On entire functions of slow growth represented by Dirichlet series
The minimum modulus of a subharmonic function
The degree of convergence for entire functions of slow growth
On the maximum term and central index of dirichlet series representing analytic function in a half plane
Approximation by Durrmeyer-type operators
We define a new kind of Durrmeyer-type summation-integral operators and study a global direct theorem for these operators in terms of the Ditzian-Totik modulus of smoothness.
On the mean values of an analytic function.
Let f(z), , be analytic in the finite disc |z| < R. The growth properties of f(z) are studied using the mean values and the iterated mean values of f(z). A convexity result for the above mean values is obtained and their relative growth is studied using the order and type of f(z).
Approximation of entire functions of slow growth on compact sets
In the present paper, we study the polynomial approximation of entire functions of several complex variables. The characterizations of generalized order and generalized type of entire functions of slow growth have been obtained in terms of approximation and interpolation errors.
Characterization of bases in the space of entire Dirichlet series of order zero
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