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For an arbitrary K-algebra R, an R, K-bimodule M is algebraically reflexive if the only K-endomorphisms of M leaving invariant every R-submodule of M are the scalar multiplications by elements of R. Hadwin has shown for an infinite field K and R = K[x] that R is reflexive as an R, K-bimodule. This paper provides a generalisation by giving a skew polynomial version of his result.
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Snashall et al. (2003) studied this question.
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