A. Azizi

most citedCapitulation des 2-classes d'idéaux de

k = Q (2 p, i)

4 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2015

Sur l'équation $X^{2} - ε_{2} ε_{p_{1} p_{2}} ε_{2 p_{1} p_{2}} = 0$

Abdelmalek Azizi, Abdelkader Zekhnini, Mohammed Taous

Let $p_{1} \equiv p_{2} \equiv 5 (mod 8)$ be prime numbers such that $(\frac{p _{1}}{p _{2}}) = - 1$ . Let $L = Q (2, p_{1} p_{2})$ Our goal is to resolve the equation $X^2-\…

math.NT2015

Sur la capitulation des 2-classes d'idéaux du corps Q(\sqrt{2p_1p_2}, i)

Abdelmalek Azizi, Abdelkader Zekhnini, Mohammed Taous

Let $p_{1}$ and $p_{2}$ be two primes such that $p_{1} \equiv p_{2} \equiv 1 (mod 4)$ and at least two of the three elements ${(\frac{2}{p _{1}}), (\frac{2}{p _{2}}), (\frac{p _{1}}{p _{2}})}$ are equal…

math.NT2014★ 4 cited

Capitulation des 2-classes d'idéaux de $k = Q (2 p, i)$

Abdelmalek Azizi, Mohammed Taous

Let $p$ be a prime number such that $p \equiv 1$ mod $8$ and $i = - 1$ . Let $k = Q (2 p, i)$ , $k_{1}^{(2)}$ be the Hilbert $2$ -class field of $\mathb…

Sur l'équation X2−ε2​εp1​p2​​ε2p1​p2​​=0

Sur la capitulation des 2-classes d'idéaux du corps Q(\sqrt{2p_1p_2}, i)

Capitulation des 2-classes d'idéaux de k=Q(2p​,i)

Sur l'équation $X^{2} - ε_{2} ε_{p_{1} p_{2}} ε_{2 p_{1} p_{2}} = 0$

Capitulation des 2-classes d'idéaux de $k = Q (2 p, i)$