# Bollobás–Riordan polynomial

## Papers overview

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2011

2011

- Eur. J. Comb.
- 2011

We extend the quasi-tree expansion of A. Champanerkar, I. Kofman, and N. Stoltzfus to not necessarily orientable ribbon graphs… (More)

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2011

2011

- 2011

We define 2-decompositions of ribbon graphs, which generalise 2-sums and tensor products of graphs. We give formulae for the… (More)

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2011

2011

- Eur. J. Comb.
- 2011

In [BR01], [BR02], Bollobás and Riordan generalized the classical Tutte polynomial to graphs cellularly embedded in surfaces, i.e… (More)

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2010

2010

- Discrete Mathematics
- 2010

Recently S. Chmutov introduced a generalization of the dual of a ribbon graph (or equivalently an embedded graph) and proved a… (More)

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2009

2009

- Theory of Computing Systems
- 2009

The coloured Tutte polynomial by Bollobás and Riordan is, as a generalization of the Tutte polynomial, the most general graph… (More)

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2009

2009

- J. Comb. Theory, Ser. B
- 2009

We generalize the natural duality of graphs embedded into a surface to a duality with respect to a subset of edges. The dual… (More)

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2008

2008

- Eur. J. Comb.
- 2008

For a graph G embedded in an orientable surface Σ, we consider associated links L(G) in the thickened surface Σ × I. We relate… (More)

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2008

2008

2008

- J. Comb. Theory, Ser. B
- 2008

The Jones polynomial of an alternating link is a certain specialization of the Tutte polynomial of the (planar) checkerboard… (More)

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Highly Cited

1998

Highly Cited

1998

- 1998

Consider G(n, p) to be the probability space of random graphs on n vertices with edge probability p. We will be considering… (More)

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