We calculate the character table of a sharply 5-transitive subgroup of Alt(12), and of a sharply 4-transitive subgroup of Alt(11). Our presentation of these calculations is new because we make no reference to the sporadic simple Mathieu groups, and instead deduce the desired character tables using only the existence of the stated multiply transitive permutation representations.</p
AbstractWe describe three different methods to compute all those characters of a finite group that h...
ABSTRACT. Ira this paper we calculate the 3-modular character table of the twisted Chevalley greup 2...
The group 27:Sp6(2) is a maximal subgroup of Aut(Fi22) of index 694980. The group Aut(Fi22) is the f...
We calculate the character table of a sharply 5-transitive subgroup of \alter(12), and of a sharpl...
In this paper we calculate the character table of a sharply $5$-transitive subgroup of ${\rm Alt}(12...
AbstractWe compute the conjugacy classes of elements and the character tables of the parabolic subgr...
There is a simple formula for the absolute value of the determinant of the character table of the sy...
A central problem in computational group theory is that of getting the table of ordinary characters ...
All known finite sharply 4-transitive permutation sets containing the identity are groups, namely S...
All known finite sharply 4-transitive permutation sets containing the identity are groups, namely S...
AbstractWe determine the 5-modular character table of the sporadic simple Harada–Norton group HN and...
There is a simple formula for the absolute value of the determinant of the character table of the sy...
AbstractIn this investigation of character tables of finite groups we study basic sets and associate...
The existing proofs of the characterization of me Mathieu group $M_{11}$, by the centralizer of one ...
The theory of group characters was founded, and developed to a high degree, by G. Frobenius in the p...
AbstractWe describe three different methods to compute all those characters of a finite group that h...
ABSTRACT. Ira this paper we calculate the 3-modular character table of the twisted Chevalley greup 2...
The group 27:Sp6(2) is a maximal subgroup of Aut(Fi22) of index 694980. The group Aut(Fi22) is the f...
We calculate the character table of a sharply 5-transitive subgroup of \alter(12), and of a sharpl...
In this paper we calculate the character table of a sharply $5$-transitive subgroup of ${\rm Alt}(12...
AbstractWe compute the conjugacy classes of elements and the character tables of the parabolic subgr...
There is a simple formula for the absolute value of the determinant of the character table of the sy...
A central problem in computational group theory is that of getting the table of ordinary characters ...
All known finite sharply 4-transitive permutation sets containing the identity are groups, namely S...
All known finite sharply 4-transitive permutation sets containing the identity are groups, namely S...
AbstractWe determine the 5-modular character table of the sporadic simple Harada–Norton group HN and...
There is a simple formula for the absolute value of the determinant of the character table of the sy...
AbstractIn this investigation of character tables of finite groups we study basic sets and associate...
The existing proofs of the characterization of me Mathieu group $M_{11}$, by the centralizer of one ...
The theory of group characters was founded, and developed to a high degree, by G. Frobenius in the p...
AbstractWe describe three different methods to compute all those characters of a finite group that h...
ABSTRACT. Ira this paper we calculate the 3-modular character table of the twisted Chevalley greup 2...
The group 27:Sp6(2) is a maximal subgroup of Aut(Fi22) of index 694980. The group Aut(Fi22) is the f...