1 citations · 2 across the 14 of their papers we have counts for
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Algebraic number fields generated by an infinite family of monogenic trinomials
Daniel C. Mayer, Abderazak Soullami
For an infinite family of monogenic trinomials in , arithmetical invariants of the cubic number field , genera…
Bicyclic commutator quotients with one non-elementary component
Daniel C. Mayer
For any number field K with non-elementary 3-class group Cl(3,K) = C(3^e) x C(3), e >= 2, the punctured capitulation type kappa(K) of K in its unramified cyclic cubic extensions Li…
-Principalization over -fields
Siham Aouissi, Mohamed Talbi, Daniel C. Mayer +1
Let be a prime number and be a primitive cube root of unity. Then is a pure metacyclic field with grou…
Classifying multiplets of totally real cubic fields
Daniel C. Mayer
The number of non-isomorphic cubic fields L sharing a common discriminant d(L) = d is called the multiplicity m = m(d) of d. For an assigned value of d, these fields are collected…
Construction and classification of p-ring class fields modulo p-admissible conductors
Daniel C. Mayer
Each p-ring class field K(f) modulo a p-admissible conductor f over a quadratic base field K with p-ring class rank r(f) mod f is classified according to Galois cohomology and diff…
Finite non-metabelian Schur sigma-Galois groups of class field towers
Daniel C. Mayer
For each odd prime p>=5, there exist finite p-groups G with derived quotient G/D(G)=C(p)xC(p) and nearly constant transfer kernel type k(G)=(1,2,...,2) having two fixed points. It…