[1] M. Bre$\check{\textrm{s}}$ar, Characterizing homomorphisms, multipliers and derivations in rings with idempotents,
Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 137 (2007), 9-21.
[2] M. Bre$\check{\textrm{s}}$sar, Finite dimensional zero product determined algebras are generated by idempotents,
Expositiones Math., 34 (2016), 130-143.
[3] M. Bre$\check{\textrm{s}}$sar, Multiplication algebra and maps determined by zero products, Linear and Multilinear
Algebra, 60 (2012), 763-768.
[4] M. Bre$\check{\textrm{s}}$sar, M. Gra$\check{\textrm{s}}$si$\check{\textrm{s}}$c and J. S. Ortega, Zero product
determined matrix algebras, Linear Algebra Appl., 430 (2009), 1486-1498.
[5] K.R. Davision and Nest Algebras, Pitman Research Notes in Mathematics Series, vol. 191, Longman Scientic and
Technical, Burnt mill Harlow, Essex, UK, 1988.
[6] H. Ghahramani, On rings determined by zero products, J. Algebra and appl., 12 (2013), 1-15.
[7] H. Ghahramani, Zero product determined triangular algebras, Linear Multilinear Algebra, 61 (2013), 741-757.
[8] H. Ghahramani, Zero product determined some nest algebras, Linear Algebra Appl., 438 (2013), 303-314.
[9] H. Ghahramani, On derivations and Jordan derivations through zero products, Operator and Matrices, 8 (2014),
759-771.
[10] L.W. Marcoux, Projections, commutators and Lie ideals in C$^\star$-algebras, Math. Proc. R. Ir. Acad., 110 (2010),
31-55.
[11] C. Pearcy and D. Topping, Sum of small numbers of idempotent, Michigan Math. J., 14 (1967), 453-465.
[12] J.R. Ringrose, On some algebras of operators, Proc. London Math. Soc., 15 (1965), 61-83.