Subordination properties of P‐valent functions defined by integral operators

Abstract

By applying certain integral operators to p-valent functions we define a comprehensive family of analytic functins. The subordinations properties of this family is studied, which in certain special cases yield some of the previously obtained results.

Subordination and superordination properties of multivalent functions defined by certain integral operator

“…Very recently, Shanmugam et al [14][15][16] obtained the such called sandwich results for certain classes of analytic functions. Further subordination results can be found in [10][11][12][17][18][19]]. …”

Some Subordination Results of Multivalent Functions Defined by Integral Operator

“…Recently, the following integral operator was studied by Jung et al [1] for p = 1 and Shams et al [2]:…”

Some Subordination Properties of the Linear Operator

“…• K δ,−p+1 1,p ≡ I δ p which is the integral operator studied by Shams et al [11] and Ebadian et al [3].…”