Robert Fitzgerald Morse

On commutators in p-groups

Abstract For each prime p, we determine the smallest integer n such that there exists a group of order pn in which the set of commutators does not form a subgroup. We show that n = 6 for any odd prime and n = 7 for p = 2.

Computational Group Theory and the Theory of Groups

On the application of computational group theory to the theory of groups by R. F. Morse A classification of certain maximal subgroups of alternating groups by B. Benesh On the nonabelian tensor squares of free nilpotent groups of finite rank by R. D. Blyth, P. Moravec, and R. F. Morse Investigating

Two generator p-groups of nilpotency class 2 and their conjugacy classes

p

FINITE SUBNORMAL COVERINGS OF CERTAIN SOLVABLE GROUPS

-groups by coclass with GAP by H. Dietrich, B. Eick, and D. Feichtenschlager Homological algebra programming by G. Ellis Groups with a finite covering by siomorphic abelian subgroups by T. S. Foguel and M. F. Ragland On some subnormality conditions in metabelian groups by D. Garrison and L.-C. Kappe Normalizer calculation using automorphisms by A. Hulpke Group theory in SAGE by D. Joyner and D. Kohel Simultaneous constructions of the sporadic groups

ON COMPUTING THE NON-ABELIAN TENSOR SQUARES OF THE FREE 2-ENGEL GROUPS

\mathsf{Co_2}

On the derived subgroups of the free nilpotent groups of finite rank

and

Computing the nonabelian tensor squares of polycyclic groups

\mathsf{Fi_{22}}

Capable p-groups

by H. K. Kim and G. O. Michler Constructing simple groups from irreducible subgroups of

Group Theory, Combinatorics, and Computing

GL_n(2)

Group theory, combinatorics, and computing : International Conference in honor of Daniela Nikolova-Popova's 60th birthday on group theory, combinatorics and computing, Ooctober 3-8, 2012, Florida Atlantic University, Boca Raton, Florida

by G. O. Michler Dickson polynomials and the norm map between the Hecke algebras of Gelfand-Graev representations by J. G. Rainbolt On orbit equivalent, two-step imprimitive permutation groups by A. Seress and K. Yang.