Some precise estimates of the hyper order of solutions of some complex linear differential equations.
Some preserving properties of the generalized Alexander operator.
Some properties and characterizations of -normal functions.
Some properties and regions of variability of affine harmonic mappings and affine biharmonic mappings.
Some properties for an integral operator defined by Al-Aboudi differential operator.
Some properties for integral operators on some analytic functions with complex order.
Some properties involving quasi-convolution products concerning some special classes of univalent functions.
Some properties of a new class of analytic functions defined in terms of a Hadamard product.
Some properties of analytic functions defined by a linear operator.
Some properties of annulus SLE.
Some properties of certain analytic functions.
Some properties of certain analytic functions.
Some properties of certain class of integral operators.
Some properties of certain integral operators.
Some properties of certain subclasses of analytic functions with negative coefficients by using generalized Ruscheweyh derivative operator
By making use of the known concept of neighborhoods of analytic functions we prove several inclusions associated with the -neighborhoods of various subclasses of starlike and convex functions of complex order which are defined by the generalized Ruscheweyh derivative operator. Further, partial sums and integral means inequalities for these function classes are studied. Relevant connections with some other recent investigations are also pointed out.
Some properties of certain subclasses of bounded Mocanu variation with respect to -symmetric conjugate points
We introduce subclasses of analytic functions of bounded radius rotation, bounded boundary rotation and bounded Mocanu variation with respect to -symmetric conjugate points and study some of its basic properties.
Some properties of composition operators on the Dirichlet space.
Some properties of new integral operator.
Some properties of solutions of complex q-shift difference equations
Combining difference and q-difference equations, we study the properties of meromorphic solutions of q-shift difference equations from the point of view of value distribution. We obtain lower bounds for the Nevanlinna lower order for meromorphic solutions of such equations. Our results improve and extend previous theorems by Zheng and Chen and by Liu and Qi. Some examples are also given to illustrate our results.
Some properties of starlike functions with respect to symmetric-conjugate points.