  In this paper, we introduce and investigate a new extension of the beta
function by means of an integral operator involving a product of Bessel-Struve
kernel functions. We also define a new extension of the well-known beta
distribution, the Gauss hypergeometric function and the confluent
hypergeometric function in terms of our extended beta function. In addition,
some useful properties of these extended functions are also indicated in a
systematic way.
