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20062021
most citedApproximating Fixation Probabilities in the Generalized Moran Process

36 citations · 61 across the 14 of their papers we have counts for

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cs.CC2021

The Multicolored Graph Realization Problem

Josep Díaz, Öznur Yaşar Diner, Maria Serna +1

We introduce the Multicolored Graph Realization problem (MGRP). The input to the problem is a colored graph , i.e., a graph together with a coloring on its vertices. We can…

cs.CC2020

On List k-Coloring Convex Bipartite Graphs

Josep Díaz, Öznur Yaşar Diner, Maria Serna +1

List k-Coloring (Li k-Col) is the decision problem asking if a given graph admits a proper coloring compatible with a given list assignment to its vertices with colors in {1,2,..,k…

cs.CC2019

Algorithmically Efficient Syntactic Characterization of Possibility Domains

Josep Díaz, Lefteris Kirousis, Sofia Kokonezi +1

In the field of Judgment Aggrgation, a domain, that is a subset of a Cartesian power of , is considered to reflect abstract rationality restrictions on vectors of two-valu…

cs.CC2014

Minimum Bisection is NP-hard on Unit Disk Graphs

Josep Diaz, George B. Mertzios

In this paper we prove that the \textsc{Min-Bisection} problem is NP-hard on \emph{unit disk graphs}, thus solving a longstanding open question.

cs.CC2012★ 1 cited

The Power of Choice for Random Satisfiability

Varsha Dani, Josep Diaz, Thomas Hayes +1

We consider Achlioptas processes for k-SAT formulas. We create a semi-random formula with n variables and m clauses, where each clause is a choice, made on-line, between two or mor…

cs.CC2011★ 36 cited

Approximating Fixation Probabilities in the Generalized Moran Process

Josep Díaz, Leslie Ann Goldberg, George B. Mertzios +3

We consider the Moran process, as generalized by Lieberman, Hauert and Nowak (Nature, 433:312--316, 2005). A population resides on the vertices of a finite, connected, undirected g…