Generalized quadratic mean Functions of Entire Functions Defined by Dirichlet Series
Growth numbers of Entire Functions Defined by Dirichlet Series
Growth of solutions to higher order linear homogeneous differential equations in angular domains.
Hermite interpolation and an inequality for entire functions of exponential type.
Holomorphic extension of a function whose odd derivatives are summable
Integral representation of a solution of Heun's general equation.
Logarithmic Mean Of An Entire Dirchlet Series
Maximum modulus function of derivatives of entire functions defined by Dirichlet series
On a converse of Laguerre's theorem.
On an entire function represented by multiple Dirichlet series
Consider the space of entire functions represented by multiple Dirichlet series that becomes a non uniformly convex Banach space which is also proved to be dense, countable and separable. Continuing further, for the given space the characterization of bounded linear transformations in terms of matrix and characterization of linear functional has been obtained.
On entire Dirichlet series of order (R) infinity
On Entire Functions Represented by Dirichlet Series.
On Regularly Varying Functions With Applications To Functions Theory.
On the growth of an algebroid function with radially distributed values
We investigate how the growth of an algebroid function could be affected by the distribution of the arguments of its a-points in the complex plane. We give estimates of the growth order of an algebroid function with radially distributed values, which are counterparts of results for meromorphic functions with radially distributed values.
On the Lower Order of an Entire Dirichlet Series.
On the lower order of an entire Dirichlet series
The estimations of lower order in terms of the sequences and for an entire Dirichlet series , have been obtained, namely :One of these estimations improves considerably the estimations earlier obtained by Rahman (Quart. J. Math. Oxford, (2), 7, 96-99 (1956)) and Juneja and Singh (Math. Ann., 184(1969), 25-29 ).
On the maximum term and maximum modulus of analytic functions represented by Dirichlet series
On the Maximum Term of an Integral Function and Its Derivatives (II).
On the mean of entire functions defined by Dirichlet series with index (p,q)
On the mean values of an entire Dirichlet series of order zero