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20212026
most citedCovering Planar Metrics (and Beyond): O(1) Trees Suffice

2 citations · 4 across the 11 of their papers we have counts for

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cs.DS2026

Peeling Half the Onion: Embedding -Outerplanar Graphs into and Trees with a Polynomial Distortion (in )

Hsien-Chih Chang, Jonathan Conroy, William Eliot +2

Chekuri, Gupta, Newman, Rabinovich, and Sinclair [SODA'03] showed that -outerplanar graphs can be embedded into trees and with distortion . Their result is pe…

cs.DS2026

DAG Covers for Structured Graphs: The Steiner Point Effect

Sujoy Bhore, Hsien-Chih Chang, Jonathan Conroy +4

Given a weighted digraph , a -DAG cover is a collection of dominating DAGs such that all distances are approximately preserved: for every pair $(u,v…

cs.DS2025

Cutting Planarians: Planar Emulators for String Graphs

Hsien-Chih Chang, Jonathan Conroy, Zihan Tan +1

In this paper we construct distance sketches for intersection graphs of arbitrary path-connected regions in the plane (known as the string graphs) in the constant and $1+\varepsilo…

cs.DS2025

Distance Approximating Minors for Planar and Minor-Free Graphs

Hsien-Chih Chang, Jonathan Conroy

Given an edge-weighted graph and a subset of vertices called terminals, an -distance-approximating minor (-DAM) of is a graph minor of that contains all t…

cs.DS2025

Light Tree Covers, Routing, and Path-Reporting Oracles via Spanning Tree Covers in Doubling Graphs

Hsien-Chih Chang, Jonathan Conroy, Hung Le +2

A -stretch tree cover of an edge-weighted -vertex graph is a collection of trees, where every pair of vertices has a -stretch path in one o…

cs.DS2024

Embedding Planar Graphs into Graphs of Treewidth

Hsien-Chih Chang, Vincent Cohen-Addad, Jonathan Conroy +3

Cohen-Addad, Le, Pilipczuk, and Pilipczuk [CLPP23] recently constructed a stochastic embedding with expected distortion of -vertex planar graphs (with polynomial…

cs.DS2023★ 1 cited

Shortcut Partitions in Minor-Free Graphs: Steiner Point Removal, Distance Oracles, Tree Covers, and More

Hsien-Chih Chang, Jonathan Conroy, Hung Le +3

The notion of shortcut partition, introduced recently by Chang, Conroy, Le, Milenković, Solomon, and Than [CCLMST23], is a new type of graph partition into low-diameter clusters. R…

cs.DS2023★ 1 cited

Resolving the Steiner Point Removal Problem in Planar Graphs via Shortcut Partitions

Hsien-Chih Chang, Jonathan Conroy, Hung Le +3

Recently the authors [CCLMST23] introduced the notion of shortcut partition of planar graphs and obtained several results from the partition, including a tree cover with tre…

cs.DS2023★ 2 cited

Covering Planar Metrics (and Beyond): O(1) Trees Suffice

Hsien-Chih Chang, Jonathan Conroy, Hung Le +3

While research on the geometry of planar graphs has been active in the past decades, many properties of planar metrics remain mysterious. This paper studies a fundamental aspect of…