w-Wiener Polynomials of the Width Distance of the Square of a Path and a Cycle and a m-Cubic

Let G be a k0-connected graph ,and let , ,be the w- width distance between the two vertices u,v in G. The w-Wiener polynomial of the width distance of G is defined by:



The w-Wiener polynomials of the square of a path , the square of a cycle ,and of an m-cube are obtained in this paper . The diameter with respect to the width distance w ,and the Wiener index for each such graphs are also obtained .