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- W2069893587 abstract "For an integer $r$, a prime power $q$, and a polynomial $f$ over a finite field ${mathbb F}_{q^r}$ of $q^r$ elements, we obtain an upper bound on the frequency of elements in an orbit generated by iterations of $f$ which fall in a proper subfield of ${mathbb F}_{q^r}$. We also obtain similar results for elements in affine subspaces of ${mathbb F}_{q^r}$, considered as a linear space over ${mathbb F}_q$." @default.
- W2069893587 created "2016-06-24" @default.
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- W2069893587 date "2014-07-08" @default.
- W2069893587 modified "2023-09-27" @default.
- W2069893587 title "Polynomial Values in Subfields and Affine Subspaces of Finite Fields" @default.
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