activity
20142023
most citedDomination game on forests

3 citations · 8 across the 9 of their papers we have counts for

collaborators

9 papers

math.CO2023

The robust chromatic number of certain graph classes

Gábor Bacsó, Csilla Bujtás, Balázs Patkós +2

A 1-selection of a graph is a function such that is incident to for every vertex . The 1-removed is the graph $(V(G),E(G)\setm…

math.CO2023

Computational complexity aspects of super domination

Csilla Bujtás, Nima Ghanbari, Sandi Klavžar

Let be a graph. A dominating set is a super dominating set if for every vertex there exists such that $N_G(y)\cap (V(G)\setmi…

math.CO20221 cited

Thresholds for the monochromatic clique transversal game

Csilla Bujtás, Pakanun Dokyeesun, Sandi Klavžar

We study a recently introduced two-person combinatorial game, the -monochromatic clique transversal game which is played by Alice and Bob on a graph . As we observe, this…

math.CO20221 cited

Fast winning strategies for Staller in the Maker-Breaker domination game

Csilla Bujtás, Pakanun Dokyeesun

The Maker-Breaker domination game is played on a graph by two players, called Dominator and Staller, who alternately choose a vertex that has not been played so far. Dominator…

math.CO2016

Bounds on the 2-domination number

Csilla Bujtás, Szilárd Jaskó

In a graph , a set is called 2-dominating set if each vertex not in has at least two neighbors in . The 2-domination number is the minimum card…

math.CO20141 cited

The Disjoint Domination Game

Csilla Bujtás, Zsolt Tuza

We introduce and study a Maker-Breaker type game in which the issue is to create or avoid two disjoint dominating sets in graphs without isolated vertices. We prove that the maker…