Involutory decomposition of groups into twisted subgroups and subgroups

Journal of Group Theory

Volumn 3, Issue 1, 2000, Pages 27-46

  Foguel, Tuval ^a   Ungar, Abraham A ^a  

^a NORTH DAKOTA STATE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0034388513     PISSN: 14335883     EISSN: None     Source Type: Journal    
DOI: 10.1515/jgth.2000.003     Document Type: Article

References (13)

1. Michael Aschbacher. Near subgroups of finite groups. J. Group Theory 1 (1998), 113-129.
2. Nicolas Bourbaki. Algebra (Addison-Wesley, 1974).
3. Richard H. Bruck. A survey of binary systems (Springer-Verlag, 1966).
4. T. Feder and M. Vardi. The computational structure of monotone monadic SNP and constraint satisfaction: a study through Datalog and group theory. SIAM J. Comput. 28 (1999), 57-104.
5. J. J. Rotman. The theory of groups, an introduction (Allyn and Bacon, 1984).
6. Krzysztof Rozga. On central extensions of gyrocommutative gyrogroups. Pacific J. Math. To appear.
7. Jonathan D. H. Smith and Abraham A. Ungar. Abstract space-times and their Lorentz groups. J. Math. Phys. 37 (1996), 3073-3098.
8. Abraham A. Ungar. Thomas rotation and the parametrization of the Lorentz transformation group. Found. Phys. Lett. 1 (1988), 57-89.
9. Abraham A. Ungar. Thomas precession and its associated grouplike structure. Amer. J. Phys. 59 (1991), 824-834.
10. Abraham A. Ungar. The holomorphic automorphism group of the complex disk. Aequat. Math. 47 (1994), 240-254.
11. Abraham A. Ungar. Thomas precession: its underlying gyrogroup axioms and their use in hyperbolic geometry and relativistic physics. Found. Phys. 27 (1997), 881-951.
12. Abraham A. Ungar. The hyperbolic Pythagorean theorem in the Poincaré disc model of hyperbolic geometry. Amer. Math. Monthly, to appear.
13. Abraham A. Ungar. From Pythagoras to Einstein: the hyperbolic Pythagorean theorem. Found. Phys. 28 (1998), 1283-1321.