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• Chaudhry, M. A., Qadir, A., Rafique, M. and Zubair, S. M., (1997), Extension of Euler’s Beta function, J. Comput. Appl. Math., 78, pp. 19-32.
• Chaudhry, M. A., Qadir, A., Srivastava, H. M. and Paris, R. B., (2004), Extended hypergeometric and confluent hypergeometric functions, Appl. Math. Comput., 159, pp. 589-602.
• Choi, J., Rathie, A. K. and Parmar, R. K., (2014), Extension of extended beta, hypergeometric and confluent hypergeometric functions, Honam Math. J., 36(2), pp. 339-367.
• Erd´elyi, A., Magnus, W., Oberhettinger, F. and Tricomi, F. G., (1953), Higher Transcendental Func- tions, Vol.1, McGraw-Hill, New York.
• Kilbas, A. A., Srivastava, H. M. and Trujillo, J. J., (2006), Theory and Applications of Fractional Differential Equations, North-Holland Mathematical Studies, 204, Elsevier (North-Holland) Science Publishers, Amsterdam, London and New York.
• Lee, D. M., Rathie, A. K., Parmar, R. K. and Kim, Y. S., (2011), Generalization of extended Beta function, hypergeometric and confluent hypergeometric functions, Honam Math. J., 33, pp. 187-206.
• Mathai, A. M. and Saxena, R. K., (1973), Generalized Hypergeometric Functions with Applications in Statistics and Physical Sciences, Lecture Notes Series No. 348, Springer-Verlag, Berlin, New York. Heidelberg, Germany.
• Mathai, A. M., Saxena, R. K. and Haubold, H. J., (2010), The H-Functions: Theory and Applications, Springer, New York.
• Parmar, R. K., (2013), A new generalization of Gamma, Beta, hypergeometric and confluent hyper- geometric functions, Matematiche (Catania), 69, pp. 33-52.
• Parmar, R. K., (2014), Some generating relations for generalized extended hypergeometric functions involving generalized fractional derivative operator, J. Concr. Appl. Math., 12, pp. 217-228.
• Parmar, R. K. and Purohit, S. D., (2017), Certain integral transforms and fractional integral formulas for the extended hupergeometric functions, TWMS J. Appl. Engg. Math., 7(1), In press.
• Pohlen, T., (2009), The Hadamard Product and Universal Power Series, Dissertation, Universit¨at Trier.
• Prudnikov, A. P., Brychkov, Yu. A. and Marichev, O.I., (1992), Integrals and Series. Special Functions, Vol. 1-5, Gordon and Breach., New York.
• Saigo, M., (1978), A remark on integral operators involving the Gauss hypergeometric functions, Math. Rep. Kyushu Univ., 11, pp. 135-143.
• Saigo, M. and Maeda, N., (1996), More generalization of fractional calculus, Transform Methods and Special Function, Verna Bulgaria, pp. 386-400.
• Srivastava, H.M., (1972), A contour integral involving Fox’s H-function, Indian J. Math., 14, pp. 1-6.
• Srivastava, H. M. and Karlsson, P. W., (1985), Multiple Gaussian Hypergeometric Series, Halsted Press, (Ellis Horwood Limited, Chichester), John Wiley and Sons, New York, Chichester, Brisbane and Toronto.
• Srivastava, H. M., Parmar, R. K. and Chopra, P., (2012), A class of extended fractional derivative operators and associated generating relations involving hypergeometric functions, Axioms, 1, pp. 238- 258.
• Srivastava, H. M. and Saxena, R. K., (2001), Operators of fractional integration and their applications, Appl. Math. Comput., 118, pp. 1-52.