activity
20022014
most citedThe Galois Complexity of Graph Drawing: Why Numerical Solutions are Ubiquitous for Force-Directed, Spectral, and Circle Packing Drawings

14 citations · 19 across the 5 of their papers we have counts for

collaborators

5 papers

cs.CG2014★ 14 cited

The Galois Complexity of Graph Drawing: Why Numerical Solutions are Ubiquitous for Force-Directed, Spectral, and Circle Packing Drawings

Michael J. Bannister, William E. Devanny, David Eppstein +1

Many well-known graph drawing techniques, including force directed drawings, spectral graph layouts, multidimensional scaling, and circle packings, have algebraic formulations. How…

cs.CG2010★ 2 cited

Lombardi Drawings of Graphs

Christian A. Duncan, David Eppstein, Michael T. Goodrich +2

We introduce the notion of Lombardi graph drawings, named after the American abstract artist Mark Lombardi. In these drawings, edges are represented as circular arcs rather than as…

cs.CG2010

Drawing Graphs in the Plane with a Prescribed Outer Face and Polynomial Area

Erin W. Chambers, David Eppstein, Michael T. Goodrich +1

We study the classic graph drawing problem of drawing a planar graph using straight-line edges with a prescribed convex polygon as the outer face. Unlike previous algorithms for th…

cs.CG2009★ 2 cited

Planar Drawings of Higher-Genus Graphs

Christian A. Duncan, Michael T. Goodrich, Stephen G. Kobourov

In this paper, we give polynomial-time algorithms that can take a graph G with a given combinatorial embedding on an orientable surface S of genus g and produce a planar drawing of…

cs.CG2002★ 1 cited

Confluent Drawings: Visualizing Non-planar Diagrams in a Planar Way

Matthew Dickerson, David Eppstein, Michael T. Goodrich +1

In this paper, we introduce a new approach for drawing diagrams that have applications in software visualization. Our approach is to use a technique we call confluent drawing for v…