Differential Subordination and Superordination on p-Valent Meromorphic Functions Defined by Extended Multiplier Transformations

[1] R. Aghalary, R. M. Ali, S. B. Joshi and V. Ravichandran, Inequalities for analytic functions
defined by certain linear operator, Internat. J. Math. Sci., 4, no. 2, 267-274. 2005.
[2] R. Aghalary, S. B. Joshi, R.N. Mohapatra and V. Ravichandran, Subordination for analytic
functions defined by Dziok-Srivastava linear operator, Appl. Math. Comput., 187, no. 1,
13-19. 2007.
[3] R. M. Ali and V. Ravichandran, Differential subordination for meromorphic functions
defined by a linear operator, J. Anal. Appl., 2, no., 3, 149-158. 2009.
[4] R. M. Ali, V. Ravichandran and N. Seenivasagan, Differential subordination and superordination
of of the Liu-Srivastava linear operator on meromorphic functions, Bull.
Malaysian Math. Sci. Soc., (2)31, no. 2, 193-207. 2008.
[5] R. M. Ali, V. Ravichandran and N. Seenivasagan, Differential subordination and superordination
of analytic functions defined by the multiplier tranformation, Math. Inequal.
Appl., 12, no. 1, 123-139. 2009.
[6] M.K. Aouf. and H.M. Hossen, New criteria for meromorphic p-valent starlike functions,
Tsukuba J. Math. 17, 481-486. 1993.
[7] N. E. Cho, O. S. Kwon, and H. MSrivastava, Inclusion and argument propertie for certain
subclasses of meromorphic functions associated with a family of multiplier transformations,
J. Math. Anal. Appl.,300, 505-520. 2004.
[8] N. E. Cho, O. S. Known and H. M. Srivastava, Inclusion relationships for certain subclasses
of meromorphic functions associted with a family of multiplier transformations,
Integral Transforms Special Functions, 16, no. 18, 647-659. 2005.
[9] R. M. El-Ashwah, A note on certain meromorphicp-valent functions, Appl. Math. Letters
22, 1756-1759. 2009.
[10] Y. C. Kim and H. M. Srivastava, Inequalities involving certain families of integral and
convolution operators, Math. Inequal. Appl. 7, no. 2, 227-234. 2004.
[11] J.- L. Liu and S. Owa, On certain meromorphic p-valent functions, Taiwanese J. Math.
2, no. 1, 107-110. 1998.
[12] J.- L. Liu and H.M. Srivastava, Subclasses of meromorphiclly multivalent functions associated
with certain linear operator, Math. Comput. Modelling 39, no. 1, 35-44. 2004.
[13] S. S. Miller and P. T. Mocanu, Second order differential inequalities in the complex plane,
J. Math. Anal. Appl. 65, 289-305. 1978.
[14] S. S. Miller and P. T. Mocanu, Differential subordinations: Theory and Applications,
Series on Monograhps and Texbooks in Pure and Appl. Math. No. 225 Marcel Dekker,
Inc. New York, 2000.
[15] S. S. Miller and P. T. Mocanu, Subordinants of differential superordinations, Complex
Var. Theory Appl. 48, no. 10, 815-826. 2003.
[16] H. M. Srivastava and J. Patel, Applications of differential subordination to certain classes
of meromorphicaly multivalent functions, J. Ineq. Pure Appl. Math., 6, no. 3, Art. 88,
pp.15. 2005.
[17] B. A. Uralegaddi and C. Somanatha, New criteria for memorphic starlike univalent functions,
Bull. Austral. Math. Soc. 43, 137-140. 1991.