On multiplicative (generalized)-derivations in semiprime rings

References (2)

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2. Bresar M., On the distance of the composition of two derivations to the generalized deriva- Daif M. N., When a multiplicative derivation is additive, Int. J. Math.&Math. Sci. (1991), (3); 615 Daif M. N. and El-Sayiad M. S. T., Multiplicative generalized derivations which are additive, East-west J. Math. (1997); 9(1); 31 El Sayiad M. S. T., Daif M. N. and Filippis V.D., Multiplicativity of left centralizers forcing additivity, Bol. Soc. Paran. Mat. (2014); 32(1); 61 Ashraf M. and Rehman N., On derivations and commutativity in prime rings, East-west J. Math.(2001); 3(1); 87 Ashraf M., Ali A. and Ali S., Some commutativity theorems for rings with generalized deriva- tions, Southeast Asian Bull. Math. (2007); 31; 415 Daif M. N. and Bell H. E., Remarks on derivations on semiprime rings, Int.J.Math.&Math. Sci. (1992); 15(1); 205 Quadri M. A., Khan M. S. and Rehman N., Generalized derivations and commutativity of prime rings, Indian J.Pure Appl.Math. (2003); 34(9); 1393 Dhara B., Remarks on generalized derivations in prime and semiprime rings, Int. J. Math.&Math. Sci. (2010); 2010; Article ID 646587, 6 pages. Ali A., Filippis V. D. and Shujat F., On one sided ideals of a semiprime ring with generalized derivations, Aequat. Math. (2013); 85(3); 529 Posner E. C., Derivations in prime rings, Proc. Amer. Math. Soc. (1957); 8; 1093 Ali A., Dhara B., Khan S. and Ali F., Multiplicative (generalized)-derivations and left ideals in semiprime rings, Hacettepe J. Math. Stat. (2015); 44(6); 1293 Current address: Didem K. Camcı: Çanakkale Onsekiz Mart University Dept. Math. Çanakkale TURKEY E-mail address: [email protected] Current address: Ne¸set Aydın: Çanakkale Onsekiz Mart University Dept. Math. Çanakkale - TURKEY E-mail address: [email protected]