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20142026
most citedFactor-of-iid Schreier decorations of lattices in Euclidean spaces

8 citations · 33 across the 25 of their papers we have counts for

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5 papers · 1 filter

cs.CC2022

Approximating the chromatic polynomial is as hard as computing it exactly

Ferenc Bencs, Jeroen Huijben, Guus Regts

We show that for any non-real algebraic number such that or it is \textsc{\#P}-hard to compute a multiplicative (resp. additive) approximation to…

math.CO2022★ 3 cited

Random cluster model on regular graphs

Ferenc Bencs, Márton Borbényi, Péter Csikvári

For a graph with vertices the partition function of the random cluster model is defined by where denotes…

math.CO2022

On the location of chromatic zeros of series-parallel graphs

Ferenc Bencs, Jeroen Huijben, Guus Regts

In this paper we consider the zeros of the chromatic polynomial of series-parallel graphs. Complementing a result of Sokal, showing density outside the disk , we show d…

cs.DM2022

On complex roots of the independence polynomial

Ferenc Bencs, Péter Csikvári, Piyush Srivastava +1

It is known from the work of Shearer (1985) (and also Scott and Sokal (2005)) that the independence polynomial of a graph of maximum degree at most does not vani…

math.PR2022★ 2 cited

Uniqueness of the Gibbs measure for the anti-ferromagnetic Potts model on the infinite -regular tree for large

Ferenc Bencs, David de Boer, Pjotr Buys +1

In this paper we prove that for any integer , the anti-ferromagnetic -state Potts model on the infinite -regular tree has a unique Gibbs measure for all edge interac…