On the Hilbert 2-class fields of some real quadratic number fields and applications
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Publisher
Springer Science and Business Media LLC
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https://link.springer.com/content/pdf/10.1007/s12215-024-01096-2.pdf
Reference31 articles.
1. Aaboun, B., Zekhnini, A.: On the metacyclic $$2$$-groups whose abelianizations are of type $$(2,2^{n})$$, $$n\ge 2$$ and applications. Res. Number Theory (2023). https://doi.org/10.1007/s40993-023-00461-x
2. Azizi, A.: Sur la capitulation des 2-classes d’idéaux de $$\mathbbm {k}=\mathbb{Q} (\sqrt{2pq}, i)$$, où $$p\equiv -q\equiv 1~(mod \; 4)$$. Acta Arith. 94, 383–399 (2000)
3. Azizi, A., Rezzougui, M., Taous, M., Zekhnini, A.: On the Hilbert 2-class field of some quadratic number fields. Int. J. Number Theory 15(04), 807–824 (2019)
4. Azizi, A., Rezzougui, M., Zekhnini, A.: On the maximal unramified pro-2-extension of certain cyclotomic $$\mathbb{Z} _{2}$$-extensions. Period. Math. Hung. 83, 54–66 (2021)
5. Azizi, A., Rezzougui, M., Zekhnini, A.: Structure of the Galois group of the maximal unramified pro-2-extension of some $$\mathbb{Z} _{2}$$-extensions. Publ. Math. Debrecen 100(1–2), 11–28 (2022)
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