activity
20122022
most citedChip-firing games on Eulerian digraphs and NP-hardness of computing the rank of a divisor on a graph

14 citations · 18 across the 6 of their papers we have counts for

collaborators

7 papers

math.CO2022★ 2 cited

-vectors of graph polytopes using activities of dissecting spanning trees

Tamás Kálmán, Lilla Tóthmérész

Symmetric edge polytopes of graphs and root polytopes of semi-balanced digraphs are two classes of lattice polytopes whose -polynomials have interesting properties and general…

math.CO2017

On Ryser's conjecture for t-intersecting and degree-bounded hypergraphs

Zoltan Kiraly, Lilla Tothmeresz

A famous conjecture (usually called Ryser's conjecture) that appeared in the Ph.D thesis of his student, J.~R.~Henderson [15], states that for an -uniform -partite hypergraph…

math.CO2015★ 2 cited

Chip-firing based methods in the Riemann--Roch theory of directed graphs

Bálint Hujter, Lilla Tóthmérész

Baker and Norine proved a Riemann--Roch theorem for divisors on undirected graphs. The notions of graph divisor theory are in duality with the notions of the chip-firing game of Bj…

math.CO2015

Algorithmic aspects of rotor-routing and the notion of linear equivalence

Lilla Tóthmérész

We define the analogue of linear equivalence of graph divisors for the rotor-router model, and use it to prove polynomial time computability of some problems related to rotor-routi…

cs.DM2015

Rotor-routing orbits in directed graphs and the Picard group

Lilla Tóthmérész

In [5], Holroyd, Levine, Mészáros, Peres, Propp and Wilson characterize recurrent chip-and-rotor configurations for strongly connected digraphs. However, the number of steps needed…

cs.CC2014★ 14 cited

Chip-firing games on Eulerian digraphs and NP-hardness of computing the rank of a divisor on a graph

Viktor Kiss, Lilla Tóthmérész

Baker and Norine introduced a graph-theoretic analogue of the Riemann-Roch theory. A central notion in this theory is the rank of a divisor. In this paper we prove that computing t…

cs.DS2012

On the combinatorics of suffix arrays

Gregory Kucherov, Lilla Tóthmérész, Stéphane Vialette

We prove several combinatorial properties of suffix arrays, including a characterization of suffix arrays through a bijection with a certain well-defined class of permutations. Our…