On a certain class of harmonic multivalent functions.
On a certain class of -valent functions with negative coefficients.
On a certain subclass of analytic functions involving the Al-Oboudi differential operator.
On a certain subclass of meromorphic univalent functions with fixed second positive.
On a certain subclass of starlike functions with negative coefficients.
On a class of analytic functions generated by fractional integral operator
In this note, we improve the idea of the Tsallis entropy in a complex domain. This improvement is contingent on the fractional operator in a complex domain (type Alexander). We clarify some new classes of analytic functions, which are planned in view of the geometry function theory. This category of entropy is called fractional entropy; accordingly, we demand them fractional entropic geometry classes. Other geometric properties are established in the sequel. Our exhibition is supported by the Maxwell...
On a class of family of Bazilevic functions.
On a class of functions unifying the classes of Paatero, Robertson and others.
On a class of functions whose derivatives map the unit disc into a half plane.
On a class of holomorphic functions defined by the Ruscheweyh derivative.
On a class of meromorphic -valent starlike functions involving certain linear operators.
On a class of -starlike functions associated with some hyperbola.
On a class of -valent analytic functions defined by Ruscheweyh derivative.
On a class of p-valent analytic functions
On a class of p-valent close-to-convex functions of order and type .
On a class of p-valent starlike functions of order .
On a class of starlike functions
On a class of starlike functions defined in a halfplane
Let D = z: Re z < 0 and let S*(D) be the class of univalent functions normalized by the conditions , a a finite complex number, 0 ∉ f(D), and mapping D onto a domain f(D) starlike with respect to the exterior point w = 0. Some estimates for |f(z)| in the class S*(D) are derived. An integral formula for f is also given.
On a class of univalent functions.
On a class of univalent functions.