Hankel determinant problems for certain subclasses of Sakaguchi type functions defined with subordination

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참고문헌 (27)

1. R. M. Ali, "Differential subordination for functions associated with the lemniscate of Bernoulli", Taiwanese J. Math, 16(3), pp.1017~1026 (2012)
2. Sahsene Altinkaya, "Third Hankel determinant for Bazilevic functions", Adv. Math., Scientific Journal, 5(2), pp.91~96 (2016)
3. Muhammad Arif, "Hankel determinant of order three for familiar subsets of ananlytic functions related with sine function", Open Math, 17, pp.1615~1630 (2019)
4. K. O. Babalola, "On H3(1)Hankel determinant for some classes of univalent functions", Ineq. Th. Appl, 6, pp.1~7 (2010)
5. L. Bieberbach, "Uber die koeffizienten derjenigen Potenzreihen, welche eine schlichte Abbildung ¨des Einheitskreises vermitteln", Sitzungsberichte Preussische Akademie der Wissenschaften, 138, pp.940~955 (1916)
6. R. N. Das, "On subclasses of schlicht mappings", Ind. J. Pure Appl. Math, 8, pp.864~872 (1977)
7. L. De-Branges, "A proof of the Bieberbach conjecture", Acta Math, 154, pp.137~152 (1985)
8. M. Fekete, "Eine Bemer Kung uber ungerade schlichte Functionen", J. Lond. Math. Soc, 8, pp.85~89 (1933)
9. R. Horn, "Matrix Analysis" (1985), Cambridge University Press
10. I. Iohvidov, "Hankel and Toeplitz matrices and forms" (1982), Birkh¨auser
11. Aini Janteng, "Hankel determinant for starlike and convex functions", Int. J. Math. Anal, 1(13), pp.619~625 (2007)
12. S. R. Keogh, "A coefficienit inequality for certain subclasses of analytic functions", Proc. Amer. Math. Soc, 20, pp.8~12 (1969)
13. R. J. Libera, "Early coefficients of the inverse of a regular convex function", Proc. Amer. Math. Soc, 85, pp.225~230 (1982)
14. R. J. Libera, "Coefficient bounds for the inverse of a function with derivative in P", Proc. Amer. Math. Soc, 87, pp.251~257 (1983)
15. W. Ma, "Generalized Zalcman conjecture for starlike and typically real functions", J. Math. Anal. Appl, 234, pp.328~329 (1999)
16. B. S. Mehrok, "Estimate of second Hankel determinant for certain classes of analytic functions", Scientia Magna, 8(3), pp.85~94 (2012)
17. Sh. Najafzadeh, "Application of subordination for estimating the Hankel determinants for subclass of univalent functions", Creat. Math. Inform, 30(1), pp.69~74 (2021)
18. J. W. Noonan, "On the second Hankel determinant of a really mean p-valent functions", Trans. Amer. Math. Soc, 223(2), pp.337~346 (1976)
19. Ch. Pommerenke, "Math. Lehrbucher" (1975), vandenhoeck and Ruprecht
20. V. Ravichandran, "Bound for the fifth coefficient of certain starlike functions", Comptes Rendus mathematique, 353, pp.505~510 (2015)
21. K. Sakaguchi, "On a certain univalent mapping", J. Math. Soc. Japan, 11, pp.72~80 (1959)
22. G. Shanmugam, "Third Hankel determinant for α starlike functions", Gulf J. Math, 2(2), pp.107~113 (2014)
23. Gagandeep Singh, "On third Hankel determinant for a subclass of analytic functions", Open Sci. J. Math. Appl, 3(6), pp.172~175 (2015)
24. Gurmeet Singh, "Certain subclasses of multivalent functions defined with generalized Salagean operator and related to sigmoid function and lemniscate of Bernoulli", J. Frac. Calc. Appl, 13(1), pp.65~81 (2022)
25. J. Sokol, "Radius of convexity of some subclasses of strongly starlike functions", Zeszyty Nauk. Politech. Rzeszowskiej Mat, 19, pp.101~105 (1996)
26. J. Sokol, "Further results on a class of starlike functions related to the Bernoulli lemniscate", Houston J. Math, 44(1), pp.83~95 (2018)
27. N. Ullah, "Third Hankel determinant for a subclass of univalent functions associated with lemniscate of Bernoulli", Fractal and Fractional, 6(48), pp.1~8 (2022)

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