Results on _α_centralizers of prime and semiprime rings with involution

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  • Alba¸s, E., On Ashraf, M. and Mozumder, M. R., On Jordan centralizers in semiprime rings with invo lution, Int. J. Contemp. Math. Sciences (2012), 7(23), 1103-1112.
  • Cortes, W. and Haetinger, C., On Lie ideals centralizers of 2 torsion free rings, Math. J. Okayama Univ. (2009), 51, 111-119.
  • Cortes, W. and Haetinger, C., On Jordan generalized higher derivations in rings, Turkish J. of Math. (2005), 29(1), 1-10.
  • Daif, M. N., Tammam El-Sayiad and Haetinger, H., On centralizers of semiprime rings, Aligarh Bull. Math. (2011), 30(1-2), 51-59.
  • Huang, S. and Haetinger, C., On matica (2012) , XLV(1), 29-34.
  • Shakir, A. and Haetinger, C., Jordan Paran. Mat. (2008), 26(1-2),71-80. centralizers of semiprime rings, Demonstratio Mathe
  • centralizers in rings and some applications, Bol. Soc. Shakir, A., Nadeem, A. Dar and Vukman, J., Jordan left centralizers of prime and semi prime with involutions, Beitr Algebra Geom. (2013), 54, 609-624.
  • Vukman, J., Centralizers on semiprime rings, Comment. Math. Univ. Carolin. (2001), 42 (2), 237-245.