David Eppstein - Publications
- Homotopy height, grid-minor height and graph-drawing height.
T. Biedl,
E. Chambers,
D. Eppstein,
A. de Mesmay, and
T. Ophelders.
arXiv:1908.05706.
Proc. 27th Int. Symp. Graph Drawing, Prague, Czech Republic, 2019.
Springer, Lecture
Notes in Comp. Sci. 11904 (2019), pp. 468–481.
We lower bound the height of a drawing of a planar graph in an integer grid
by a topological invariant, the homotopy height, and show that this invariant
is equal to the smallest height of a grid graph in which the given graph is a minor.
- On the complexity of embedding in graph products.
T. Biedl,
D. Eppstein, and
T. Ueckerdt.
arXiv:2303.17028.
Proc. 35th Canadian Conference on Computational Geometry, 2023, pp. 77–88.
Computing in Geometry and Topology 4 (2): 5:1–5:18, 2025.
Row treewidth (embedding a graph as a subgraph of a strong product of a
path with a low treewidth graph), row pathwidth, and row tree-depth are
all NP-hard.
Co-authors –
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David Eppstein –
Theory Group –
Inf. & Comp. Sci. –
UC Irvine
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