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20112026
most citedMatroid and Knapsack Center Problems

5 citations · 21 across the 20 of their papers we have counts for

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cs.DS2020★ 1 cited

Algorithms for Diameters of Unicycle Graphs and Diameter-Optimally Augmenting Trees

Haitao Wang, Yiming Zhao

We consider the problem of computing the diameter of a unicycle graph (i.e., a graph with a unique cycle). We present an O(n) time algorithm for the problem, where n is the number…

cs.DS2020★ 3 cited

A Linear-Time Algorithm for Discrete Radius Optimally Augmenting Paths in a Metric Space

Haitao Wang, Yiming Zhao

Let be a path graph of vertices embedded in a metric space. We consider the problem of adding a new edge to so that the radius of the resulting graph is minimized, wher…

cs.DS2019

A Linear-Time Algorithm for Radius-Optimally Augmenting Paths in a Metric Space

Christopher Johnson, Haitao Wang

Let be a path graph of vertices embedded in a metric space. We consider the problem of adding a new edge to to minimize the radius of the resulting graph. Previously, a…

cs.DS2017

An -Time Algorithm for the k-Center Problem in Trees

Haitao Wang, Jingru Zhang

We consider a classical k-center problem in trees. Let T be a tree of n vertices and every vertex has a nonnegative weight. The problem is to find k centers on the edges of T such…

cs.DS2016★ 3 cited

An Improved Algorithm for Diameter-Optimally Augmenting Paths in a Metric Space

Haitao Wang

Let be a path graph of vertices embedded in a metric space. We consider the problem of adding a new edge to such that the diameter of the resulting graph is minimized.…

cs.DS2013★ 5 cited

Matroid and Knapsack Center Problems

Danny Z. Chen, Jian Li, Hongyu Liang +1

In the classic -center problem, we are given a metric graph, and the objective is to open nodes as centers such that the maximum distance from any vertex to its closest cent…