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In 1994, the well-known Diffie-Hellman key exchange protocol was for the first time implemented in a non-group based setting. Here, the underlying key space was the set of reduced principal ideals of a real quadratic number field. This set does not possess a group structure, but instead exhibits a so-called infrastructure. More recently, the scheme was extended to real quadratic congruence function fields, whose set of reduced principal ideals has a similar infrastructure. As always, the security...

Erratum to the paper: Ideals of homogeneous polynomials and weakly compact approximation property in Banach spaces published in Czech. Math. J. vol. 57 (132), No. 2 (2007), 763–776

Erhan Çalışkan (2010)

Czechoslovak Mathematical Journal

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Effektive Konstruktion der algebraischen Erweiterungen von GF (p) sowie der vollständigen Kreisteilungskörper.

Ein Beweis für die Existenz von Normalbasen in endlichen Körpern.

Eine Bemerkung zu einer asymptotischen Formel von Herrn Knopfmacher.

Eine zahlentheoretische Konstruktion der Galois-Felder GF(p2).

Einige Bemerkungen zum Beweis eines Satzes von J. H. Maclagan-Wedderburn.

Elementary method in the theory of congruences for a prime modulus

Endlichkeitssätze über Ringe

Ensembles de polynômes irréductibles et théorèmes de densité

Équations diophantiennes modulo $p^{2}$

Equidistribution of linear recurring sequences in finite fields, II

Équirépartition modulo $1$ dans un corps de séries formelles sur un corps fini

Equivalence classes of functions over a finite field

Equivalence classes of polynomials over finite fields

Equivalence classes of sets of functions over a finite field

Equivalences between elliptic curves and real quadratic congruence function fields

Erratum to the paper: Ideals of homogeneous polynomials and weakly compact approximation property in Banach spaces published in Czech. Math. J. vol. 57 (132), No. 2 (2007), 763–776

Estimates for Soto-Andrade sums.

Étude du problème du logarithme discret dans $I F_{p^{3}}$

Euclidean function fields.

Exact solutions to Waring's problem for finite fields

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