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Apex graph
The Complexity of Two Graph Orientation Problems
Arxiv:2104.09976V2 [Cs.CG] 2 Jun 2021
Characterizations of Graphs Without Certain Small Minors by J. Zachary
Minor-Closed Graph Classes with Bounded Layered Pathwidth
On Graph Crossing Number and Edge Planarization∗
Linearity of Grid Minors in Treewidth with Applications Through Bidimensionality∗
On Intrinsically Knotted and Linked Graphs
Excluding a Small Minor
Combinatorics and Optimization 442/642, Fall 2012
Contraction-Bidimensionality of Geometric Intersection Graphs Julien Baste, Dimitrios M
Fast Algorithms for Hard Graph Problems: Bidimensionality, Minors, and Local Treewidth
Lecture Beyond Planar Graphs 1 Overview 2 Preliminaries
Layered Separators in Minor-Closed Graph Classes with Applications
On Graph Crossing Number and Edge Planarization 1 Introduction
Hadwiger's Conjecture
Introduction + Bidimensionality Theory
Simple Graphs of Order 12 and Minimum Degree 6 Contain K 6
Top View
Notes on Graph Product Structure Theory
Lipics-ICALP-2018-47.Pdf (0.4
Algorithmic Graph Structure Theory
Notes on Graph Product Structure Theory
K-Connected Graphs Without K K-Minor
MAXIMALLY KNOTLESS GRAPHS a Thesis Presented to the Faculty Of
Linear-Time Algorithms to Color Topological Graphs
Complexity of Grundy Coloring and Its Variants Edouard Bonnet, Florent Foucaud, Eun Jung Kim, Florian Sikora
Y-APEX GRAPHS
All Minor-Minimal Apex Obstructions with Connectivity Two
Cubic Planar Graphs That Cannot Be Drawn on Few Lines
On the Crossing Number of Almost Planar Graphs
To Approximate Treewidth, Use Treelength! David Coudert, Guillaume Ducoffe, Nicolas Nisse
Given Its Relation to Hadwiger’S Conjecture, One of the Major Unsolved Problems in Graph Theory
The Bidimensionality Theory and Its Algorithmic Applications∗
An Update on the Four-Color Theorem
All Minor-Minimal Apex Obstructions with Connectivity Two Arxiv:1808.05940V1 [Math.CO] 17 Aug 2018
Graph Minors