On a subclass of analytic functions defined by Ruscheweyh derivative and generalized Sălăgean operator.
On a subclass of Bazilevich functions.
On a subclass of harmonic univalent functions.
On a subclass of -close to convex functions associated with some hyperbola.
On a subclass of -starlike functions.
On a subclass of -uniformly close to convex functions.
On a subclass of -valent functions whose coefficients are related to Beta function.
On a subclass of univalent functions I
On a subclass of univalent functions II
On a subclass of -convex -spiral functions.
On a subclass of -uniform convex functions
In this paper we define a subclass of -uniform convex functions by using the S’al’agean differential operator and we obtain some properties of this class.
On a Subfamily of P-valent Functions With Negative Coefficients
On a subordination result for analytic functions defined by convolution
In this paper we discuss some subordination results for a subclass of functions analytic in the unit disk U
On a subordination theorem for a class of meromorphic functions.
On a theorem of Beardon and Maskit.
On a theorem of Haimo regarding concave mappings
A relatively simple proof is given for Haimo's theorem that a meromorphic function with suitably controlled Schwarzian derivative is a concave mapping. More easily verified conditions are found to imply Haimo's criterion, which is now shown to be sharp. It is proved that Haimo's functions map the unit disk onto the outside of an asymptotically conformal Jordan curve, thus ruling out the presence of corners.
On a theorem of inversive geometry
On a theorem of Lindelöf
We give a quasiconformal version of the proof for the classical Lindelöf theorem: Let f map the unit disk D conformally onto the inner domain of a Jordan curve C. Then C is smooth if and only if arh f'(z) has a continuous extension to D. Our proof does not use the Poisson integral representation of harmonic functions in the unit disk.
On a theorem of Nehari and quasidiscs.
On a Theorem of Study Concerning Conformal Maps with Convex Images II.