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When p is a prime number, then a p-group is a group, all of whose elements have order some power of p. For a finite group, the equivalent definition is that the number of ...
The group of functions from an object G to itself which preserve the structure of the object, denoted Aut(G). The automorphism group of a group preserves the multiplication ...
A permutation group is a finite group G whose elements are permutations of a given set and whose group operation is composition of permutations in G. Permutation groups have ...
An alternating group is a group of even permutations on a set of length n, denoted A_n or Alt(n) (Scott 1987, p. 267). Alternating groups are therefore permutation groups. ...
A group G is quasi-unipotent if every element of G of order p is unipotent for all primes p such that G has p-group rank >=3.
A cyclic group is a group that can be generated by a single element X (the group generator). Cyclic groups are Abelian. A cyclic group of finite group order n is denoted C_n, ...
A non-Abelian group all of whose subgroups are self-conjugate.
A transformation of the form A^'=UAU^(H), where U^(H) denotes the conjugate transpose.
Let L be a finite-dimensional split semisimple Lie algebra over a field of field characteristic 0, H a splitting Cartan subalgebra, and Lambda a weight of H in a ...
A group is called a free group if no relation exists between its group generators other than the relationship between an element and its inverse required as one of the ...
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