References
- [1] Alkahtani, Badr S., and Pranay Goswami, and Teodor Bulboacă. “Estimate for initial MacLaurin coefficients of certain subclasses of bi-univalent functions.” Miskolc Math. Notes 17, no. 2 (2016): 739–748. Cited on 29 and 30.
- [2] Aspects of Contemporary Complex Analysis. Edited by David A. Brannan and James G. Clunie. London: Academic Press, 1980. Cited on 28.
- [3] Brannan, David A., and James Clunie, and William E. Kirwan. “Coefficient estimates for a class of star-like functions.” Canad. J. Math. 22 (1970): 476–485. Cited on 28.
- [4] Brannan, David A., and T.S. Taha. “On some classes of bi-univalent functions.” Studia Univ. Babeş-Bolyai Math. 31, no. 2 (1986): 70–77. Cited on 28.
- [5] Deniz, Erhan. “Certain subclasses of bi-univalent functions satisfying subordinate conditions.” J. Class. Anal. 2, no. 1 (2013): 49–60. Cited on 29 and 30.
- [6] Dziok, Jacek, and Hari Mohan Srivastava. “Classes of analytic functions associated with the generalized hypergeometric function.” Appl. Math. Comput. 103, no. 1 (1999): 1–13. Cited on 28.
- [7] Dziok, Jacek, and Hari M. Srivastava. “Certain subclasses of analytic functions associated with the generalized hypergeometric function.” Integral Transforms Spec. Funct. 14, no. 1 (2003): 7–18. Cited on 28.
- [8] Frasin, Basem A., and Mohamed K. Aouf. “New subclasses of bi-univalent functions.” Appl. Math. Lett. 24, no. 9 (2011): 1569–1573. Cited on 29.
- [9] Hayami, Toshio, and Shigeyoshi Owa. “Coefficient bounds for bi-univalent functions.” PanAmer. Math. J. 22, no. 4 (2012): 15–26. Cited on 29.
- [10] Hohlov, Yuri E. “Hadamard convolutions, hypergeometric functions and linear operators in the class of univalent functions.” Dokl. Akad. Nauk Ukrain. SSR Ser. A no. 7 (1984): 25–27. Cited on 28.
- [11] Hohlov, Yu. E. “Convolution operators that preserve univalent functions.” Ukrain. Mat. Zh. 37, no. 2 (1985): 220–226. Cited on 28.
- [12] Jahangiri, Jay M., and Samaneh G. Hamidi. “Coefficient estimates for certain classes of bi-univalent functions.” Int. J. Math. Math. Sci. 2013 (2013): Art. ID 190560. Cited on 28.
- [13] Lewin, Mordechai. “On a coefficient problem for bi-univalent functions.” Proc. Amer. Math. Soc. 18 (1967): 63–68. Cited on 28.
- [14] Li, Xiao-Fei, and An-Ping Wang. “Two new subclasses of bi-univalent functions.” Int. Math. Forum 7, no. 29-32 (2012): 1495–1504. Cited on 29.
- [15] Netanyahu, Elisha. “The minimal distance of the image boundary from the origin and the second coefficient of a univalent function in z < 1.” Arch. Rational Mech. Anal. 32 (1969): 100–112. Cited on 28.
- [16] Padmanabhan, Karaikurichi S., and Rajagopalan Parvatham. “Properties of a class of functions with bounded boundary rotation.” Ann. Polon. Math. 31, no. 3 (1975/76): 311–323. Cited on 29.
- [17] Panigrahi, Trailokya, and Gangadharan Murugusundaramoorthy. “Coefficient bounds for bi-univalent functions analytic functions associated with Hohlov operator.” Proc. Jangjeon Math. Soc. 16, no. 1 (2013): 91–100. Cited on 29.
- [18] Peng, Zhigang, and Gangadharan Murugusundaramoorthy, and T. Janani. “Coefficient estimate of bi-univalent functions of complex order associated with the Hohlov operator.” J. Complex Anal. 2014 (2014): Art. ID 693908. Cited on 29.
- [19] Srivastava, Hari M., and Akshaya K. Mishra, and Priyabrat Gochhayat. “Certain subclasses of analytic and bi-univalent functions.” Appl. Math. Lett. 23, no. 10, (2010): 1188–1192. Cited on 29 and 32.
- [20] Srivastava, Hari M., and Gangadharan Murugusundaramoorthy and Najundan Magesh. “Certain subclasses of bi-univalent functions associated with the Hohlov operator.” Global J. of Math. Analysis 1, no. 2 (2013): 67–73. Cited on 29 and 32.
- [21] Taha, T.S. Topics in Univalent Function Theory, Ph.D. Thesis. London: University of London, 1981. Cited on 28.