AbstractWe describe the theory and implementation of a practical algorithm for computing a Sylow subgroup of a permutation group and for finding an element that conjugates one Sylow subgroup to another. The performance of the current implementations in the Magma system represents a significant improvement on previous implementations for many important classes of examples and generally extends the range of realistic applicability to groups of much larger degrees than before
AbstractWe describe a practical algorithm for computing representatives of the conjugacy classes of ...
AbstractThis paper presents a new algorithm to classify all transitive subgroups of the symmetric gr...
AbstractLetG,HandEbe subgroups of a finite nilpotent permutation group of degreen. We describe the t...
AbstractWe describe the theory and implementation of a practical algorithm for computing a Sylow sub...
We describe the theory and implementation of a practical algorithm for computing a Sylow subgroup of...
AbstractThe ability to construct the Sylow subgroups of a large finite permutation group is fundamen...
The ability of construct the Sylow subgroups of a large finite permutation or matrix group is fundam...
Sylow subgroups are fundamental in the design of asymptotically efficient group-theoretic algorithms...
The ability of construct the Sylow subgroups of a large finite permutation or matrix group is fundam...
AbstractThe ability to construct the Sylow subgroups of a large finite permutation group is fundamen...
AbstractA technique for computing in permutation groups of high degree is developed. The technique u...
AbstractA new method for computing the conjugacy classes of subgroups of a finite group is described
AbstractGiven a set Γ of permutations of an n-set, let G be the group of permutations generated by Γ...
AbstractWe describe the theory and implementation of an algorithm for computing the normalizer of a ...
Let r be a prime. We provide efficient algorithms to construct and solve the conjugacy problem for t...
AbstractWe describe a practical algorithm for computing representatives of the conjugacy classes of ...
AbstractThis paper presents a new algorithm to classify all transitive subgroups of the symmetric gr...
AbstractLetG,HandEbe subgroups of a finite nilpotent permutation group of degreen. We describe the t...
AbstractWe describe the theory and implementation of a practical algorithm for computing a Sylow sub...
We describe the theory and implementation of a practical algorithm for computing a Sylow subgroup of...
AbstractThe ability to construct the Sylow subgroups of a large finite permutation group is fundamen...
The ability of construct the Sylow subgroups of a large finite permutation or matrix group is fundam...
Sylow subgroups are fundamental in the design of asymptotically efficient group-theoretic algorithms...
The ability of construct the Sylow subgroups of a large finite permutation or matrix group is fundam...
AbstractThe ability to construct the Sylow subgroups of a large finite permutation group is fundamen...
AbstractA technique for computing in permutation groups of high degree is developed. The technique u...
AbstractA new method for computing the conjugacy classes of subgroups of a finite group is described
AbstractGiven a set Γ of permutations of an n-set, let G be the group of permutations generated by Γ...
AbstractWe describe the theory and implementation of an algorithm for computing the normalizer of a ...
Let r be a prime. We provide efficient algorithms to construct and solve the conjugacy problem for t...
AbstractWe describe a practical algorithm for computing representatives of the conjugacy classes of ...
AbstractThis paper presents a new algorithm to classify all transitive subgroups of the symmetric gr...
AbstractLetG,HandEbe subgroups of a finite nilpotent permutation group of degreen. We describe the t...