The topological index of a graph G is a numeric quantity related to G which is invariant under automorphisms of G. The vertex PI polynomial is defined as PIv (G) euv nu (e) nv (e). Then Omega polynomial (G,x) for counting qoc strips in G is defined as (G,x) = cm(G,c)xc with m(G,c) being the number of strips of length c. In this paper, a new infinite class of fullerenes is constructed. The vertex PI, omega and Sadhana polynomials of this class of fullerenes are computed for the first time.
GHORBANI,M . (2010). Computing Vertex PI, Omega and Sadhana Polynomials of F12(2n+1) Fullerenes. Iranian Journal of Mathematical Chemistry, 1(Issue 1 (Special Issue on the Role of PI Index in Nanotechnology)), 105-110. doi: 10.22052/ijmc.2010.5140
MLA
GHORBANI,M . "Computing Vertex PI, Omega and Sadhana Polynomials of F12(2n+1) Fullerenes", Iranian Journal of Mathematical Chemistry, 1, Issue 1 (Special Issue on the Role of PI Index in Nanotechnology), 2010, 105-110. doi: 10.22052/ijmc.2010.5140
HARVARD
GHORBANI M. (2010). 'Computing Vertex PI, Omega and Sadhana Polynomials of F12(2n+1) Fullerenes', Iranian Journal of Mathematical Chemistry, 1(Issue 1 (Special Issue on the Role of PI Index in Nanotechnology)), pp. 105-110. doi: 10.22052/ijmc.2010.5140
CHICAGO
M GHORBANI, "Computing Vertex PI, Omega and Sadhana Polynomials of F12(2n+1) Fullerenes," Iranian Journal of Mathematical Chemistry, 1 Issue 1 (Special Issue on the Role of PI Index in Nanotechnology) (2010): 105-110, doi: 10.22052/ijmc.2010.5140
VANCOUVER
GHORBANI M. Computing Vertex PI, Omega and Sadhana Polynomials of F12(2n+1) Fullerenes. Iranian J. Math. Chem.. 2010;1(Issue 1 (Special Issue on the Role of PI Index in Nanotechnology)):105-110. doi: 10.22052/ijmc.2010.5140
