Geometrical equivalence of groups

Communications in Algebra

Volumn 27, Issue 8, 1999, Pages 4015-4025

  Plotkin, B ^a   Plotkin, E ^b   Tsurkov, A ^a  

^a HEBREW UNIVERSITY OF JERUSALEM   (Israel)

^b BAR ILAN UNIVERSITY   (Israel)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0033422443     PISSN: 00927872     EISSN: None     Source Type: Journal    
DOI: 10.1080/00927879908826679     Document Type: Article

References (11)

1. Berzins A., Geometrical equivalence of algebras, International Journal of Algebra and Computations (1998) (to appear).
2. Borevich Z.I., Description of parabolic subgroups of general linear group, which contain the group of diagonal matrices, Zapiski nauch. sem. Leningr. otd. matem. inst. Acad. of Scien. USSR (LOMI) = 64 (1976), 12-29.
3. Maltsev A.I., Algebraic systems, (North Holland, 1973). New York. Heidelberg. Berlin.
4. Maltcev A.I., Nilpotent torsion free groups, Izvestija AN SSSR, 13 (1949). no. 3. 201-212.
5. Plotkin B., Algebraic logic, varieties of algebras and algebraic varieties. Proc. Int. Alg. Conf., St. Petersburg. 1995, Walter de Gruyter. New York. London. 1998 (to appear).
6. Plotkin B., Varieties of algebras and algebraic varieties. Categories of algebraic varieties, Siberian Adv. Math 7 (1997), no. 2, Allerton Press, 64-97.
7. Plotkin B., Radicals in groups, operations on classes of groups, and radical classes. Translations of AMS. series 2 119 (1983), no. 2, 89-118.
8. Romanovskii N.S., On subgroups of general and special linear group over ring. Mat. zametki 9 (1971), no. 6, 699-708.
9. n and the commuting graph of finite simple groups (to appear).
10. Vavilov N.A., Parabolic subgroups of Chevalley groups over a commutative ring. J. Sov. Math. 26 (1984), no. 3, 1848-1860.
11. Vavilov N. Plotkin E., Net subgroups of Chevalley groups II. J. Sov. Math. 27 (1984), 2874-2885.