Valeurs algébriques d'une application méromorphe
Value distribution and uniqueness of difference polynomials and entire solutions of difference equations
This paper is devoted to value distribution and uniqueness problems for difference polynomials of entire functions such as fⁿ(f-1)f(z+c). We also consider sharing value problems for f(z) and its shifts f(z+c), and improve some recent results of Heittokangas et al. [J. Math. Anal. Appl. 355 (2009), 352-363]. Finally, we obtain some results on the existence of entire solutions of a difference equation of the form
Value distribution for a class of small functions in the unit disk.
Value distribution of a Wronskian.
Value distribution of certain differential polynomials.
Value distribution of meromorphic functions and their derivatives
Value distribution of meromorphic functions concerning differential polynomial.
Value distribution of meromorphic solutions of homogeneous and non-homogeneous complex linear differential-difference equations
In this paper, we investigate the value distribution of meromorphic solutions of homogeneous and non-homogeneous complex linear differential-difference equations, and obtain the results on the relations between the order of the solutions and the convergence exponents of the zeros, poles, a-points and small function value points of the solutions, which show the relations in the case of non-homogeneous equations are sharper than the ones in the case of homogeneous equations.
Value distribution problem for -adic meromorphic functions and their derivatives
In this paper we discuss the value distribution problem for -adic meromorphic functions and their derivatives, and prove a generalized version of the Hayman Conjecture for -adic meromorphic functions.
Value distributions and uniqueness of difference polynomials.
Value sharing of entire functions.
Values taken by linear combinations of cosine functions.
Value-sharing of meromorphic functions and their derivatives.
Verallgemeinerte ganze ganzwertige Funktionen vom Exponentialtypus.
Voisinages connexes des points de Misiurewicz
On montre que tout point de Misiurewicz dans l’ensemble de Mandelbrot possède un système fondamental de voisinages connexes dans .