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Currently displaying 1 – 3 of 3

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A Polynomial Representation for Exponents in Zp

Gerasimos C. Meletiou — 1992

Δελτίο της Ελληνικής Μαθηματικής Εταιρίας

Explicit form for the discrete logarithm over the field $GF (p, k)$

Gerasimos C. Meletiou — 1993

Archivum Mathematicum

For $a$ generator of the multiplicative group of the field $G F (p, k)$ , the discrete logarithm of an element $b$ of the field to the base $a$ , $b \neq 0$ is that integer $z : 1 \leq z \leq p^{k} - 1$ , $b = a^{z}$ . The $p$ -ary digits which represent $z$ can be described with extremely simple polynomial forms.

The zero-completion of a median algebra

Hans-Jürgen Bandelt; Gerasimos C. Meletiou — 1993

Czechoslovak Mathematical Journal

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