[1] M. K. Aouf and H. M Srivastava, Some families of starlike functions with negative coefficients,
J. Math. Anal. Appl. 203 (1996), 762–790.
REFERENCES 322
[2] N. E. Cho and H. M. Srivastava, Argument estimates of certain analytic functions defined
by a class of multiplier transformations, Math. Comput. Modelling 37 (2003), 39–
49.
[3] J. Dziok, On some applications of the Briot-Bouquet differential subordination, J. Math.
Anal. Appl. 328 (2007), 295–301.
[4] J. Dziok and H. M. Srivastava, Classes of analytic functions associated with the generalized
hypergeometric function, Appl. Math. Comput. 103 (1999), 1–13.
[5] J. Dziok and H. M. Srivastava, Certain subclasses of analytic functions associated with
the generalized hypergeometric function, Integral Transform. Spec. Funct. 14 (2003),
7–18.
[6] J. Dziok and H. M. Srivastava, Some subclasses of analytic functions with fixed argument
of coefficients associated with the generalized hypergeometric function, Adv. Stud.
Contemp. Math. 5 (2002), 115–125.
[7] A. Gangadharan, T. N. Shanmugam and H. M. Srivastava, Generalized hypergeometric
functions associated with k-uniformly convex functions, Comput. Math. Appl. 44
(2002), 1515–1526.
[8] A. W. Goodman, On uniformly convex functions, Ann. Polon. Math. 56 (1991), 87–92.
[9] S. Kanas and H. M. Srivastava, Linear operators associated with k-uniformaly convex
functions, Intergral Transform. Spec. Funct. 9 (2000), 121–132.
[10] S. Kanas and A. Wisniowska, Conic regions and k-uniform convexity, J. Comput. Appl.
Math. 105 (1999), 327–336.
[11] J. E. Littlewood, On inequalities in theory of functions, Proc. London Math. Soc. (Ser. 2)
23 (1925), 481–519.
[12] J.-L. Liu and H. M. Srivastava, Certain properties of the Dziok-Srivastava operator, Appl.
Math. Comput. 159 (2004), 485–493.
[13] J.-L. Liu and H. M. Srivastava, A class of multivalently analytic functions associated with
the Dziok-Srivastava operator, Integral Transform. Spec. Funct. 20 (2009), 401–417.
[14] W. Ma and D. Minda, Uniformly convex functions, Ann. Polon. Math. 57 (1992), 165–
175.
REFERENCES 323
[15] S. S. Miller and P. T. Mocanu, Differential Subordination: Theory and Applications, Series
on Monographs and Textbooks in Pure and Applied Mathematics, No. 225, Marcel
Dekker Incorporated, New York and Basel, 2000.
[16] J. Patel and A. K. Mishra, On certain subclasses of multivalent functions associated with
an extended fractional differintegral operator, J. Math. Anal. Appl. 332 (2007), 109–
122.
[17] J. Patel, A. K. Mishra and H. M. Srivastava, Classes of multivalent analytic functions
involving the Dziok–Srivastava operator, Comput. Math. Appl. 54 (2007), 599–616.
[18] K. Piejko and J. Sokól, On the Dziok-Srivastava operator under multivalent analytic
functions, Appl. Math. Comput. 177 (2006), 839–843.
[19] R. K. Raina and D. Bansal, Some properties of a new class of analytic functions defined
in terms of a Hadamard product, J. Inequal. Pure Appl. Math. 9 (1) (2008), Article 22,
1–9 (electronic).
[20] C. Ramachandran, T. N. Shanmugam, H. M. Srivastava and A. Swaminathan, A unified
class of k-uniformly convex functions defined by the Dziok-Srivastava linear operator,
Appl. Math. Comput. 190 (2007), 1627–1636.
[21] C. Ramachandran, H. M. Srivastava and A. Swaminathan, A unified class of k-uniformly
convex functions defined by the S˘al˘ajean derivative operator, Atti. Sem. Mat. Fis. Modena
Reggio Emilia 55 (2007), 47–59.
[22] F. Rnning, Uniformly convex functions and a corresponding class of starlike functions,
Proc. Amer. Math. Soc. 118 (1993), 189–196.
[23] H. Silverman, Univalent functions with negative coefficients, Proc. Amer. Math. Soc. 51
(1975), 109–116.
[24] H. Silverman, Univalent functions with varying arguments, Houston J. Math. 7 (1981),
283–287.
[25] H. Silverman, A survey with open problems on univalent functions whose coefficients
are negative, Rocky Mountain J. Math. 21 (1991), 1099–1125.
[26] H. Silverman, Integral means for univalent functions with negative coefficients, Houston
J. Math. 23 (1997), 169–174.
REFERENCES 324
[27] J. Sokół, On some applications of the Dziok-Srivastava operator, Appl. Math. Comput.
201 (2008), 774–780.
[28] H. M. Srivastava and M. K. Aouf, A certain fractional derivative operator and its applications
to a new class of analytic and multivalent functions with negative coefficients. I
and II, J. Math. Anal. Appl. 171 (1992), 1–13; ibid. 192 (1995), 673–688.
[29] H. M. Srivastava and P. W. Karlsson, Multiple Gaussian Hypergeometric Series, Halsted
Press (Ellis Horwood Limited, Chichester), John Wiley and Sons, New York, Chichester,
Brisbane and Toronto, 1985.
[30] H. M. Srivastava and A. K. Mishra, Applications of fractional calculus to parabolic starlike
and uniformly convex functions, Comput. Math. Appl. 39 (2000), 57–69.
[31] H. M. Srivastava and S Owa, Certain classes of analytic functions with varying arguments,
J. Math. Anal. Appl. 136 (1988), 217–228.
[32] H. M. Srivastava and S. Owa (Editors), Current Topics in Analytic Function Theory, World
Scientific Publishing Company, Singapore, New Jersey, London and Hong Kong, 1992.
[33] H. M. Srivastava, T. N. Shanmugam, C. Ramachandran and S. Sivasubramanian, A new
subclass of k-uniformly convex functions with negative coefficients, J. Inequal. Pure
Appl. Math. 8 (2) (2007), Article 43, 1–14 (electronic).
[34] Z.-G. Wang, Y.-P. Jiang and H. M. Srivastava, Some subclasses of multivalent analytic
functions involving the Dziok-Srivastava operator, Integral Transform. Spec. Funct. 19
(2008), 129–146.
[35] H. M. Srivastava, D.-G. Yang and N-E. Xu, Subordinations for multivalent analytic functions
associated with the Dziok-Srivastava operator, Integral Transform. Spec. Funct. 20
(2009), 581–606.
[36] H. S. Wilf, Subordinating factor sequence for convex maps of the unit circle, Proc. Amer.
Math. Soc. 12 (1961), 689–693.
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