Integral means inequalities for fractional derivatives of some general subclasses of analytic functions.
The Hermite polynomials and the Bessel functions from a general point of view.
Quasi-convolution properties of certain subclasses of analytic functions.
Some Mean-Value Theorems of the Cauchy Type
2000 Mathematics Subject Classification: Primary 26A24, 26D15; Secondary 41A05 Some mean-value theorems of the Cauchy type, which are connected with Jensen’s inequality, are given in [2] in discrete form and in [5] in integral form. Several further generalizations and applications of these results are presented here.
Some multiplication formulas for the generalized Lauricella functions
Certain formulas associated with generalized Rice polynomials, II
A class of finite -series - II
Some integrals involving products of Bessel and Legendre functions
A class of finite -series
A watsonian theorem for multiple series
Some expansions associated with Bessel and hypergeometric functions
Some integrals involving products of Bessel and Legendre functions - II
On Bessel, Jacobi and Laguerre polynomials
Sums of certain double -hypergeometric series
A class of finite -series. - III
Applications of certain linear operators in the theory of analytic functions
The object of the present paper is to illustrate the usefulness, in the theory of analytic functions, of various linear operators which are defined in terms of (for example) fractional derivatives and fractional integrals, Hadamard product or convolution, and so on.
Certain formulas associated with generalized Rice polynomials
Integration of certain products containing Jacobi polynomials.
An entire function associated with the Bessel functions.
A note on the integral representation for the product of two generalized Rice polynomials.
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