AbstractA finite group G is called Q-admissible if there exists a division algebra finite dimensional and central over the rationals Q which is a crossed product for G. It is proved that a finite solvable group is Q-admissible if and only if all its Sylow subgroups are metacyclic
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
AbstractA finite group G is called Q-admissible if there exists a division algebra finite dimensiona...
AbstractExamples are constructed of division rings finite-dimensional and central over the rational ...
AbstractLet k be a global field of characteristic p. A finite group G is called k-admissible if ther...
AbstractA Q-group is a finite group all of whose ordinary complex representations have rationally va...
AbstractA finite group G is quadratic rational if all its irreducible characters are either rational...
A finite group is said to be admissible if it has a permutation mapping of the form g → θ(g) such th...
A finite group is said to be admissible if it has a permutation mapping of the form g → θ(g) such th...
We show that solvable absolute Galois groups have an abelian normal subgroup such that the quotient ...
A finite group $G$ is said to be admissible over a field $F$ if there exists a division algebra $D$ ...
Abstract: A finite group whose irreducible characters are rational valued is called a rational or a ...
The aim of this survey article is to present some structural results about of groups whose Sylow p-...
Let A and G be finite groups of relatively prime orders and assume that A acts on G via automorphis...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
AbstractA finite group G is called Q-admissible if there exists a division algebra finite dimensiona...
AbstractExamples are constructed of division rings finite-dimensional and central over the rational ...
AbstractLet k be a global field of characteristic p. A finite group G is called k-admissible if ther...
AbstractA Q-group is a finite group all of whose ordinary complex representations have rationally va...
AbstractA finite group G is quadratic rational if all its irreducible characters are either rational...
A finite group is said to be admissible if it has a permutation mapping of the form g → θ(g) such th...
A finite group is said to be admissible if it has a permutation mapping of the form g → θ(g) such th...
We show that solvable absolute Galois groups have an abelian normal subgroup such that the quotient ...
A finite group $G$ is said to be admissible over a field $F$ if there exists a division algebra $D$ ...
Abstract: A finite group whose irreducible characters are rational valued is called a rational or a ...
The aim of this survey article is to present some structural results about of groups whose Sylow p-...
Let A and G be finite groups of relatively prime orders and assume that A acts on G via automorphis...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
We prove the following two new criteria for the solvability of finite groups. Theorem 1. Let G be ...
DOI
Add to ORKG