Bao Qin Li

Interpolating Varieties for Spaces of Meromorphic Functions

We consider in this paper interpolation problems for weighted spaces of entire and meromorphic functions. Various (analytic and geometric) conditions necessary and sufficient for multiplicity varieties to be interpolating varieties will be given.

Interpolating varieties for weighted spaces of entire functions in Cn

We prove in this paper that a given discrete variety

On composition of meromorphic functions in several complex variables

V

Sobolev and Lipschitz estimates for weighted Bergman projections

in

A note on wronskians and linear dependence of entire functions in

\bold C^n

On Certain First-Order Partial Differential Equations in C n

is an interpolating variety for a weight

Description of Entire Solutions of Eiconal Type Equations

p

On algebraic differential properties of the Riemann ζ-function and the Euler Γ-function

if and only if

On Interpolation Problems in Cn

V

Uniqueness Problems for Entire and Meromorphic Functions

is a subset of the variety