Laguerre-type exponentials, and the relevant -circular and -hyperbolic functions.
Laplace ultradistributions on a half line and a strong quasi-analyticity principle
Several representations of the space of Laplace ultradistributions supported by a half line are given. A strong version of the quasi-analyticity principle of Phragmén-Lindelöf type is derived.
Les zéros entiers des fonctions entières de type exponentiel.
Level sets of infinite length.
Limit functions in wandering domains of meromorphic functions.
Lindelöf-type theorems for quasiconformal and quasiregular mappings
Linear differential polynomials sharing the same 1-points with weight two
We prove a uniqueness theorem for meromorphic functions involving differential polynomials which improves some previous results and provides a better answer to a question of C. C. Yang.
Linear differential polynomials sharing three values with finite weight.
Linear differential polynomials sharing three values with weights.
Linear substitution for basic sets of polynomials in Clifford analysis
Linéarisation des difféomorphismes analytiques dans une algèbre de Banach.
Linéarisation des perturbations holomorphes des rotations et applications
Local growth of Weierstrass -function and Whittaker-type derivative sampling.
Logarithmic Mean Of An Entire Dirchlet Series
Lower-dimensional decompositions using complex variables
The purpose of the present paper is to represent non-holomorphic functions depending on one or several complex variables by holomorphic and anti-holomorphic functions depending on only one complex variable. Similarly as in the case of functions of real variables, the obtained criteria can also be interpreted as conditions for the solvability of functional equations.
Majorations effectives
Mapping properties of Fatou components.
Mating quadratic maps with the modular group.
Maximum modulus function of derivatives of entire functions defined by Dirichlet series
Maximum modulus in a bidisc of analytic functions of bounded -index and an analogue of Hayman’s theorem
We generalize some criteria of boundedness of -index in joint variables for in a bidisc analytic functions. Our propositions give an estimate the maximum modulus on a skeleton in a bidisc and an estimate of th partial derivative by lower order partial derivatives (analogue of Hayman’s theorem).