  
  
  [1XReferences[101X
  
  [[20XAK00[120X]  [16XAmberg,  B.  and  Kazarin, L. S.[116X, [17XOn the adjoint group of a finite nilpotent p-algebra[117X, [18XJ. Math. Sci. (New
  York)[118X, [19X102[119X, 3 (2000), 3979--3997.
  
  [[20XAS01[120X]  [16XAmberg,  B.  and Sysak, Y. P.[116X, [17XRadical rings and their adjoint groups[117X, in Topics in infinite groups, Dept.
  Math., Seconda Univ. Napoli, Caserta, Quad. Mat., [19X8[119X (2001), 21--43.
  
  [[20XAS02[120X]  [16XAmberg,  B.  and  Sysak,  Y.  P.[116X,  [17XRadical  rings  with soluble adjoint groups[117X, [18XJ. Algebra[118X, [19X247[119X, 2 (2002),
  692--702.
  
  [[20XAS04[120X]  [16XAmberg,  B.  and Sysak, Y. P.[116X, [17XAssociative rings with metabelian adjoint group[117X, [18XJ. Algebra[118X, [19X277[119X, 2 (2004),
  456--473.
  
  [[20XAI97[120X]  [16XArtemovych,  O. D. and Ishchuk, Y. B.[116X, [17XOn semiperfect rings determined by adjoint groups[117X, [18XMat. Stud.[118X, [19X8[119X, 2
  (1997), 162--170, 237.
  
  [[20XGor95[120X]  [16XGorlov,  V. O.[116X, [17XFinite nilpotent algebras with a metacyclic quasiregular group[117X, [18XUkra\"\i n. Mat. Zh.[118X, [19X47[119X,
  10 (1995), 1426--1431.
  
  [[20XKS04[120X]  [16XKazarin, L. S. and Soules, P.[116X, [17XFinite nilpotent p-algebras whose adjoint group has three generators[117X, [18XJP J.
  Algebra Number Theory Appl.[118X, [19X4[119X, 1 (2004), 113--127.
  
  [[20XPS97[120X]  [16XPopovich,  S.  V.  and  Sysak,  Y. P.[116X, [17XRadical algebras whose subgroups of adjoint groups are subalgebras[117X,
  [18XUkra\"\i n. Mat. Zh.[118X, [19X49[119X, 12 (1997), 1646--1652.
  
  
  
  [32X
