Identities related to generalized derivation on ideal in prime rings

Albas, E.: Generalized derivations on ideals of prime rings. Miskolc Math. Notes 14(1), 3–9 (2013)

Ali, S., Dhara, B., Dar, N.A., Khan, A.N.: On Lie ideals with multiplicative (generalized)-derivations in prime and semiprime rings. Beitr. Algebra Geom. 56(1), 325–337 (2015)

Ali, S., Dhara, B., Foner, A.: Some commutativity theorems concerning additive mappings and derivations on semiprime rings. In: Kwak et al. (eds.) Proceedings of 6th China-Japan-Korea Conference, pp. 133–141. World Scientific, Singapore (2011)

Ali, A., Rehman, N., Ali, S.: On lie ideals with derivations as homomorphisms and anti-homomorphisms. Acta Math. Hungar. 101(1–2), 79–82 (2003)

Ashraf, M., Ali, A., Ali, S.: Some commutativity theorem for prime rings with generalized derivations. Southeast Asian Bull. Math. 31, 415–421 (2007)

Ashraf, M., Rehman, N.: On derivations and commutativity in prime rings. East-West J. Math. 3(1), 87–91 (2001)

Bell, H.E., Daif, M.N.: On derivations and commutativity in prime rings. Acta Math. Hungar. 66(4), 337–343 (1995)

Bell, H.E., Kappe, L.C.: Rings in which derivations satisfy certain algebraic conditions. Acta Math. Hungar. 53, 339–346 (1989)

Bell, H.E., Martindale III, W.S.: Centralizing mappings of semiprime rings. Can. Math. Bull. 30(1), 92–101 (1987)

Brešar, M.: On the distance of the composition of two derivations to the generalized derivations. Glasgow Math. J. 33, 89–93 (1991)

Daif, M.N., Bell, H.E.: On remark on derivations on semiprime rings. Internat. J. Math. Math. Sci. 15(1), 205–206 (1992)

Dhara, B., Kar, S., Mondal, S.: Commutativity theorems on prime and semiprime rings with generalized (s, t)-derivations. Boletim da Sociedade Paranaense de Matemtica 32(1), 109–122 (2014)

Dhara, B., Kar, S., Mondal, S.: A result on generalized derivations on Lie ideals in prime rings. Beitr. Algebra Geom. 54(2), 677–682 (2013)

Dhara, B., Ali, A., Pattanayak, A.: n generalized derivations and Lie ideals in prime rings. Tamsui Oxf. J. Math. Inform.Sci. 29(4), 427–434 (2013)

Dhara, B.: Generalized derivations acting as a homomorphism or anti-homomorphism in semiprime rings. Beitr. Algebra Geom. 53, 203–209 (2012)

Dhara, B.: Remarks on generalized derivations in prime and semiprime rings. Internat. J. Math. Math. Sci. 2010, 6 (2010)

Kezlan, T.P.: A note on commutativity of semiprime PI-rings. Math. Jpn. 27, 267–268 (1982)

Lee, T.K., Shiue, K.W.: A result on derivations with Engel condition in prime rings. Southeast Asian Bull. Math. 23, 437–446 (1999)

Marubayashi, M., Ashraf, M., Rehman, N., Ali, S.: On generalized $$(\alpha,\beta )$$ ( α , β ) -derivations in prime rings. Algebra Colloq. 17(Spec 1), 865–874 (2010)

Quadri, M.A., Khan, M.S., Rehman, N.: Generalized derivations and commutativity of prime rings. Indian J. Pure Appl. Math. 34(9), 1393–1396 (2003)

Rehman, N.: On generalized derivations as homomorphisms and anti-homomorphisms. Glasnik Matematički 39(1), 27–30 (2004)

Rehman, N.: On commutativity of rings with generalized derivations. Math. J. Okayama Univ. 44, 43–49 (2002)