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20092026
most citedCatching the k-NAESAT Threshold

52 citations · 224 across the 34 of their papers we have counts for

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17 papers · 1 filter

math.CO2026

Limit Laws for Consensus Protocols on the Complete Graph

Julian Becker, Konstantinos Panagiotou

We study a distributed consensus problem on a complete communication network of vertices, each holding one of two opinions. The vertices communicate in rounds, possibly in the…

math.CO2026

Improved Universal Graphs for Trees

Julian Becker, Konstantinos Panagiotou, Matija Pasch

A graph is universal for a class of graphs , if, up to isomorphism, contains every graph in as a subgraph. In 1978, Chung and Graham asked for th…

math.CO2023★ 1 cited

Colouring random graphs: Tame colourings

Annika Heckel, Konstantinos Panagiotou

Given a graph G, a colouring is an assignment of colours to the vertices of G so that no two adjacent vertices are coloured the same. If all colour classes have size at most t, the…

math.CO2022

Mutual Information, Information-Theoretic Thresholds and the Condensation Phenomenon at Positive Temperature

Konstantinos Panagiotou, Matija Pasch

There is a vast body of recent literature on the reliability of communication through noisy channels, the recovery of community structures in the stochastic block model, the limiti…

math.CO2021★ 1 cited

Exact-size Sampling of Enriched Trees in Linear Time

Konstantinos Panagiotou, Leon Ramzews, Benedikt Stufler

Various combinatorial classes such as outerplanar graphs and maps, series-parallel graphs, substitution-closed classes of permutations and many more allow bijective encodings by so…

math.CO2020

Asymptotic Enumeration and Limit Laws for Multisets: the Subexponential Case

Konstantinos Panagiotou, Leon Ramzews

For a given combinatorial class we study the class satisfying the multiset construction, that is, any object in $\mathcal{G…