[1] J. Alaminos, J. Extremera, A. Villena and M. Brešar,
Characterizing homomorphisms and derivations on -algebras, Proc. Roy. Soc. Edinb. A 137
(2007), 1-7.
[2] M. Brešar, Jordan derivations on semiprime rings, Proc. Amer.
Math. Soc. 104 (1988), 1003-1006.
[3] M. Brešar, Characterizing homomorphisms, derivations, and
multiplizers in rings with idempotents, Proc. Roy. Soc. Edinb. A 137
(2007), 9-21.
[4] M. Chebotar, W. Ke and P. Lee, Maps characterized by action on
zero products, Pac. J. Math. 216 (2004), 217-228.
[5] R. Crist, Local derivations on operator algebras, J. Funct. Anal.
135 (1996), 76-92.
[6] M. Ferrero and C. Haetinger, Higher derivations and a theorem by
Herstein, Quaest. Math. 25 (2002), 249-257.
[7] D. Hadwin and J. Li, Local derivations and local automorphisms, J.
Math. Anal. Appl. 290 (2004), 702-714.
[8] I. Herstein, Jordan derivations of prime rings, Proc. Amer. Math.
Soc. 8 (1957), 1104-1110.
[9] W. Jing, S. Lu and P. Li, Characterisations of derivations on some
operator algebras, Bull. Aust. Math. Soc. 66 (2002), 227-232.
[10] B. Johnson, Local derivations on algebras are derivations, Tran. Amer. Math.
Soc. 353 (2001), 313-325.
[11] R. Kadison, Local derivations, J. Algebra 130 (1990), 494-509.
[12] J. Li and Z. Pan, Annihilator-preserving maps, multipliers, and
derivations, Linear Algebra Appl. 432 (2010), 5-13.
[13] F. Lu, The Jordan structure of CSL algebras, Stud. Math. 190
(2009), 283-299.
[14] A. Nakajima, On generalized higher derivations, Turk. J. Math. 24
(2000), 295-311.
[15] Z. Xiao and F. Wei, Jordan higher derivations on triangular
algebras, Linear Algebra Appl. 432 (2010), 2615-2622.