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On Subclass of P-Valent Analytic Functions Defined by Integral Operators

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Abstract

Abstract. In the present paper we introduce the subclass S a,c(p,A,B) of analytic functions and then we investigate some interesting properties of functions belonging to this subclass. Our results generalize many results known in the literature and especially generalize some of the results obtained by Ling and Liu [5].

참고문헌 (11)

  1. "Inclusion relationships and argument properties for certain subclasses of multivalent functions associated with a family of linear operators", 292, pp.470~483 (2004)
  2. "Some inclusion properties of a certain integral operators", 276, pp.432~445 (2002)
  3. "The Noor integral operators and strongly starlike functions", 261, pp.441~447 (2001)
  4. "The Choi-Saigo-Srivastava integral operator and a class of analytic functions", pp.1~9 (2004)
  5. "Differential Subordinations: Theory and Applications", (225) (2000), Marcel Dekker, New York
  6. "On new classes of integral operators", 236, pp.71~80 (1999)
  7. "Linear operators between class of prestarlike functions", pp.497~509 (1977)
  8. "Hadamard products of schlicht functions and the Polya-Schoenberg conjecture", pp.119~135 (1973)
  9. "A linear operator and its applications of first order differential subordinations", 44, pp.31~38 (1996)
  10. "A remark on convex and starlike functions", pp.287~290 (1980)
  11. "A Course on Modern Analysis" (1927), Cambridge University Press

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