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- W4240015207 abstract "An algebraic criterion is given for a power series in $n$ variables over a field of characteristic 0 to be equivalent to a polynomial in $n - k$ variables over the ring of power series in $k$ variables. For convergent power series over the reals or complexes a geometric interpretation of the criterion is established. An analogous sufficient condition is obtained for germs of smooth functions. Most of the previously known results follow easily from the criterion." @default.
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- W4240015207 date "1986-11-01" @default.
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- W4240015207 title "Power Series and Smooth Functions Equivalent to a Polynomial" @default.
- W4240015207 doi "https://doi.org/10.2307/2046217" @default.
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