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history: GAP (Groups, Algorithms, and Programming) was developed in 1986 by Johannes Meier, Werner Nickel, Alice Niemeter, Martin Schönert, and others. Intended to program mathematical algorithms.OSdata.com is used in more than 300 colleges and universities around the world Read details here....
Science Society of Thailand under Royal PatronageRashid S, Nawi AA, Zainal R, Mohd Ali NM, Sarmin NH. The use of Groups, Algorithms and Programming (GAP) software in calculating the commutator subgroup and cen- ter of groups of order p3q. Science Asia. 2014; 40s:73-7....
Main development repository for GAP - Groups, Algorithms, Programming, a System for Computational Discrete Algebra GAP 846 165 GapWWW Public Source for the GAP website JavaScript 11 29 PackageMaker Public A simple GAP script for creating a GAP package skeleton GAP 15 9 ReleaseTools Pu...
The purpose of this study is to compute the exterior center of finite non-abelian metacyclic Ip/I-groups, Ip/I is an odd prime, for some small order groups using Groups, Algorithms and Programming (GAP) software. We also determine which of these groups are capable....
Verrill, Symmetric groups and conjugacy classes, J. Group Theory 11 (2008), no. 3, 371-379. [2] E. Adan-Bante, J. M. Harris, On conjugacy classes of SL(2, q), preprint. [3] The GAP Group, GAP - Groups, Algorithms, and Programming, Version 4.4.10 ; 2007, (\protect\vrule ...
Sect. 5 describes the algorithms we implemented via a computer program to generate our initial conjectures and verify our results. Sects. 6, 7, and 8 contain a complete analysis of the nim-numbers for cyclic, dihedral, and abelian groups, respectively. In Sect. 9, we study the symmetric ...
The GAP Group GAP-Groups Algorithms and Programming version 4.4, available at http://www.gap-system.org (2005) Google Scholar [19] X. Zhou On the order of Schur multipliers of finite p-groups Comm. Algebra, 22 (1994), pp. 1-8 CrossrefView in ScopusGoogle Scholar Cited by (6) On ...
, Seminar on Algebraic Groups and Related Finite Groups, Springer Lecture Notes, 131, Springer-Verlag, Berlin (1970) Google Scholar 10 M. Schönert GAP—Groups, Algorithms and Programming Lehrstuhl D für Mathematik, RWTH, Aachen (1995) Google Scholar 11 R. Guralnick, T. Penttila, C.E. ...
M. Schönert e.a.: GAP- Groups, Algorithms, and Programming, 3rd ed., Lehrstuhl D für Mathematik, RWTH Aachen (1993). C. C. Sims, The existence and uniqueness of Lyons’ group, in: T. Gagen, M.P. Hale Jr., E.E. Shult (eds.), Finite groups’72 (Gainsville Conference) pp...