The strong primitive normal basis theorem
Stephen D. Cohen, Sophie Huczynska (2010)
Acta Arithmetica
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Displaying similar documents to “A theorem of Cobham for non-primitive substitutions”
The strong primitive normal basis theorem
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Stephen D. Cohen, Sophie Huczynska (2003)
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We show that there exist infinitely many positive integers r not of the form (p-1)/2 - ϕ(p-1), thus providing an affirmative answer to a question of Neville Robbins.
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Small digitwise perturbations of a number make it normal to unrelated bases.
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Primitive Lucas d-pseudoprimes and Carmichael-Lucas numbers
Walter Carlip, Lawrence Somer (2007)
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Let d be a fixed positive integer. A Lucas d-pseudoprime is a Lucas pseudoprime N for which there exists a Lucas sequence U(P,Q) such that the rank of appearance of N in U(P,Q) is exactly (N-ε(N))/d, where the signature ε(N) = (D/N) is given by the Jacobi symbol with respect to the discriminant D of U. A Lucas d-pseudoprime N is a primitive Lucas d-pseudoprime if (N-ε(N))/d is the maximal rank of N among Lucas sequences U(P,Q) that exhibit N as a Lucas pseudoprime. ...
Optimum transportation bases
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