FORMULAS DEDUCIBLE FROM A GENERALIZATION OF GOTTLIEB POLYNOMIALS IN SEVERAL VARIABLES

Gottlieb polynomials were introduced and investigated in 1938, and then have benn cited in several articles. Very recently Khan and Akhlaq introduced and investigated Gottlieb polynomials in tow and three variables to give their generating functions. Subsequently, Khan and Asif investigated generating functions for the q-anlogue of Gottlieb polynamials. In this sequel, by modifying Khan and Akhlaq`s method, Choi presented a generalization of the Gottlieb polynamials in m variables to present two generating functions of the generalized Gottlieb polynomials a lm/n(·). Here weshow that many formulars regarding the Gottlieb polynomials in m variables and their reducible cases can easily be obtained by using one of two generating functions for Choi`s generating functions for Choi`s generating of the Gottlieb polynomials m variables expressed in terms of well developed Lauricella series F(m)/D[·].