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20172025
most citedCompeting Activists--Political Polarization

13 citations · 26 across the 10 of their papers we have counts for

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8 papers · 1 filter

cs.DC2025

Deterministic Distributed DFS and Other Problems via Cycle Separators in Planar Graphs

Benjamin Jauregui, Pedro Montealegre, Ivan Rapaport

One of the most basic techniques in algorithm design consists of breaking a problem into subproblems and then proceeding recursively. In the case of graph algorithms, one way to im…

cs.DC2025

Strong and Hiding Distributed Certification of Bipartiteness

Benjamin Jauregui, Augusto Modanese, Pedro Montealegre +1

In this paper, we study the problem of certifying whether a graph is bipartite (i.e. -colorable) with a locally checkable proof (LCP) that is able to hide a -coloring from th…

cs.DC2020

Compact Distributed Interactive Proofs for the Recognition of Cographs and Distance-Hereditary Graphs

Pedro Montealegre, Diego Ramírez-Romero, Iván Rapaport

We present compact distributed interactive proofs for the recognition of two important graph classes, well-studied in the context of centralized algorithms, namely complement reduc…

cs.DC20202 cited

Local Certification of Graphs with Bounded Genus

Laurent Feuilloley, Pierre Fraigniaud, Pedro Montealegre +3

Naor, Parter, and Yogev [SODA 2020] recently designed a compiler for automatically translating standard centralized interactive protocols to distributed interactive protocols, as i…

cs.DC2020

Shared vs Private Randomness in Distributed Interactive Proofs

Pedro Montealegre, Diego Ramírez-Romero, Ivan Rapaport

In distributed interactive proofs, the nodes of a graph G interact with a powerful but untrustable prover who tries to convince them, in a small number of rounds and through short…

cs.DC2020

Compact Distributed Certification of Planar Graphs

Laurent Feuilloley, Pierre Fraigniaud, Ivan Rapaport +3

Naor, Parter, and Yogev (SODA 2020) have recently demonstrated the existence of a \emph{distributed interactive proof} for planarity (i.e., for certifying that a network is planar)…