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20192026
most citedMatchings under distance constraints I

2 citations · 2 across the 15 of their papers we have counts for

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6 papers · 1 filter

cs.DM2026

Complexity, approximation, and extension of proper -edge-weightings

Péter Madarasi, Máté Simon

For distinct integers and , an -edge-weighting assigns or to each edge and labels each vertex by the sum of its incident weights. Such a weighting is proper…

math.CO2026

Proper -edge-weightings of trees

Péter Madarasi

Let and be distinct real weights. An -edge-weighting of a tree assigns one of these weights to each edge and is proper if adjacent vertices have different sums of…

cs.GT2026

The Complexity of Kemeny Aggregation with Three Rankings

Péter Madarasi

The Kemeny rule aggregates rankings by minimizing their total Kendall-tau distance from an aggregate order. We prove that Kemeny Score is NP-complete for exactly three unweighted r…

cs.DS2026

Temporal matching in trees

Márk Hunor Juhász, Péter Madarasi

We study maximum matching problems in temporal graphs whose underlying graph is a tree. We consider two temporal models. In a -matching, selected time edges sharing an endpoint…

cs.DS2026

Asymptotically Faster Algorithms for Recognizing -Sparse Graphs

Bence Deák, Péter Madarasi

For fixed integers with , we study the problem of deciding whether a graph is -sparse, a notion arising in combinatorial optimization and rigidity…

math.CO2026

Polytopes of alternating sign matrices with dihedral symmetries

Péter Madarasi

We study the convex hulls of alternating sign matrices invariant under subgroups of the dihedral group of the square. For each non-trivial symmetry class, the symmetry…