CERTAIN UNIFIED INTEGRALS INVOLVING A PRODUCT OF THE FOUR-PARAMETER BESSEL FUNCTION AND JACOBI POLYNOMIAL

The present paper is devoted to derive a generalized Oberhettinger-type integral formula. The derived form of an integral involving the product of the four-parameter Bessel function and Jacobi polynomial. The outcomes are expressed in terms of the Kamp\'{e} de F\'{e}riet and Srivastava and Daoust functions. Also, four Corollaries of the both Theorems are derived in terms of the Kamp\'{e} de F\'{e}riet and Srivastava and Daoust functions. Some of the significant particular cases are also determined. Furthermore, we drive an interesting relationship between Kamp\'{e} de F\'{e}riet and Srivastava and Daoust functions.