activity
20092025
most citedThe Grunwald problem and approximation properties for homogeneous spaces

26 citations · 32 across the 17 of their papers we have counts for

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Showing 2009Show all

6 papers · 1 filter

math.NT2009

On the minimal ramification problem for semiabelian groups

Hershy Kisilevsky, Danny Neftin, Jack Sonn

It is now known that for any prime p and any finite semiabelian p-group G, there exists a (tame) realization of G as a Galois group over the rationals Q with exactly d = d(G) ramif…

math.RA2009

Realizability and admissibility under extension of p-adic and number fields

Danny Neftin, Uzi Vishne

A finite group G is K-admissible if there exists a G-crossed product K-division algebra. In this manuscript we study the behavior of admissibility under extensions of number fields…

math.RA2009★ 1 cited

Admissible groups over two dimensional complete local domains

Danny Neftin, Elad Paran

Let K be the quotient field of a complete local domain of dimension 2 with a separably closed residue field. Let G be a finite group of order not divisible by char(K). Then G is ad…

math.NT2009

Admissibility and field relations

Danny Neftin

Let K be a number field. A finite group G is called K-admissible if there exists a G-crossed product K-division algebra. K-admissibility has a necessary condition called K-preadmis…

math.GR2009

On semiabelian p-groups

Danny Neftin

The family of semiabelian p-groups is the minimal family that contains {1} and is closed under quotients and semidirect products with finite abelian p-groups. Kisilevsky and Sonn h…

math.RA2009

Tamely ramified subfields of division algebras

Danny Neftin

For any number field K, it is unknown which finite groups appear as Galois groups of extensions L/K such that L is a maximal subfield of a division algebra with center K (a K-divis…