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We introduce a generalization of the Krushkal polynomial to nonorientable surfaces, and prove that this polynomial has a natural quasi-tree expansion.
W. Tutte, A contribution to the theory of chromatic polynomials
1953
Earlier work this paper cites.
D. J. A. Welsh, Matroid Theory
1976
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M. Las Vergnas, On the Tutte polynomial of a morphism of matroids
1980
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B. Bollobás and O. Riordan, A polynomial of graphs on surfaces
2002
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A. Champanerkar, I. Kofman, N. Stoltzfus, Graphs on surfaces and Khovanov homology
2007
Cited alongside, same era.
S. Chmutov, Generalized duality for graphs on surfaces and the signed Bollobás-Riordan polynomial
2009
Cited alongside, same era.
I. Moffatt, Partial duality and Bollobás and Riordan’s ribbon graph polynomial
2010
Cited alongside, same era.
Cited in the paper.
R. Bradford, C. Butler, S. Chmutov, Arrow Ribbon Graphs
Cited in the paper.
E. Dewey, A quasitree expansion of the Bollobás-Riordan polynomial
Cited in the paper.
J. Ellis-Monaghan, I. Moffatt, Twisted duality and polynomials of embedded graphs
Cited in the paper.
V. Krushkal, D. Renardy, A polynomial invariant and duality for triangulations
Cited in the paper.
A. Champanerkar, I. Kofman, N. Stoltzfus, Quasi-tree expansion for the Bollobás-Riordan-Tutte polynomial
2011
Later among the works it cites.
V. Krushkal, Graphs, Links, and Duality on Surfaces
2011
Later among the works it cites.
F. Vignes-Tourneret, Non-orientable quasi-trees for the Bollobás-Riordan polynomial
2011
Later among the works it cites.
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