A. Maarefparvar

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20182025

most citedOstrowski quotients for finite extensions of number fields

3 citations · 4 across the 7 of their papers we have counts for

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Showing 2021Show all

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math.NT2021★ 3 cited

Ostrowski quotients for finite extensions of number fields

Ehsan Shahoseini, Ali Rajaei, Abbas Maarefparvar

For $L / K$ a finite Galois extension of number fields, the relative Pólya group $\Po(L/K)$ coincides with the group of strongly ambiguous ideal classes in $L / K$ . In this paper, usin…

math.NT2021★ 1 cited

Pólya-Ostrowski Group and Unit Index in Real Biquadratic Fields

Huda Naeem Hleeb Al-Jabbari, Abbas Maarefparvar

The Pólya-Ostrowski group of a Galois number field $K$ , is the subgroup $P o (K)$ of the ideal class group $C l (K)$ of $K$ generated by the classes of all the strongly ambiguous ideal…