𝔖 Bobbio Scriptorium
✦   LIBER   ✦

On the evaluation at (3, 3) of the Tutte polynomial of a graph

✍ Scribed by Michel Las Vergnas


Publisher
Elsevier Science
Year
1988
Tongue
English
Weight
277 KB
Volume
45
Category
Article
ISSN
0095-8956

No coin nor oath required. For personal study only.


πŸ“œ SIMILAR VOLUMES


On the evaluation of the characteristic
✍ Tomislav P. Ε½ivkoviΔ‡ πŸ“‚ Article πŸ“… 1990 πŸ› John Wiley and Sons 🌐 English βš– 583 KB

## Abstract The evaluation of the characteristic polynomial of a chemical graph is considered. It is shown that the operation count of the Le Verrier–Faddeev–Frame method, which is presently considered to be the most efficient method for the calculation of the characteristic polynomial, is of the o

Evaluation of the characteristic polynom
✍ Tomislav P ZΜ†ivkoviΔ‡ πŸ“‚ Article πŸ“… 1993 πŸ› Elsevier Science 🌐 English βš– 387 KB

Two algorithms for the evaluation of the characteristic polynomial of a graph G are described. Both algorithms have the operation count of the order n3, where n is the number of the vertices in the graph G. These algorithms are stable, fast, and efficient. They are one order of magnitude faster tha

On the chromatic polynomial of a graph
✍ David Avis; Caterina De Simone; Paolo Nobili πŸ“‚ Article πŸ“… 2002 πŸ› Springer-Verlag 🌐 English βš– 121 KB
Comments on the characteristic polynomia
✍ K. Balasubramanian πŸ“‚ Article πŸ“… 1991 πŸ› John Wiley and Sons 🌐 English βš– 655 KB

Several unique advantages of the Le Verrier-Fadeev-Frame method for the characteristic polynomials of graphs over the method proposed by Zivkovic recently based on the Givens-Householder method are described. It is shown that the Givens-Householder method proposed by Zivkovic, by itself fails for di

The Wiener polynomial of a graph
✍ Bruce E. Sagan; Yeong-Nan Yeh; Ping Zhang πŸ“‚ Article πŸ“… 1996 πŸ› John Wiley and Sons 🌐 English βš– 674 KB

The Wiener index is a graphical invariant that has found extensive application in chemistry. We define a generating function, which we call the Wiener polynomial, whose derivative is a q-analog of the Wiener index. We study some of the elementary properties of this polynomial and compute it for some