[[1] M. A. Chaudhry, A. Qadir, M. Raque, and S.M. Zubair, Extension of Euler's Beta function, J. Comput. Appl. Math., 78, (1997), 19{3210.1016/S0377-0427(96)00102-1]Search in Google Scholar
[[2] M. A. Chaudhry, A. Qadir, H. M. Srivastava, and R. B. Paris, Extended hypergeometric and conuent hypergeometric functions, Appl. Math. Comput., 159, (2004), 589{60210.1016/j.amc.2003.09.017]Search in Google Scholar
[[3] M. A. Chaudhry and S. M. Zubair, On a Class of Incomplete Gamma Functions with Applications, Chapman and Hall, (CRC Press Company), Boca Raton, London, New York and Washington, D. C., 2001]Search in Google Scholar
[[4] J. Choi, D. S. Jang, and H. M. Srivastava, A generalization of the Hurwitz-Lerch Zeta function, Integral Transforms Spec. Funct., 19, (2008), 65{7910.1080/10652460701528909]Search in Google Scholar
[[5] A. Erdélyi, W. Magnus, F. Oberhettinger, and F. G. Tricomi, Higher Tran- scendental Functions, McGraw-Hill Book Company, New York, Toronto and London, I, 1953]Search in Google Scholar
[[6] A. Erdélyi, W. Magnus, F. Oberhettinger, and F. G. Tricomi, Higher Tran- scendental Functions, McGraw-Hill Book Company, New York, Toronto and London, II, 1955]Search in Google Scholar
[[7] M. Garg, K. Jain, and S. L. Kalla, A further study of general Hurwitz-Lerch zeta function, Algebras Groups Geom., 25, (2008), 311{319]Search in Google Scholar
[[8] S. P. Goyal and R. K. Laddha, On the generalized Zeta function and the gener- alized Lambert function, Ganita Sandesh, 11, (1997), 99{108[9] S. D. Lin and H. M. Srivastava, Some families of the Hurwitz-Lerch Zeta func- tions and associated fractional derivative and other integral representations, Applied Mathematics and Computation, 154, (2004), 725{733]Search in Google Scholar
[[10] M.A. Özarslan and E. Özergin, Some generating relations for extended hyperge- ometric function via generalized fractional derivative operator, Math. Comput. Mod- elling, 52, (2010), 1825{183310.1016/j.mcm.2010.07.011]Search in Google Scholar
[[11] H. M. Srivastava and J. Choi, Series Associated with the Zeta and Related Func- tions, Kluwer, Acedemic Publishers, Dordrecht, Boston and London, 2001]Search in Google Scholar
[[12] H. M. Srivastava and J. Choi, Zeta and q-Zeta Functions and Associated Series and Integrals, Elsevier Science, Publishers, Amsterdam, London and New York, 201210.1016/B978-0-12-385218-2.00002-5]Search in Google Scholar
[[13] H. M. Srivastava, R.K. Saxena, T.K. Pog_any, and Ravi Saxena, Integral and computational representations of the extended Hurwitz-Lerch Zeta function, Integral Transforms Spec. Funct., 22, (2011), 487{50610.1080/10652469.2010.530128]Search in Google Scholar
[[14] E. T. Whittaker and G. N. Watson, A Course of Modern Analysis: An Introduc- tion to the General Theory of In_nite Processes and of Analytic Functions ;With an Account of the Principal Transcendental Functions,Fourth edition, Cambridge Uni- versity Press, Cambridge, London and New York, 1963 ]Search in Google Scholar