Aral, AliInoan, DanielaRasa, Ioan2020-06-252020-06-252019closedAccess1385-12921572-9281https://doi.org/10.1007/s11117-018-0604-3https://hdl.handle.net/20.500.12587/7872This paper is a natural continuation of Acar et al. (Mediterr J Math 14:6, 2017, 10.1007/s00009-016-0804-7) where Szasz-Mirakyan operators preserving exponential functions are defined. As a first result, we show that the sequence of the norms of the operators, acting on weighted spaces having different weights, is uniformly bounded. Then, we prove Korovkin type approximation theorems through exponential weighted convergence. The uniform weighted approximation errors of the operators and their derivatives are characterized for exponential weights. Furthermore we give a Voronovskaya type theorem for the derivative of the operators.eninfo:eu-repo/semantics/closedAccessSzasz-Mirakyan operatorsWeighted modulus of continuityUniform convergenceVoronovskaya type theoremArticle23123324610.1007/s11117-018-0604-32-s2.0-85051679855Q2WOS:000458123500017Q2