On the behavior of meromorphic functions around some nonisolated singularities. II.
On the behavior of meromorphic functions around some nonisolated singularities.
On the Boundary Properties and the Spherical Derivatives of Meromorphic Functions in the Unit Disc.
On the coefficient multipliers of Bloch and Hardy spaces in a polydisk.
On the continuous dependence of local analytic solutions of the functional equation in the non-uniqueness case
On The Difference Of The Number Of Zeros And Poles Of The Members Of Convergent Sequences Of Meromorphic Functions
On the differentiability of T(r,f).
On the disc theorem
Ahlfors' disc theorem for Riemann covering surfaces is extended to normally exhaustible Klein coverings.
On the dynamics of polynomial-like mappings
On the equivalence of Hille's and Robinson's functional equations
On the exceptional set in Nevanlinna's second fundamental theorem in the unit disc.
A general example of an analytic function in the unit disc possessing an exceptional set in Nevanlinna’s second fundamental theorem is built. It is used to show that some conditions on the size of the exceptional set are sharp, extending analogous results for meromorphic functions in the plane.
On the existence of meromorphic solutions of differential equations having arbitarily rapid growth.
On the existence of -direction and Nevanlinna direction of -quasi-meromorphic mappings dealing with multiple values.
On the exponent of convergence for the zeros of the solutions of .
On the five-point theorems due to Lappan
By using an extension of the spherical derivative introduced by Lappan, we obtain some results on normal functions and normal families, which extend Lappan's five-point theorems and Marty's criterion, and improve some previous results due to Li and Xie, and the author. Also, another proof of Lappan's theorem is given.
On the fixpoints, multipliers and value distribution of certain classes of meromorphic functions.
On the functional equation.
On the Gelfand-Hille theorems
On the generalization of two results of Cao and Zhang
This paper studies the uniqueness of meromorphic functions that share two values, where , , . The results significantly rectify, improve and generalize the results due to Cao and Zhang (2012).
On the Generalized Geometric mean of an Entire Function