Certain subclasses of multivalent functions associated with a family of linear operators

Subordination properties of p-valent functions involving the generalized hypergeometric functions

“…This proves the assertion (3.2). Following the same lines as in Theorem 4 [12], we can prove that inf{Re(q(z))} = q(−1). The proof of Theorem 3.1 is thus completed.…”

On certain subclasses of multivalent functions associated with an extended fractional differintegral operator

“…By employing the same method as in the proof of Theorem 4 and Theorem 5 in [15], we may obtain the following theorems (Theorem 1.8 and Theorem 1.9) stated below. …”

Inclusion and Subordination Properties of Multivalent Analytic Functions Involving Cho-Kwon-Srivastava Operator

“…Cho et al [3] established some inclusion relationships and argument properties for certain subclasses of A p , which were defined in terms of their operator I λ p (a, c)(see also [18]). For the choices λ = c = 1 and a = n + p, the Cho-Kwon-Srivastava operator I λ p (a, c) reduces to the operator I 1 p (n + p, 1) = I n,p (n > −p), where I n,p is the integral operator studied by Liu and Noor [9](for details, see [10] and [11]).…”