Journals / Hacettepe Journal of Mathematics and Statistics / 2012 / Cilt: 41 - Sayı: 6

Convexity of integral operators of p-valent functions

Pages
875–881
Publication Date
2022-10-18
DOI
—
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In this paper, we consider two general p-valent integral operators for certain analytic functions in the unit disc U and give some properties for these integral operators on some classes of univalent functions

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Objective & Hypothesis:In this paper, we consider two general p-valent integral operators for certain analytic functions in the unit disc U and give some properties for these integral operators on some classes of univalent functions
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Key Findings & Data:In this paper, we consider two general p-valent integral operators for certain analytic functions in the unit disc U and give some properties for these integral operators on some classes of univalent functions
💡
Conclusion & Impact:In this paper, we consider two general p-valent integral operators for certain analytic functions in the unit disc U and give some properties for these integral operators on some classes of univalent functions
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters

Abstract

In this paper, we consider two general p-valent integral operators for certain analytic functions in the unit disc U and give some properties for these integral operators on some classes of univalent functions

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Cite This Article

SALTIK, G. S. A., KADIOGLU, E. (2022). Convexity of integral operators of p-valent functions. Hacettepe Journal of Mathematics and Statistics, Cilt: 41 - Sayı: 6, 875–881. https://ajindex.com/articles/530510

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References (14)

  1. Alexander, J.W.Functions which map the interior of the unit circle upon simple region Anualsof Mathematics 17(1), 12-22, 1915
  2. Alb Lupaş, A. A subclass of analytic functions defined by differential Sâlâgearı operator, Acta Universitatis Apulensis 20, 259 263, 2009
  3. Breaz D. and Breaz, N. 7 oto integral operators, Stud i a Universitatis Babes-Bolyai Mathe-matica 47(3), 13-19, 2002
  4. Breaz, D., Güney, H. Ö. and Sâlâgean, G. S. A new general integml operator, Tamsui Oxford Journal of Mathematical Sciences 25(4), 407-414, 2009
  5. Deniz, E-, Çağlar, M. and Orhan, H. The order of convexity of two p-valent integral operators, American Institute of Physics, International Symposium of Mathematical Science. Bolu, Turkey, (1309). 234-240. 2010
  6. Frasin, B. A. Convexity of integral operators of p-valent functions, Math. Comput. Model. 51, 601-605, 2010
  7. Prasin, B. A. and Darus, M. On certain analytic univalent functions, Internat. J. Math, and Math. Sci. 25(5), 305 -310, 2001
  8. Frasin, B. A. and Jahangiri, J.4 new and comprehensive class of analytic functions, Anal. Univ. Ordea Fasc. Math. XV, 59-62. 2008
  9. Frasin, B. A. and Ahmad. A. The orxler of convexity of two integral operators, Studia Univ. "Babeş-Bolyai", Mathematics LV(2)(6), 113-117, 2010
  10. Miller, S. S., Mocanu. P. T. and Reade, M.O. Starlike integral operators. Pacific Journal of Mathematics 79(1), 157-168, 1978
  11. Pescar V. and Owa, S. Sufficient conditions for univalence of certain integral operators, Indian Journal of Mathematics 42 (3), 347-351, 2000
  12. S&l&gean, G.St. Subclases of univalent functions (Lecture Notes in Math., Springer Verlag, Berlin, 1983), 362-372
  13. Saltık, G., Deniz E., and Kadıoğlu, E. Two new general p-valent integral operators. Math. Comput. Model. 52, 1605-1609, 2010
  14. Shenan, G.M., Salim, T. O. and Marouf, M.S. A certain class of multivalent pre.star-likc functions involving the Srivustava-Saigo-Owa fractional integral operator, Kyungpook Math. J. 44. 353-362, 2004.