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Let $S$ denote the class of analytic and univalent functions in the open unit disk $D=\left\{ z:\left\vert z\right\vert <1\right\} $ with the normalization conditions $f(0)=0$ and $f^{\prime }(0)=1$. In the present article, an upper bound for third order Hankel determinant $H_{3}\left( 1\right) $ is obtained for a certain subclass of univalent functions generated by Ruscheweyh derivative operator.
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참고문헌 (26)
참고문헌 신청
A. A. Amourah / 2017 / On $H_3$ (p) Hankel determinant for certain subclass of p-valent functions / Ital. J. Pure Appl. Math. 37:611~618
K. O. Babalola / 2007 / On $H_3$ (1) Hankel determinant for some of univalent functions / Inequality Theory Appl. 6:1~7
Deepak Bansal / 2015 / THIRD ORDER HANKEL DETERMINANT FOR CERTAIN UNIVALENT FUNCTIONS / 대한수학회지 52(6):1139~1148
P. L. Duren / 1983 / Univalent Functions / Springer-Verlag
R. Ehrenborg / 2000 / The Hankel determinant of exponential polynomials / Amer. Math. Monthly 107(6):557~560
K. O. Babalola / 2007 / On
Deepak Bansal / 2015 / THIRD ORDER HANKEL DETERMINANT FOR CERTAIN UNIVALENT FUNCTIONS / 대한수학회지 52(6):1139~1148
P. L. Duren / 1983 / Univalent Functions / Springer-Verlag
R. Ehrenborg / 2000 / The Hankel determinant of exponential polynomials / Amer. Math. Monthly 107(6):557~560
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