activity
20162021
most citedBalanced power diagrams for redistricting

6 citations · 6 across the 4 of their papers we have counts for

collaborators

6 papers

cs.DS2021

A Quasipolynomial -Approximation for Planar Sparsest Cut

Vincent Cohen-Addad, Anupam Gupta, Philip N. Klein +1

The (non-uniform) sparsest cut problem is the following graph-partitioning problem: given a "supply" graph, and demands on pairs of vertices, delete some subset of supply edges to…

cs.DS2020

On Light Spanners, Low-treewidth Embeddings and Efficient Traversing in Minor-free Graphs

Vincent Cohen-Addad, Arnold Filtser, Philip N. Klein +1

Understanding the structure of minor-free metrics, namely shortest path metrics obtained over a weighted graph excluding a fixed minor, has been an important research direction sin…

cs.DS2020

On the computational tractability of a geographic clustering problem arising in redistricting

Vincent Cohen-Addad, Philip N. Klein, Dániel Marx

Redistricting is the problem of dividing a state into a number of regions, called districts. Voters in each district elect a representative. The primary criteria are: each dist…

cs.DS2020

New Hardness Results for Planar Graph Problems in P and an Algorithm for Sparsest Cut

Amir Abboud, Vincent Cohen-Addad, Philip N. Klein

The Sparsest Cut is a fundamental optimization problem that has been extensively studied. For planar inputs the problem is in and can be solved in time if all…

cs.DS20176 cited

Balanced power diagrams for redistricting

Vincent Cohen-Addad, Philip N. Klein, Neal E. Young

We propose a method for redistricting, decomposing a geographical area into subareas, called districts, so that the populations of the districts are as close as possible and the di…

cs.DS2016

Local search yields approximation schemes for k-means and k-median in Euclidean and minor-free metrics

Vincent Cohen-Addad, Philip N. Klein, Claire Mathieu

We give the first polynomial-time approximation schemes (PTASs) for the following problems: (1) uniform facility location in edge-weighted planar graphs; (2) -median and -mea…