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- W2482606157 abstract "This chapter discusses the representation theory of kings with identity. This chapter presents the proof of a number of results needed in the development of the theory. The lemmas concern the components of a representation and particularly of the regular representation. The chapter presents an assumption as per which a ring, R , is a ring with an identity and the right ideal R 1 is a direct summand. If ρ was an operator homomorphism of R 1 into an R -module N and if v was an operator homomorphism of another R -module M onto N , then there exists an operator homomorphism τ: R 1 → M, such that ρ = τν." @default.
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- W2482606157 date "1965-01-01" @default.
- W2482606157 modified "2023-09-24" @default.
- W2482606157 title "Representation Theory of Rings with Identity" @default.
- W2482606157 doi "https://doi.org/10.1016/b978-0-12-146356-4.50005-5" @default.
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