Dvořák, Zdeněk
[Author];
Gonçalves, Daniel
[Author];
Lahiri, Abhiruk
[Author];
Tan, Jane
[Author];
Ueckerdt, Torsten
[Author]
;
Zdeněk Dvořák and Daniel Gonçalves and Abhiruk Lahiri and Jane Tan and Torsten Ueckerdt
[Contributor]
Footnote:
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Description:
Two boxes in ℝ^d are comparable if one of them is a subset of a translation of the other one. The comparable box dimension of a graph G is the minimum integer d such that G can be represented as a touching graph of comparable axis-aligned boxes in ℝ^d. We show that proper minor-closed classes have bounded comparable box dimension and explore further properties of this notion.