A numerical function of bicubic planar maps found by the author and colleagues is a special case of a polynomial due to François Jaeger.
Une fonction numérique des cartes planaires bicubiques trouvée par l’auteur et des collègues est un cas spécial d’un polynôme de François Jaeger.
Tutte, William T. Bicubic planar maps. Annales de l'Institut Fourier, Volume 49 (1999) no. 3, pp. 1095-1102. doi: 10.5802/aif.1708
@article{AIF_1999__49_3_1095_0,
author = {Tutte, William T.},
title = {Bicubic planar maps},
journal = {Annales de l'Institut Fourier},
pages = {1095--1102},
year = {1999},
publisher = {Association des Annales de l{\textquoteright}institut Fourier},
volume = {49},
number = {3},
doi = {10.5802/aif.1708},
zbl = {0923.05019},
mrnumber = {2001d:05160},
language = {en},
url = {https://aif.centre-mersenne.org/articles/10.5802/aif.1708/}
}
TY - JOUR AU - Tutte, William T. TI - Bicubic planar maps JO - Annales de l'Institut Fourier PY - 1999 SP - 1095 EP - 1102 VL - 49 IS - 3 PB - Association des Annales de l’institut Fourier UR - https://aif.centre-mersenne.org/articles/10.5802/aif.1708/ DO - 10.5802/aif.1708 LA - en ID - AIF_1999__49_3_1095_0 ER -
[1] , , and , The dissection of rectangles into squares, Duke Math. J., 7 (1940), 312-340. | Zbl | MR | JFM
[2] , , and , Leaky electricity and triangulated triangles, Philips Research Reports, 30 (1975), 205-219.
[3] , A new invariant of plane bipartite cubic graphs, Discrete Maths., 101 (1992), 149-164. | Zbl | MR
[4] , , and , The four colour Theorem, J. Comb. Theory B, 70 (1997), 2-44. | Zbl | MR
[5] , Note on a theorem in geometry of position, Trans. Royal Soc. Edinburgh, 29 (1880), 657-660. | JFM
[6] , On Hamiltonian Circuits, J. London Math. Soc., 21 (1946), 98-101. | Zbl | MR
[7] , The dissection of equilateral triangles into equilateral triangles, Proc. Cambbridge Phil. Soc., 44 (1948), 463-482. | Zbl | MR
[8] , On chromatic polynomials and the golden ratio, J. Comb. Theory, 9 (1970), 289-296. | Zbl | MR
[9] , Graph theory as I have known it, Chapter 4, Oxford University Press, 1998. | Zbl
Cited by Sources:
