___

• 1.Abhyankar S.S.: Galois embedding s for linear groups. Trans. American Math. Soc, 352, 3881-3912 (2000).
• 2.Bensaid A. and van der Waall R.W.: Non-solvable finite groups whose subgroups of equal order are conjugate. Indagationes Math., 1, 397-408 (1990).
• 3.Cherlin G. and Feigner U.: Homogeneous solvable groups. Journ. London Math. Soc, 44, 102-120
• 4.Cherlin G. and Feigner U.: Homogeneous finite groups Journ. London Math. Soc, 62 784-794 (2000).
• 5.Conway J.H. et al, Atlas of finite groups. Clarendon Press - Oxford, 1985.
• 6.Feit W. and Seitz G.: On finite rational groups and related topics Illinois Journ. of Math., 33, 103-131 (1989).
• 7.Feit W. and Thompson J.G.: Solvability of groups of odd order. Pacific J. of Math., 13, 755-1029 (1963).
• 8.Gorenstein D.: Finite Groups. Harper and Row- New York etc., 1968.
• 9.Gross F.: Finite groups in which any two primary subgroups of the same order are conjugate. Michigan Math. Journ.,19, 333-339 (1972).
• 10.Hering C. Transitive linear groups and linear groups which contain irreducible subgroups of prime order. Geometriae Dedicata,2,425-460 (1974).
• 11.Huppert B.: Endliche gruppen I. Springer Verlag-Berlin etc.,1967.
• 12.Huppert B. and Blackburn N.:. Finite groups III. Springer Verlag-Berlin etc., 1982.
• 13.Isaacs I.M.: Character theory of finite groups. Academic Press Inc-New York etc. ,1976.
• 14.Janko Z.: A new finite simple group with abelian 2-Sylow subgroups and its characterization. Journal of Algebra, 3,147-186 (1966).
• 15.Li Cai Heng: A complete classification of finite homogeneous groups. Bull. Australian Math. Soc, 60, 331-334 (1999).
• 16.Lindenbergh R.C. and van der Waall R.W.: Ergebnisse uber Dedekind-Zeta-Funktionen, monomiale Charaktere und Konjugationsklassen endlicher Gruppen,unter Benutzung von GAP. Bayreuther Mathematische Schriften, 56, 79-148 (1999).
• 17.Manz O. and Wolf Th.R.: Representations of solvable groups. Cambridge Univ. Press.,Cambridge etc.,(London Math. Soc. Lecture Note Series,No. 185), 1993. 18.Stroth G.: Isomorphic subgroups. Communications in Algebra, 24, 3049-3063 (1996).
• 19.Suzuki M.: Group theory I and II. Springer Verlag- Berlin,etc., 1982 resp. 1986.
• 20.van der Waall R.W.:On the structure of the groups related to the 3-local subgroups of the finite simple groupsof Ree type. Journal f. d. reine u. ang. Math.,309,156-175 (1979).
• 21.van der Waall R.W:Finite groups whose subgroups of equal order are conjugate. Indagationes Math.,4,239-254 (1993).
• 22.van der Waall R.W. and Bensaid A*:/0n finite groups all of whose elements of equal order are conjugate. Simon Stevin, 65, 361-374 (1991).
• 23.Walter J.H.: The characterization of finite groups with abelian Sylow 2-subgroups. Annals of Math.,89,406-514 (1969).
• 24.Zhang Jiping: On Syskin's Problem of finite groups. Acta Sci. Sinica, 2, 189-193 (1988).
• 25.Zhang Jiping: On finite groups all of whose elements of the same order are conjugate in their automorphism groups. Journ. of Algebra, 153, 22-36 (1992).
• 26.Zhang Jiping: Structure of finite ISO-groups. Communications in Algebra, 23, 1605-1612 (1995).