The Hasse conjecture for cyclic extensions.

Ishkhanov, V.V.; Lur'e, B.B.

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Yakovlev, A.V. (2004)

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Divisibility of class numbers of real cyclic extensions of degree 4 over Q.

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A complete parametriziation of cyclic field extensions of 2-power degree.

D. Martinalis, L. Schneps (1993)

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Richard Massy (2009)

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Tame kernels of cyclic extensions of number fields

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Subfields of cyclic p-extensions of K(x).

Robert C. Valentini, L. Madan Manohar (1981)

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Ollis, M.A. (2005)

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Cyclic system with preemptive priority

Maria Jankiewicz (1974)

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David J. Grynkiewicz (2006)

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$K_{W}$ does not imply $K_{W}^{*}$ .

Borges, Carlos R. (2000)

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On Tate’s refinement for a conjecture of Gross and its generalization

Noboru Aoki (2004)

Journal de Théorie des Nombres de Bordeaux

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We study Tate’s refinement for a conjecture of Gross on the values of abelian $L$ -function at $s = 0$ and formulate its generalization to arbitrary cyclic extensions. We prove that our generalized conjecture is true in the case of number fields. This in particular implies that Tate’s refinement is true for any number field.

Cyclic presentations of the trivial group.

Edjvet, Martin, Hammond, Paul, Thomas, Nathan (2001)

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On the construction of cyclic quadruple systems

K. T. Phelps (1980)

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