activity
20232025
most citedHow to Make Knockout Tournaments More Popular?

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

cs.DS2025

A Parameterized Perspective on Uniquely Restricted Matchings

Juhi Chaudhary, Ignasi Sau, Meirav Zehavi

Given a graph G, a matching is a subset of edges of G that do not share an endpoint. A matching M is uniquely restricted if the subgraph induced by the endpoints of the edges of M…

cs.DS2024

Adaptive Manipulation for Coalitions in Knockout Tournaments

Juhi Chaudhary, Hendrik Molter, Meirav Zehavi

Knockout tournaments, also known as single-elimination or cup tournaments, are a popular form of sports competitions. In the standard probabilistic setting, for each pairing of pla…

cs.DS2024

Parameterized Analysis of Bribery in Challenge the Champ Tournaments

Juhi Chaudhary, Hendrik Molter, Meirav Zehavi

Challenge the champ tournaments are one of the simplest forms of competition, where a (initially selected) champ is repeatedly challenged by other players. If a player beats the ch…

cs.DS2023

Kernels for the Disjoint Paths Problem on Subclasses of Chordal Graphs

Juhi Chaudhary, Harmender Gahlawat, Michal Włodarczyk +1

Given an undirected graph and a multiset of terminal pairs , the Vertex-Disjoint Paths (\VDP) and Edge-Disjoint Paths (\EDP) problems ask whether has p…

cs.DS2023★ 1 cited

How to Make Knockout Tournaments More Popular?

Juhi Chaudhary, Hendrik Molter, Meirav Zehavi

Given a mapping from a set of players to the leaves of a complete binary tree (called a seeding), a knockout tournament is conducted as follows: every round, every two players with…

cs.DM2023

-matchings Parameterized by Treewidth

Juhi Chaudhary, Meirav Zehavi

A \emph{matching} is a subset of edges in a graph that do not share an endpoint. A matching is a \emph{-matching} if the subgraph of induced by the endpoin…

cs.DS2023

Parameterized Results on Acyclic Matchings with Implications for Related Problems

Juhi Chaudhary, Meirav Zehavi

A matching in a graph is an \emph{acyclic matching} if the subgraph of induced by the endpoints of the edges of is a forest. Given a graph and a positive intege…