ring R and R' can be defined a bijective mapping from R to R' that satisfies ring homomorphism axioms or in the otherwords that mapping is an isomorphism from R to R'. By using the concept of regular ring and ring isomorphism can be determined extension of regular ring. Regular ring R is said to be embedded in regular ring R^R if there exists a subring R^0 of R^R such that R is isomorphic to R^0. Furthermore, regular ring R^R can be said as an extension of regular ring R." @default.
- W1732847693 created "2016-06-24" @default.
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- W1732847693 date "2013-01-01" @default.
- W1732847693 modified "2023-09-24" @default.
- W1732847693 title "PERLUASAN DARI RING REGULAR" @default.
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