[[1] K.-S.Chung, W.-S.Clnuig, S.-T.Nam and H.-J.Kang, New q -derivative and q -Logarithm, International Journal of Theoretical Physics, 33, 10 (1994), 2019-2029.]Search in Google Scholar
[[2] L.Dhaouadi. S.Guesmi, A. Fittouhi, q-Bessel positive definite and Dq-completely monotonic functions. Positivity. (2012) 16:107-129.10.1007/s11117-011-0115-y]Search in Google Scholar
[[3] T. Ernst, The history' of q-calcuhis and a new method, U.U.D.M. Report 2000:16. ISSN 1101-3591, Department of Mathematics, Uppsala University, (2000).]Search in Google Scholar
[[4]T. Ernst, A Comprehensive Treatment of q-Calcuhis, Birkhauser (2012).10.1007/978-3-0348-0431-8]Search in Google Scholar
[[5] H. Extou, q-Hypergeometric functions and Applications, Ellis Horwood. Chichester, (1983).]Search in Google Scholar
[[6] K.S.Miller, S.G.Samko, Completely monotonic functions, Integral Transforms and Special Functions, 12, 4 (2001) 389-402.10.1080/10652460108819360]Search in Google Scholar
[[7] R.L.Schilling, R.Song. Z.Vondracek, Bernstein functions,Theory and Application De Gruyter, (2010).10.1515/9783110215311]Search in Google Scholar
[[8] H.M.Srivastava, S.Guo, F.Qi, Some properties of a class of functions related to completely monotonic functions. Computers and Mathematics with Applications 64 (2012) 1649-1654. 10.1016/j.camwa.2012.01.016]Search in Google Scholar
