On the multiplicative order of elements in Wiedemann's towers of finite fields
Keyword(s):
We consider recursive binary finite field extensions $E_{i+1} =E_{i} (x_{i+1} )$, $i\ge -1$, defined by D. Wiedemann. The main object of the paper is to give some proper divisors of the Fermat numbers $N_{i} $ that are not equal to the multiplicative order $O(x_{i} )$.
2020 ◽
Vol 26
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pp. 47-52
2014 ◽
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pp. 916-927
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2012 ◽
Vol 55
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pp. 418-423
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2003 ◽
Vol 55
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pp. 225-246
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2020 ◽
Vol 31
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pp. 411-419
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