In this paper, we investigate the growth of infinite order meromorphic solutions of second order differential equations with transcendental meromorphic coefficients. For most of meromorphic solutions, we obtain some precise estimates of their hyper-order.
In this paper, we deal with the problem of uniqueness of meromorphic functions that share one or two values IM, and obtain some results that are improvements of that of R. Nevanlinna, G. Brosch, H. X. Yi and other authors.
In this paper, we define the hyper-exponent of convergence of zeros of an entire solution f(z) of a second order linear differential equation, and use it to obtain some further estimates on the zeros, growth, and fixed points of f(z).