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Coherence of Polynomial Rings over Semisimple Algebraic Algebras
1972
Proceedings of the American Mathematical Society
Preserved Fulltext
It is shown that polynomial rings in finitely or infinitely many central indeterminates, over a commutative algebraic algebra without nilpotent elements, are coherent. If the coefficient ring is algebraic over the real numbers, then the commutativity assumption, above, may be dropped.
doi:10.2307/2037887
fatcat:vdaegl74uvdzfgxgjlkvano7cu