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[1] R. M. Ali, “Coefficients of the inverse of strongly starlike functions”, Bull. Malays. Math. Sci. Soc., (second series), 26:1 (2003), 63–71 | MR
[2] K.O. Babalola, “On H$_3$(1) Hankel determinant for some classes of Univalent Functions”, Inequality Theory and Applications, 6 (2010), 1–7
[3] P.L. Duren, Univalent functions, Grundlehren der Mathematischen Wissenschaften, 259, Springer, New York, USA, 1983 | MR
[4] R. Ehrenborg, “The Hankel determinant of exponential polynomials”, Amer. Math. Monthly, 107:6 (2000), 557–560 | DOI | MR
[5] A.W. Goodman, Univalent functions, v. I, II, Mariner publishing Comp. Inc., Tampa, Florida, 1983 | MR
[6] U. Grenander, G. Szegö, Toeplitz forms and their applications, Second edition, Chelsea Publishing Co., New York, 1984 | MR
[7] W.K. Hayman, “On the Second Hankel determinant of mean univalent functions”, Proc. Lond. Math. Soc., 3 (1968), 77–94 | DOI | MR
[8] A. Janteng, S.A. Halim, M. Darus, “Coefficient inequality for a function whose derivative has a positive real part”, J. Inequal. Pure Appl. Math., 7:2 (2006), 1–5 | MR
[9] J.W. Layman, “The Hankel transform and some of its properties”, J. Integer Seq., 4:1 (2001), 1–11 | MR
[10] R.J. Libera, E.J. Zlotkiewicz, “Coefficient bounds for the inverse of a function with derivative in $\mathcal{P}$”, Proc. Amer. Math. Soc., 87:2 (1983), 251–257 | MR
[11] T.H. Mac Gregor, “Functions whose derivative have a positive real part”, Trans. Amer. Math. Soc., 104:3 (1962), 532–537 | DOI | MR
[12] K.I. Noor, “Hankel determinant problem for the class of functions with bounded boundary rotation”, Rev. Roum. Math. Pures Et Appl., 28:8 (1983), 731–739 | MR
[13] Ch. Pommerenke, Univalent functions, Vandenhoeck and Ruprecht, Gottingen, 1975 | MR
[14] Ch. Pommerenke, “On the coefficients and Hankel determinants of univalent functions”, J. Lond. Math. Soc., 41 (1966), 111–122 | DOI | MR
[15] B. Simon, Orthogonal polynomials on the unit circle, v. 1, AMS Colloquium Publ., 54, Classical theory, American Mathematicical Socety, Providence, RI, 2005 | MR