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- W2019921937 abstract "In a recent paper [El 13], M.E. Kahoui has shown that if $R$ is a polynomial ring over $mathbb{C}$, $A$ an $mathbb{A}^3$-fibration over $R$, and $W$ a residual variable of $A$ then $A$ is stably polynomial over $R[W]$. In this article we show that the above result holds over any Noetherian domain $R$ provided the module of differentials $Omega_R(A)$ of the affine fibration $A$ (which is necessarily a projective $A$-module by a theorem of Asanuma) is a stably free $A$-module." @default.
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- W2019921937 date "2014-10-01" @default.
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- W2019921937 title "A note on residual variables of an affine fibration" @default.
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- W2019921937 doi "https://doi.org/10.1016/j.jpaa.2014.02.005" @default.
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