AbstractWe1999 Academic Pressintroduce three practical algorithms to construct certain finite groups up to isomorphism. The first one can be used to construct all soluble groups of a given order. This method can be restricted to compute the soluble groups with certain properties such as nilpotent, non-nilpotent or supersoluble groups. The second algorithm can be used to determine the groups of orderCopyright pn· qwith a normal Sylow subgroup for distinct primespandq. The third method is a general method to construct finite groups which we use to compute insoluble groups
summary:Counting subgroups of finite groups is one of the most important topics in finite group theo...
AbstractThis paper describes an algorithm for constructing certain important subgroup intersections ...
AbstractA natural number n is said to be a Sylow number for a finite group G if n is the of Sylow p-...
AbstractWe1999 Academic Pressintroduce three practical algorithms to construct certain finite groups...
AbstractSome criteria of the non-simplicity of a finite group by graph theoretical terms are derived...
AbstractThis paper describes algorithms for constructing a Hall π-subgroup H of a finite soluble gro...
Computational group theory deals with the design, analysis and computer implementation of algorithms...
AbstractWe answer a question due to Babai and Goodman by showing that for each natural number n ther...
This article is a survey of the author’s work on generation theorems for finite groups. The starting...
After introducing permutation notation and defining group, the author discusses the simpler properti...
Thesis (M.A.)--Boston UniversityPLEASE NOTE: Boston University Libraries did not receive an Authoriz...
Abstract. In this note alternate proofs of some basic results of nite group theory are presented. Th...
We answer a question due to Babai and Goodman by showing that for each natural number n there exists...
A special case of the main result is the following. Let G be a finite, non-supersoluble group in whi...
Let n be a positive integer or infinity (denote ∞). We denote by W ∗ (n) the class of groups G such ...
summary:Counting subgroups of finite groups is one of the most important topics in finite group theo...
AbstractThis paper describes an algorithm for constructing certain important subgroup intersections ...
AbstractA natural number n is said to be a Sylow number for a finite group G if n is the of Sylow p-...
AbstractWe1999 Academic Pressintroduce three practical algorithms to construct certain finite groups...
AbstractSome criteria of the non-simplicity of a finite group by graph theoretical terms are derived...
AbstractThis paper describes algorithms for constructing a Hall π-subgroup H of a finite soluble gro...
Computational group theory deals with the design, analysis and computer implementation of algorithms...
AbstractWe answer a question due to Babai and Goodman by showing that for each natural number n ther...
This article is a survey of the author’s work on generation theorems for finite groups. The starting...
After introducing permutation notation and defining group, the author discusses the simpler properti...
Thesis (M.A.)--Boston UniversityPLEASE NOTE: Boston University Libraries did not receive an Authoriz...
Abstract. In this note alternate proofs of some basic results of nite group theory are presented. Th...
We answer a question due to Babai and Goodman by showing that for each natural number n there exists...
A special case of the main result is the following. Let G be a finite, non-supersoluble group in whi...
Let n be a positive integer or infinity (denote ∞). We denote by W ∗ (n) the class of groups G such ...
summary:Counting subgroups of finite groups is one of the most important topics in finite group theo...
AbstractThis paper describes an algorithm for constructing certain important subgroup intersections ...
AbstractA natural number n is said to be a Sylow number for a finite group G if n is the of Sylow p-...