Exceptional values of linear combinations of the derivatives of a meromorphic function
Exceptional values of meromorphic functions
Exceptional values of meromorphic functions and of their derivatives on annuli
This paper is devoted to exceptional values of meromorphic functions and of their derivatives on annuli. Some facts on exceptional values for meromorphic functions in the complex plane which were established by Singh, Gopalakrishna and Bhoosnurmath [Math. Ann. 191 (1971), 121-142, and Ann. Polon. Math. 35 (1977/78), 99-105] will be considered on annuli.
Exceptional Values of Solutions of Linear Differential Equations.
Existence of entire solutions of nonlinear difference equations
In this paper we obtain that there are no transcendental entire solutions with finite order of some nonlinear difference equations of different forms.
Extension and normality of meromorphic mappings into complex projective varieties
The purpose of this article is twofold. The first is to show a criterion for the normality of holomorphic mappings into Abelian varieties; an extension theorem for such mappings is also given. The second is to study the convergence of meromorphic mappings into complex projective varieties. We introduce the concept of d-convergence and give a criterion of d-normality of families of meromorphic mappings.
Extensions of Hiong's inequality.
Extremal problems in the class of delta-subharmonic functions of finite order in a half-plane.