On the mulitplier of a repelling fixed point.
On the multiplicative behavior of Bloch functions.
On the Nevanlinna direction of quasi-meromorphic mapping dealing with multiple values.
On the Nevanlinna's theory for vector-valued mappings.
On the normal meromorphic functions.
On the Normality of Derivatives of Functions.
On the number of zeros of iterated operators on analytic Legendre expansions.
On the order and type of entire Dirichlet series
On the Order of Growth of Meromorphic Solutions of First-Order Differential Equations.
On the (p, q)-order and lower (p, q)-order of an entire function.
On the (p, q)-type and lower (p, q)-type of an entire function.
On The Proximate Type Of An Entire Function
On the proximity generated by entire functions
On the Range sets of Hp Functions.
On the relation between the sets of deficiency values and deviations for meromorphic functions of finite order.
On the Riesz Uniqueness Theorem for Functions of Nearly Bounded Characteristics.
On the Ritt order of a certain class of functions.
On the shared values of entire functions and their partial differential polynomials in Cn*.
On the sharpness of the Stolz approach.
On the singularities of the inverse to a meromorphic function of finite order.
Our main result implies the following theorem: Let f be a transcendental meromorphic function in the complex plane. If f has finite order ρ, then every asymptotic value of f, except at most 2ρ of them, is a limit point of critical values of f.We give several applications of this theorem. For example we prove that if f is a transcendental meromorphic function then f'fn with n ≥ 1 takes every finite non-zero value infinitely often. This proves a conjecture of Hayman. The proof makes use of the iteration...