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On the exponent of the ideal class groups of imaginary extensions of $𝔽_q(x)$

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Kisilevsky H., Pappalardi F.

Acta Arithmetica

1995

tom 72

nr 4

311-321

Chebotarev sets

100%

Kisilevsky H., Rubinstein M.

Acta Arithmetica

2015

tom 171

nr 2

97-124

We consider the problem of determining whether a set of primes, or, more generally, prime ideals in a number field, can be realized as a finite union of residue classes, or of Frobenius conjugacy classes. We give necessary conditions for a set to be realized in this manner, and show that the subset of primes consisting of every other prime cannot be expressed in this way, even if we allow a finite number of exceptions.

Ograniczanie wyników

2 Acta Arithmetica

2 Kisilevsky H.

1 Pappalardi F.

1 Rubinstein M.

1 2015

1 1995

Wyniki wyszukiwania

On the exponent of the ideal class groups of imaginary extensions of $𝔽_q(x)$

Chebotarev sets